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Documento DOUE-L-2024-80631

Reglamento Delegado (UE) 2024/1208 de la Comisión, de 16 de noviembre de 2023, por el que se modifica la Directiva 2000/14/CE del Parlamento Europeo y del Consejo en lo que respecta a los métodos para medir el ruido aéreo emitido por las máquinas de uso al aire libre.

Publicado en:
«DOUE» núm. 1208, de 2 de mayo de 2024, páginas 1 a 24 (24 págs.)
Departamento:
Unión Europea
Referencia:
DOUE-L-2024-80631

TEXTO ORIGINAL

 

LA COMISIÓN EUROPEA,

Visto el Tratado de Funcionamiento de la Unión Europea,

Vista la Directiva 2000/14/CE del Parlamento Europeo y del Consejo, de 8 de mayo de 2000, relativa a la aproximación de las legislaciones de los Estados miembros sobre emisiones sonoras en el entorno debidas a las máquinas de uso al aire libre (1), y en particular su artículo 18 bis.

Considerando lo siguiente:

(1)

De conformidad con el artículo 4 de la Directiva 2000/14/CE, los Estados miembros deben velar por que las máquinas a que se refiere el artículo 2, apartado 1, no sean puestas en el mercado ni se pongan en servicio hasta que el fabricante o su representante autorizado establecido en la Unión no aseguren que la máquina lleva la indicación del nivel de potencia acústica garantizado que, según el artículo 3, letra f), se determinará con arreglo a los requisitos establecidos en el anexo III.

(2)

De conformidad con el anexo I, punto 1.5.8, párrafo segundo, de la Directiva 2006/42/CE del Parlamento Europeo y del Consejo (2), los Estados miembros deben velar por que los fabricantes evalúen el nivel de emisiones sonoras de las máquinas. De conformidad con el punto 1.7.4.2, letra u), de dicho anexo, los Estados miembros deben velar por que los fabricantes faciliten información sobre las emisiones de ruido aéreo, incluida información sobre el método utilizado para medir el ruido aéreo, que debe ser el método más adecuado para las máquinas cuando no se apliquen normas armonizadas, a menos que el método esté especificado en otra legislación de la Unión y su uso sea obligatorio, como es el caso de la Directiva 2000/14/CE. Los fabricantes de máquinas que entren en el ámbito de aplicación tanto de la Directiva 2006/42/CE como de la Directiva 2000/14/CE están obligados, por tanto, a medir las emisiones sonoras de dichas máquinas de conformidad con los métodos establecidos en la Directiva 2000/14/CE.

(3)

El artículo 12 de la Directiva 2000/14/CE contiene un cuadro en el que se establecen los niveles de potencia acústica admisibles de las máquinas de uso al aire libre. Ese cuadro fue actualizado por la Directiva 2005/88/CE del Parlamento Europeo y del Consejo (3). Sin embargo, los métodos de medición del ruido establecidos en el anexo III de la Directiva 2000/14/CE no se han actualizado desde su adopción. Por lo tanto, es necesario adaptar estos métodos al progreso técnico y a los avances de la normalización europea.

(4)

Los diferentes métodos de medición tal vez tengan condiciones o limitaciones distintas que pueden afectar al nivel de potencia acústica calculado. Los niveles de potencia acústica admisibles según el artículo 12 de la Directiva 2000/14/CE se establecieron utilizando los métodos de medición adoptados en el año 2000. Si los niveles de potencia acústica garantizados de las máquinas enumeradas en el artículo 12 se calculan con arreglo a los nuevos métodos de medición y los niveles de potencia acústica admisibles no se han actualizado en consecuencia, puede que ambos valores no sean totalmente comparables y la variación del nivel de potencia acústica garantizado calculado debida a la modificación del método de medición del ruido podría dar lugar a una modificación de la conformidad de la máquina. En caso de que surjan dudas sobre la conformidad de las máquinas debido a un cambio de los métodos de medición del ruido, es necesario, con fines de comparabilidad, prever el cálculo de los niveles de potencia acústica con los mismos métodos de medición utilizados para establecer los niveles de potencia acústica admisibles.

(5)

Por consiguiente, procede modificar la Directiva 2000/14/CE en consecuencia.

(6)

Es necesario dar a los operadores económicos tiempo suficiente para adaptarse a los nuevos requisitos. Por tanto, debe aplazarse la aplicación del presente Reglamento.

(7)

A fin de evitar cargas administrativas innecesarias y sus costes conexos para los operadores económicos, también es necesario establecer un período transitorio suficiente tras la entrada en vigor del presente Reglamento durante el cual puedan seguir comercializándose las máquinas de uso al aire libre ya puestas en el mercado que cumplan lo dispuesto en el anexo III de la Directiva 2000/14/CE.

HA ADOPTADO EL PRESENTE REGLAMENTO:

Artículo 1

El anexo III de la Directiva 2000/14/CE se sustituye por el texto que figura en el anexo del presente Reglamento.

Artículo 2

El presente Reglamento entrará en vigor a los veinte días de su publicación en el Diario Oficial de la Unión Europea.

Será aplicable a partir del 22 de mayo de 2025

El presente Reglamento será obligatorio en todos sus elementos y directamente aplicable en cada Estado miembro.

Hecho en Bruselas, el 16 de noviembre de 2023.

Por la Comisión

La Presidenta

Ursula VON DER LEYEN

(1)   DO L 162 de 3.7.2000, p. 1.

(2)  Directiva 2006/42/CE del Parlamento Europeo y del Consejo, de 17 de mayo de 2006, relativa a las máquinas y por la que se modifica la Directiva 95/16/CE (DO L 157 de 9.6.2006, p. 24).

(3)  Directiva 2005/88/CE del Parlamento Europeo y del Consejo, de 14 de diciembre de 2005, por la que se modifica la Directiva 2000/14/CE relativa a la aproximación de las legislaciones de los Estados miembros sobre emisiones sonoras en el entorno debidas a las máquinas de uso al aire libre (DO L 344 de 27.12.2005, p. 44).

ANEXO

««ANEXO III

MÉTODOS PARA MEDIR EL RUIDO AÉREO EMITIDO POR LAS MÁQUINAS DE USO AL AIRE LIBRE

Introducción

El presente anexo contiene los métodos para medir el ruido aéreo que deben utilizarse a fin de determinar los niveles de potencia acústica de las máquinas de uso al aire libre.

La parte A del presente anexo establece la norma básica de emisión sonora y los complementos generales de esa norma básica de emisión sonora para medir el nivel de presión acústica sobre una superficie de medición que envuelve a la fuente del ruido y para calcular el nivel de potencia acústica emitido por esa fuente.

La parte B del presente anexo establece el código de ensayo del ruido específico de la máquina, que se presenta bien como referencia a una norma específica o bien como una descripción de las condiciones de ensayo y funcionamiento aplicables, entre las que figuran las siguientes:

a)

el entorno de ensayo;

b)

el valor de la corrección del entorno (K2A);

c)

la forma y las dimensiones de la superficie de medición;

d)

el número y la posición de los micrófonos que deben utilizarse;

e)

los requisitos de montaje e instalación de la máquina;

f)

un método de cálculo de los niveles de potencia acústica resultantes en caso de que vayan a utilizarse varios ensayos en condiciones de funcionamiento distintas.

Cuando sometan a ensayo tipos específicos de máquinas, los fabricantes o sus representantes autorizados en la Unión utilizarán la norma básica de emisión sonora y los complementos generales que figuran en la parte A del presente anexo, así como el código de ensayo del ruido específico de la máquina establecido en la parte B. Los códigos de ensayo del ruido de la parte B tienen por objeto completar las especificaciones establecidas en la parte A teniendo en cuenta las características de las diferentes categorías de máquinas. Cuando los códigos de ensayo del ruido de la parte B prevean la posibilidad de elegir entre diferentes soluciones técnicas alternativas, los fabricantes o sus representantes autorizados en la Unión utilizarán las que se ajusten a las especificaciones establecidas en la parte A. En caso de conflicto entre la parte A y la parte B, prevalecerán las disposiciones de la parte B.

Cuando los códigos de ensayo del ruido establecidos en la parte B, o en las normas contempladas en la parte B, no sean aplicables a algunos modelos de máquinas de la categoría de máquinas en cuestión, los fabricantes o sus representantes autorizados en la Unión determinarán el nivel de potencia acústica garantizado de conformidad con la norma básica de emisión sonora y los complementos aplicables indicados en la parte A.

En el caso de las máquinas enumeradas en el artículo 12, cuando el uso de los métodos de medición del ruido establecidos en el presente anexo o de los establecidos en la versión del anexo III aplicable antes del 22 de mayo de 2025 dé lugar a dos situaciones diferentes para la conformidad del producto, es decir, cuando el nivel de potencia acústica garantizado de la máquina calculado mediante un método supera el nivel de potencia acústica admisible correspondiente del artículo 12, pero no lo supera al utilizar el otro método, los fabricantes o sus representantes autorizados en la Unión determinarán el nivel de potencia acústica medido y el nivel de potencia acústica garantizado con arreglo a los métodos establecidos en la versión del anexo III aplicable antes del 22 de mayo de 2025 hasta que se modifiquen los niveles de potencia acústica admisibles del artículo 12. En tal situación, los organismos notificados y las autoridades de vigilancia del mercado utilizarán también el método establecido en la versión del anexo III que era aplicable antes del 22 de mayo de 2025, para realizar los ensayos de ruido cuando así lo exija el procedimiento de evaluación de la conformidad aplicable.

PARTE A

NORMA BÁSICA DE EMISIÓN SONORA

Los fabricantes o sus representantes autorizados en la Unión utilizarán la norma básica de emisión sonora EN ISO 3744:2010 para determinar el nivel de potencia acústica LWA, sin perjuicio de los complementos generales establecidos en la presente parte A. Los fabricantes o sus representantes autorizados en la Unión aplicarán todos los puntos de la norma EN ISO 3744:2010, salvo que se indique lo contrario en la presente parte A o en el código de ensayo del ruido aplicable establecido en la parte B del presente anexo.

1.   Funcionamiento de la fuente del ruido durante el ensayo

1.1.   Velocidad del ventilador

Los ventiladores que estén instalados en el motor de la máquina o en su sistema hidráulico deberán estar en funcionamiento durante el ensayo. Los fabricantes o sus representantes autorizados en la Unión determinarán la velocidad del ventilador con arreglo a los requisitos establecidos en las letras a) a d), según proceda, indicarán dicha velocidad en el informe de ensayo y la utilizarán en mediciones posteriores. Los ventiladores no estarán en funcionamiento en modo de marcha atrás durante los ensayos.

a)

Ventilador conectado directamente al motor o al sistema hidráulico:

Si el mecanismo del ventilador está conectado directamente al motor o al equipo hidráulico, deberá estar en funcionamiento durante el ensayo.

b)

Ventilador con varias velocidades:

Un ventilador que pueda funcionar a varias velocidades se someterá a ensayo en una de las formas siguientes:

i)

a la velocidad máxima de funcionamiento;

ii)

en un primer ensayo, con el ventilador a velocidad cero y en un segundo ensayo, con el ventilador graduado a la velocidad máxima.

A efectos del inciso ii), el nivel resultante de presión acústica superficial ponderado A LpA se calculará combinando los resultados de los dos ensayos mediante la ecuación siguiente:

LpA = 10 lg (0,3 x 100,1 LpA,0 % + 0,7 x 100,1 LpA,100 %)

donde:

LpA,0 % es el nivel de presión acústica superficial ponderado A determinado con el ventilador a velocidad cero;

LpA,100 % es el nivel de presión acústica superficial ponderado A determinado con el ventilador a velocidad máxima.

c)

Ventilador de velocidad continua variable:

Un ventilador que pueda funcionar a velocidad continua variable se someterá a ensayo bien según el punto 1.1, letra b), o bien con la velocidad a un 70 % como mínimo de la velocidad máxima.

Se considerará que los ventiladores viscostáticos, que se regulan automáticamente por la temperatura del motor, funcionan a velocidad continua variable, independientemente del origen del control.

d)

Equipos con dos o más ventiladores:

Cuando una máquina esté equipada con dos o más ventiladores, todos los ventiladores estarán en funcionamiento en las condiciones especificadas en las letras a), b) o c), según proceda.

1.2.   Ensayo de máquinas de motor sin carga

Antes de medir el ruido emitido por las máquinas de motor sin carga, los fabricantes o sus representantes autorizados en la Unión calentarán el motor y el sistema hidráulico de la máquina de acuerdo con las instrucciones de uso y cumplirán las consignas de seguridad.

Los fabricantes o sus representantes autorizados en la Unión medirán el ruido con las máquinas en posición estacionaria, sin poner en funcionamiento el órgano de trabajo ni el mecanismo de desplazamiento. Para los fines de la medición, el motor funcionará al ralentí (1) como mínimo a la velocidad nominal correspondiente a la potencia neta (2).

Cuando la máquina esté accionada por un generador o alimentada por la red, la frecuencia de la corriente especificada para el motor por el fabricante se mantendrá estable a ± 1 Hz si la máquina tiene un motor de inducción, y el voltaje a ± 1 % de la tensión nominal si la máquina lleva un motor de colectores. La tensión se medirá en el enchufe de un cable o cordón indesmontable, o en el conducto de admisión de la máquina, si tiene un cable desmontable. La señal de la corriente del generador será similar a la de la red.

Cuando la etiqueta de la máquina indique múltiples rangos de tensión, los fabricantes o sus representantes autorizados en la Unión realizarán las mediciones en el rango de tensión más alto indicado. Si el rango de tensión es de 220 a 240 V, el ensayo se realizará a 230 V.

Si la máquina funciona con una o varias baterías, las baterías deberán estar cargadas al menos al 70 % de su capacidad.

Los fabricantes o sus representantes autorizados en la Unión indicarán en el informe de ensayo la velocidad nominal utilizada y la potencia neta correspondiente.

Cuando la máquina tenga varios motores, estos funcionarán simultáneamente durante las mediciones, a menos que esto no sea posible, en cuyo caso se medirán las emisiones sonoras de cada una de las combinaciones posibles de los motores.

1.3.   Ensayo de máquinas de motor con carga

Antes de medir el ruido emitido por las máquinas de motor con carga, los fabricantes o sus representantes autorizados en la Unión calentarán el motor (dispositivo motriz) y el sistema hidráulico de la máquina de acuerdo con las instrucciones de uso y cumplirán las consignas de seguridad. Los fabricantes o sus representantes autorizados en la Unión no utilizarán ningún dispositivo de señalización, como avisadores acústicos o alarmas de marcha atrás, durante la medición.

Los fabricantes o sus representantes autorizados en la Unión registrarán la velocidad de la máquina durante la medición e indicarán dicha velocidad en el informe de ensayo.

Cuando la máquina lleve varios motores o grupos, todos ellos funcionarán simultáneamente durante las mediciones, a menos que esto no sea posible, en cuyo caso los fabricantes medirán las emisiones sonoras de cada una de las combinaciones posibles de los motores o grupos.

Los fabricantes o sus representantes autorizados en la Unión fijarán condiciones de funcionamiento específicas para cada tipo de máquina con carga. Las condiciones de funcionamiento específicas producirán, en la medida de lo posible, efectos y tensiones similares a los obtenidos en condiciones de funcionamiento reales.

1.4.   Ensayo de máquinas manuales

Los fabricantes o sus representantes autorizados en la Unión establecerán, para cada tipo de máquina manual, condiciones de funcionamiento convencionales que produzcan efectos y tensiones similares a los obtenidos en condiciones de funcionamiento reales.

2.   Determinación del nivel de presión acústica superficial

Los fabricantes o sus representantes autorizados en la Unión determinarán el nivel de presión acústica superficial por lo menos en tres ocasiones. Si al menos dos de los valores determinados no difieren en más de 1 dB, no será preciso realizar más mediciones. En caso contrario, los fabricantes o sus representantes autorizados en la Unión seguirán realizando mediciones hasta que obtengan dos valores que no difieran en más de 1 dB. El nivel de presión acústica superficial ponderado A que deberán utilizar los fabricantes o sus representantes autorizados en la Unión para calcular el nivel de potencia acústica será la media aritmética de los dos valores más altos que no difieren en más de 1 dB.

Cuando sea posible, los fabricantes o sus representantes autorizados en la Unión realizarán las mediciones del ruido simultáneamente en todas las posiciones de micrófono. Esto es especialmente importante para los ensayos dinámicos. Cuando eso no sea posible, los fabricantes o sus representantes autorizados en la Unión velarán especialmente por garantizar condiciones estables en el entorno de ensayo y por minimizar los riesgos de que se incluyan variaciones no deseadas del ruido emitido por la máquina o por cualquier otro factor, como el ruido de fondo y la velocidad del viento.

3.   Información que debe presentarse

El informe de ensayo, exigido en la documentación técnica prevista en el anexo V, punto 3, en el anexo VI, punto 3, en el anexo VII, punto 2, y en el anexo VIII, puntos 3.1 y 3.3, deberá incluir los datos técnicos necesarios para identificar la fuente de ruido sometida a ensayo, el código de ensayo del ruido y los datos acústicos utilizados y obtenidos durante el ensayo.

El valor del nivel de potencia acústica ponderado A de la fuente del ruido sometida a ensayo que deberá presentarse se redondeará al número entero más próximo (si es menor que 0,5, al número entero inferior y si es mayor o igual que 0,5, al número entero superior).

Cuando, por las razones y en las condiciones estipuladas en el último párrafo de la introducción del presente anexo, los fabricantes o sus representantes autorizados en la Unión utilicen los métodos establecidos en la versión del anexo III aplicable antes del 22 de mayo de 2025 para determinar el nivel de potencia acústica, los fabricantes o sus representantes autorizados en la Unión mantendrán en el informe de ensayo un registro de los datos relativos a las mediciones realizadas de conformidad con ambos métodos: los métodos establecidos en la versión del anexo III aplicable antes del 22 de mayo de 2025 y los métodos establecidos en el presente anexo.

Las autoridades nacionales y los organismos notificados pertinentes, para los modelos de máquinas cuya primera unidad se haya puesto en el mercado o en servicio antes del 22 de mayo de 2025, aceptarán los informes técnicos de las mediciones de ruido realizadas con arreglo a los métodos establecidos en la versión del anexo III aplicable antes del 22 de mayo de 2025 a efectos de la evaluación de la conformidad según los procedimientos contemplados en el artículo 14, apartado 1, de la presente Directiva y a efectos de los requisitos relativos a la documentación técnica de dichos productos según se establece en el anexo V, punto 3, el anexo VI, punto 3, el anexo VII, punto 2, y el anexo VIII, puntos 3.1 y 3.3, de la presente Directiva, hasta el 22 de mayo de 2028.

4.   Corrección del entorno K2A

Los fabricantes o sus representantes autorizados en la Unión determinarán la corrección del entorno K2A de conformidad con la norma EN ISO 3744:2010, punto 4.3.

Si K2A ≤ 0,5 dB, puede ignorarse.

Si K2A > 4 dB, el entorno de ensayo no cumple los requisitos de la presente Directiva y deberá modificarse.

Los fabricantes o sus representantes autorizados en la Unión utilizarán las especificaciones para la corrección del entorno establecidas en el código de ensayo del ruido para máquinas específicas contempladas en la parte B del presente anexo cuando existan tales especificaciones.

PARTE B

CÓDIGOS DE ENSAYO DEL RUIDO EMITIDO POR MÁQUINAS ESPECÍFICAS

0.   Máquinas sin carga

Superficie de ensayo

Superficie reflectante de hormigón o asfalto no poroso.

Corrección del entorno K2A

K2A = 0

Superficie de medición/número de posiciones de micrófono/distancia de medición

a)

si la dimensión mayor del paralelepípedo de referencia no es superior a 8 m:

semiesfera/seis posiciones de micrófono según la norma EN ISO 3744:2010, anexo F

b)

si la dimensión mayor del paralelepípedo de referencia es superior a 8 m: paralelepípedo según la norma ISO 3744:2010 con una distancia de medición

d = 1 m

Ensayo sin carga

Los ensayos de ruido deben realizarse según la parte A, punto 1.2, del presente anexo.

Período o períodos de observación/determinación del nivel de potencia acústica resultante si se aplican dos o más condiciones de funcionamiento

El período de observación durará por lo menos 15 segundos o al menos 3 ciclos de funcionamiento de la máquina.

1.   Plataformas elevadoras con motor de combustión

EN 280-1:2022, punto 4.12.2

2.   Desbrozadoras

EN ISO 22868:2021

3.   Montacargas para el transporte de materiales de construcción

Véase el punto 0.

El centro geométrico del motor deberá situarse sobre el centro de la semiesfera. El montacargas ascenderá sin carga fuera de la semiesfera —en caso necesario— en dirección del punto 1.

4.   Sierras de cinta para obras

EN ISO 19085-16:2021, punto 6.2.2.

Se aplicará el método de medición de esta norma basado en la norma EN ISO 3744:2010.

5.   Sierras circulares de mesa para obras

Superficie de medición/número de posiciones de micrófono/distancia de medición

ISO 7960:1995, anexo A, distancia de medición d = 1 m.

Ensayo con carga

ISO 7960:1995, anexo A (punto A2b únicamente).

Período de observación

ISO 7960:1995, anexo A.

6.   Sierras de cadena portátiles

a)   Con motor de combustión

EN ISO 22868:2021.

b)   Con motor eléctrico

EN 62841-4-1:2020, anexo I.

7.   Vehículos baldeadores y aspiradores de alta presión

Cuando ambos dispositivos puedan funcionar simultáneamente, deberán funcionar con arreglo a los puntos 26 y 52 de la presente parte B. En caso contrario, las emisiones sonoras de ambos dispositivos se medirán por separado y se indicarán los valores más altos.

8.   Máquinas compactadoras

a)   Planchas y apisonadoras vibratorias

EN 500-4: 2011, punto 5.10.1.

b)   Rodillos

EN 474-13:2022, punto 4.6.

9.   Motocompresores

EN ISO 2151:2008

El período de observación durará por lo menos 15 segundos.

10.   Trituradores de hormigón y martillos picadores de mano

a)   Con motor de combustión

Superficie de medición/número de posiciones de micrófono/distancia de medición

Semiesfera/seis posiciones de micrófono según la norma EN ISO 3744:2010, anexo F, y el cuadro siguiente, dependiendo de la masa de la máquina como figura en el cuadro siguiente:

Masa de la máquina m en kg

Radio de la semiesfera (en m)

z para las posiciones de los micrófonos 2, 4, 6 y 8 (en m)

m < 10

m ≥ 10

2

4

0,75

1,50

Instalación de la máquina

Todos los aparatos se ensayarán en posición vertical.

Si el aparato sometido a ensayo dispone de un conducto de salida del aire, su eje se colocará equidistante de dos posiciones de micrófono. El ruido de la fuente de alimentación no influirá en la medición del ruido emitido por el aparato.

Soporte del aparato

El aparato estará conectado durante el ensayo a una herramienta incrustada en un bloque de hormigón de forma cúbica enterrado en el suelo.

Durante los ensayos podrá insertarse una pieza de acero entre el aparato y la herramienta de soporte. Esa pieza intermedia formará una estructura estable entre el aparato y la herramienta de soporte. La figura 10.1 muestra esos requisitos.

Características del bloque

El bloque tendrá la forma de un cubo de 0,60 m ± 2 mm de lado y lo más regular posible. Será de hormigón armado y vibrado a fondo en capas de hasta 0,20 m para evitar una sedimentación excesiva.

Calidad del hormigón

La calidad del hormigón corresponderá a C 50/60 de EN 206:2013+A2:2021.

El cubo estará reforzado por varillas de 8 mm de diámetro no conectadas entre sí, de manera que cada varilla sea independiente de las demás. En la figura 10.2 se ilustra el concepto del diseño.

Herramienta de soporte

La herramienta se encapsulará dentro del bloque y consistirá en un pisón con un diámetro de entre 178 mm y 220 mm y un mango idéntico a los utilizados normalmente con el aparato objeto del ensayo, que cumpla la norma ISO 1180:1983/Add 1:1985, pero suficientemente largo para que pueda realizarse el ensayo.

Deberá llevarse a cabo un tratamiento adecuado para integrar ambos componentes. La herramienta se fijará al bloque de manera que la parte de abajo del pisón esté a 0,30 m de la cara superior del bloque (véase la figura 10.2).

El bloque debe conservar su integridad mecánica, sobre todo en el punto de encuentro entre la herramienta de soporte y el hormigón. Antes y después de cada ensayo se verificará que la herramienta encapsulada dentro del bloque de hormigón forma parte integrante de él.

Colocación del cubo

El cubo se introducirá en un hoyo totalmente relleno de cemento, cubierto por una losa pantalla de por lo menos 100 kg/m2, como se indica en la figura 10.3, de manera que la superficie superior de la losa pantalla no sobresalga del suelo. Para evitar ruidos parásitos, el bloque se aislará de la parte inferior y de los costados del hoyo por medio de bloques elásticos con una frecuencia de corte no superior a la mitad de la velocidad de golpeo del aparato objeto de ensayo, expresada en golpes por segundo.

La abertura de la losa pantalla por la que pasa el mango del instrumento será lo más pequeña posible y se encapsulará por medio de una junta flexible insonorizante.

Ensayo con carga

El aparato objeto de ensayo estará conectado a la herramienta de soporte.

El aparato de ensayo funcionará en condiciones estables con la misma estabilidad acústica que durante el funcionamiento normal.

El aparato de ensayo funcionará a la potencia máxima especificada en las instrucciones de uso que se ponen a disposición del comprador.

Período de observación

El período de observación durará por lo menos 15 segundos.

Figura 10.1

Esquema de la pieza intermedia

 

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Figura 10.2

Bloque de ensayo

 

Imagen: 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Figura 10.3

Dispositivo de ensayo

 

Imagen: 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

 

El valor de la cota A será tal que la losa pantalla colocada sobre la junta elástica J esté al nivel del suelo.

b)   Con motor eléctrico

EN IEC 62841-2-6:2020, EN IEC 62841-2-6:2020/A11:2020, anexo I, punto I.2.

c)   Con motor neumático o hidráulico

Igual que con motor de combustión.

11.   Hormigoneras

Ensayo con carga

El aparato mezclador (tambor) se llenará hasta su capacidad nominal con arena de granulación entre 0 y 3 mm; la humedad se situará entre el 4 % y el 10 %.

El aparato mezclador funcionará por lo menos a la velocidad nominal.

Período de observación

El período de observación durará por lo menos 15 segundos.

12.   Tornos de construcción

a)   Con motor de combustión

Véase el punto 0.

El centro geométrico del motor deberá situarse sobre el centro de la semiesfera; el torno estará conectado pero no se aplicará ninguna carga.

b)   Con motor eléctrico

EN 14492-2:2019, anexo M.

13.   Máquinas de distribución, transporte y rociado de hormigón y mortero

EN 12001:2012, anexo C.

14.   Cintas transportadoras

Véase el punto 0.

El centro geométrico del motor deberá situarse sobre el centro de la semiesfera. La cinta se desplazará sin carga y saldrá de la semiesfera, en caso necesario, en dirección al punto 1.

15.   Equipos de refrigeración en vehículos

Ensayo con carga

El equipo de refrigeración se instalará en un espacio de carga real o simulado y el nivel acústico se medirá en una posición estacionaria en la que, de acuerdo con las instrucciones que se ponen a disposición del comprador, la altura del equipo de refrigeración corresponda a los requisitos de instalación previstos. La fuente de alimentación del equipo de refrigeración funcionará a la velocidad que induzca la velocidad máxima del ventilador y el compresor de refrigeración indicada en las instrucciones. Si se desea que el equipo de refrigeración funcione con el motor del vehículo, no se utilizará este motor durante la medición, sino que el equipo de refrigeración se conectará a una fuente de alimentación eléctrica adecuada. Las unidades de tracción desmontables se desmontarán para efectuar la medición.

El nivel acústico del equipo de refrigeración instalado en el espacio de carga de las unidades de refrigeración para las que se pueda optar por distintas fuentes de alimentación se medirá por separado con cada una de esas fuentes de alimentación. El resultado de la medición reflejará, como mínimo, la forma de funcionamiento que produce el máximo ruido.

Período de observación

El período de observación durará por lo menos 15 segundos.

16.   Topadoras

ISO 6395:2008 con las condiciones de funcionamiento y ensayo establecidas en el anexo C de dicha norma.

17.   Equipos de perforación

a)   Perforadoras móviles

EN 16228-2:2014+A1:2021, punto 5.12.

b)   Equipos de perforación en dirección horizontal

EN 16228-3:2014+A1:2021, punto 5.15.

c)   Equipos auxiliares intercambiables para perforación

EN 16228-7:2014+A1:2021, punto 5.3.

d)   Cualquier otro equipo para perforación

EN 16228-1:2014+A1:2021, punto 5.27.2.2.

18.   Motovolquetes

ISO 6395:2008 con las condiciones de funcionamiento y ensayo establecidas en el anexo F de dicha norma.

19.   Equipos de carga y descarga de cisternas o silos en camiones

Véase el punto 9 para motocompresores o bombas de vacío.

Véase el punto 56 para bombas de líquido.

20.   Palas

ISO 6395:2008 con las condiciones de funcionamiento y ensayo establecidas en el anexo B de dicha norma.

21.   Palas cargadoras

ISO 6395:2008 con las condiciones de funcionamiento y ensayo establecidas en el anexo E de dicha norma.

22.   Contenedores de reciclado de vidrio

A los efectos de este código de ensayo del ruido, se utilizará el nivel de presión acústica integrado en el tiempo de un suceso único LE, como se define en la norma EN ISO 3744:2010, punto 3.4, al medir el nivel de presión acústica en las posiciones de micrófono.

Corrección del entorno K2A

Medición al aire libre

K2A = 0

Medición en el interior

El valor de la constante K2A, determinado con arreglo a la norma EN ISO 3744:2010, anexo A, será ≤ 2,0 dB, en cuyo caso K2A no se tomará en consideración.

Condiciones de funcionamiento durante el ensayo

La medición del ruido se llevará a cabo durante un ciclo completo, iniciándose con el contenedor vacío y concluyéndose cuando en el contenedor se hayan echado 120 botellas de vidrio.

Las botellas de vidrio se definen de la manera siguiente:

capacidad: 75 cl;

masa: 370 ± 30 g.

El encargado de realizar el ensayo sujetará cada botella por el cuello con su parte inferior dirigida hacia la abertura del contenedor, por donde la introducirá suavemente hacia el centro de este evitando, si es posible, que golpee las paredes. Solo se utilizará una abertura para echar las botellas, que será la más cercana a la posición de micrófono 12.

Período o períodos de observación/determinación del nivel de potencia acústica resultante si se aplican dos o más condiciones de funcionamiento

El nivel de presión acústica integrado en el tiempo de un suceso único ponderado A se medirá simultáneamente en las seis posiciones de micrófono para cada botella que se eche en el contenedor.

El nivel de presión acústica integrado en el tiempo de un suceso único ponderado A medio relativo a la superficie de medición se calculará con arreglo a la norma EN ISO 3744:2010, punto 8.2.2.

El nivel de presión acústica integrado en el tiempo de un suceso único ponderado A medio relativo a las 120 botellas de vidrio introducidas en el contenedor se calculará como la media logarítmica de los niveles de presión acústica integrados en el tiempo de un suceso único ponderados A medios relativos a la superficie de medición.

23.   Niveladoras

ISO 6395:2008 con las condiciones de funcionamiento y ensayo establecidas en el anexo G de dicha norma.

24.   Máquinas para el acabado de la hierba/recortadoras de hierba

Véase el punto 2.

25.   Recortadoras de setos

a)   Con motor de combustión

EN ISO 22868:2021.

b)   Con motor eléctrico

EN IEC 62841-4-2:2019, anexo I, punto I.2.

26.   Baldeadoras de alta presión

Ensayo con carga

La baldeadora de alta presión se ensayará en posición estacionaria. El motor y las unidades auxiliares funcionarán a la velocidad indicada por el fabricante con respecto al funcionamiento del órgano de trabajo. Las bombas de alta presión estarán funcionando a su velocidad máxima y a la presión de funcionamiento indicada por el fabricante. Se utilizará una tobera adaptada para que la válvula de reducción de presión se encuentre por debajo de su umbral de reacción. El ruido del flujo a través de la tobera no influirá sobre los resultados de la medición.

Período de observación

El período de observación durará por lo menos 30 segundos.

27.   Máquinas de chorro de agua de alta presión

a)   Con presión nominal ≤ 35 MPa

EN 60335-2-79:2012, anexo CC.

b)   Con presión nominal > 35 MPa

EN 1829-1:2010, punto 6.8.

28.   Martillos hidráulicos

Superficie de medición/número de posiciones de micrófono/distancia de medición

Semiesfera/seis posiciones de micrófono según la norma EN ISO 3744:2010, anexo F/r = 10 m.

Instalación de la máquina

Para el ensayo, se enganchará el martillo a un vehículo portador y se usará una estructura de bloque de ensayo especial. La figura 28.1 presenta las características de esta estructura y la figura 28.2 muestra la posición del vehículo portador.

Vehículo portador

El vehículo portador del martillo sometido a ensayo cumplirá los requisitos de las especificaciones técnicas para martillos de prueba, sobre todo en lo referente a los límites de peso, potencia hidráulica de salida, caudal de alimentación del aceite y contrapresión del cable de retorno.

Montaje

Tanto el montaje mecánico como las conexiones (tubos, mangueras, etc.) deberán ajustarse a las especificaciones incluidas en los datos técnicos del martillo. Deberá eliminarse todo ruido significativo producido por los tubos y los diversos componentes mecánicos necesarios para la instalación. Todas las conexiones de los componentes deberán estar bien apretadas.

Estabilidad del martillo y fuerza estática de estabilización

El vehículo portador mantendrá firme en su sitio al martillo para que tenga la misma estabilidad que tendría en condiciones normales de funcionamiento. El martillo deberá funcionar en posición vertical.

Herramienta

Para las mediciones se utilizará una herramienta embotada. La longitud de la herramienta cumplirá los requisitos de la figura 28.1 (bloque de ensayo).

Ensayo con carga

Potencia hidráulica de entrada y circulación de aceite

Las condiciones de funcionamiento del martillo hidráulico se ajustarán, medirán y comunicarán debidamente, junto con los correspondientes valores de la especificación técnica. Durante el ensayo, el martillo se usará de forma que se pueda llegar al 90 % o más de la potencia hidráulica de entrada y circulación de aceite del martillo.

Se cuidará de mantener la incertidumbre total de las cadenas de medición de ps y Q dentro de un margen de ± 5 %, a fin de lograr un grado de exactitud de ± 10 % en la determinación de la potencia hidráulica de entrada. Suponiendo una correlación lineal entre la potencia hidráulica de entrada y la potencia acústica emitida, ello significaría una variación de menos de ± 0,4 dB en la determinación del nivel de la potencia acústica.

Componentes ajustables que afectan a la potencia del martillo

Los ajustes previos de todos los acumuladores, válvulas centrales de presión y otros posibles componentes ajustables deben hacerse conforme a los valores fijados en los datos técnicos. Si puede haber más de una tasa fija de golpeo, deberán efectuarse mediciones con todas las tasas posibles. Se presentarán los valores máximos y mínimos.

Cantidades que deben medirse

 

ps

Valor medio de la presión del alimentador hidráulico durante el funcionamiento del martillo en, al menos, diez golpes;
 

Q

Valor medio de la circulación del aceite en la entrada del ruptor medida al mismo tiempo que ps;
 

T

La temperatura del aceite deberá estar entre + 40 °C y + 60 °C durante las mediciones. La temperatura del ruptor deberá estabilizarse en su punto normal de funcionamiento antes de comenzar las mediciones;
 

Pa

Las presiones del gas de cebado de todos los acumuladores deberán medirse en situación estática (con el ruptor sin funcionar), con temperatura ambiente estable entre + 15 °C y + 25 °C. La medición de la temperatura ambiente se efectuará al mismo tiempo que la medición de la presión del gas de cebado de los acumuladores.

Parámetros que deberán evaluarse a partir de los parámetros medidos en funcionamiento

PIN Potencia hidráulica de entrada del ruptor, PIN = ps Q

Medición de la presión del alimentador hidráulico ps:

ps deberá medirse lo más cerca posible de la conexión de entrada del ruptor;

ps deberá medirse con un manómetro (diámetro ≥ 100 mm; clase de precisión ± 1,0 % FSO).

Circulación del aceite en la entrada del ruptor, Q

Q deberá medirse en el alimentador lo más cerca posible de la conexión de entrada del ruptor;

Q deberá medirse con un flujómetro eléctrico (clase de precisión ± 2,5 % respecto de la medida obtenida).

Punto de medición de la temperatura del aceite, T

T deberá medirse en el depósito de aceite del vehículo portador o en el alimentador hidráulico conectado al martillo. El lugar en que se mida deberá indicarse en el informe.

El margen de error de la medida de la temperatura deberá ser de ± 2 °C respecto del valor real.

Período de observación/determinación del nivel de potencia acústica resultante

El período de observación durará por lo menos 15 segundos.

Se repetirán las mediciones tres veces o más, si hace falta. El resultado final se calculará hallando la media aritmética de los dos valores más altos que no difieran en más de 1 dB.

Figura 28.1

 

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Figura 28.2

 

Imagen: 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iAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIg4Qe0C5oiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiD/9k=

 

Definiciones

 

d

Diámetro de la herramienta (mm)
 

d1

Diámetro del yunque 1 200 ± 100 mm
 

d2

Diámetro interior de la estructura de soporte del yunque ≤ 1 800 mm
 

d3

Diámetro de la plataforma del bloque de ensayo ≤ 2 200 mm
 

d4

Diámetro de la abertura de la herramienta en la plataforma ≤ 350 mm
 

d5

Diámetro de la junta de la herramienta ≤ 1 000 mm
 

h1

Parte visible de la herramienta entre la parte más baja de la envuelta y la superficie superior de la junta de la herramienta (mm) h1 = d ± d/2
 

h2

Espesor de la junta de la herramienta sobre la plataforma ≤ 20 mm (si la junta de la herramienta se encuentra debajo de la plataforma, su espesor no estará limitado; puede estar hecha de gomaespuma)
 

h3

Distancia entre la superficie superior de la plataforma y la superficie superior del yunque 250 ± 50 mm
 

h4

Espesor de la junta de la plataforma de gomaespuma aislante ≤ 30 mm
 

h5

Espesor del yunque 350 ± 50 mm
 

h6

Penetración de la herramienta ≤ 50 mm

Si se utiliza una estructura de bloque de ensayo de forma tetragonal, la dimensión de máxima longitud deberá ser igual a 0,89 × el correspondiente diámetro.

El espacio vacío entre la plataforma y el yunque puede rellenarse con gomaespuma elástica u otro material absorbente, densidad < 220 kg/m3.

29.   Generadores de energía hidráulica

Instalación de la máquina

El generador de energía hidráulica se instalará sobre el plano reflectante. Los generadores montados sobre patines se instalarán sobre un soporte de 0,40 m de altura, a no ser que las condiciones de instalación del fabricante exijan otra cosa.

Ensayo con carga

Durante el ensayo no deberá conectarse ninguna herramienta al generador de energía hidráulica.

El generador de energía hidráulica se pondrá en régimen permanente dentro de la gama especificada por el fabricante. Funcionará a su velocidad nominal y a su presión nominal. La velocidad y la presión nominales serán las indicadas en las instrucciones que se ponen a disposición del comprador.

Período de observación

El período de observación durará por lo menos 15 segundos.

30.   Cortadoras de juntas

a)   Máquinas para cortar pavimentos con conductor a pie

EN 13862:2021, punto 4.10.2.

b)   Máquinas de mano portátiles con motor de combustión interna, montadas en un soporte móvil, destinadas a cortar pavimentos

EN ISO 19432-1:2020, punto 4.19.2.

c)   Las demás cortadoras de juntas

Ensayo con carga

La cortadora de juntas se equipará con la cuchilla más ancha posible de las especificadas por el fabricante en las instrucciones que se ponen a disposición del comprador. El motor funcionará a la velocidad máxima con la cuchilla al ralentí.

Período de observación

El período de observación durará por lo menos 15 segundos.

31.   Compactadoras de basuras

ISO 6395:2008 con las condiciones de funcionamiento y ensayo establecidas en el anexo H de dicha norma.

32.   Cortadoras de césped

a)   Cortadoras de césped rotatorias y de cilindro con motor de combustión

EN ISO 5395-1:2013, EN ISO 5395-1:2013/A1:2018, punto 4.3, inciso segundo.

Corrección del entorno K2A

Si K2A ≤ 0,5 dB, puede ignorarse.

b)   Cortadoras de césped rotatorias y de cilindro con motor eléctrico con conductor a bordo sentado o de pie, y de conducción a pie

EN IEC 62841-4-3:2021, EN IEC 62841-4-3:2021/A11:2021, anexo I, punto I.2.

33.   Máquinas para el acabado del césped/recortadoras de césped

EN 50636-2-91:2014, anexo CC.

34.   Sopladores de hojas

a)   Con motor de combustión

EN ISO 22868:2021.

b)   Con motor eléctrico

EN 50636-2-100:2014, anexo CC.

35.   Aspiradores de hojas

Véase el punto 34.

36.   Carretillas elevadoras

EN 12053:2001+A1:2008.

37.   Cargadoras

ISO 6395:2008 con las condiciones de funcionamiento y ensayo establecidas en el anexo D de dicha norma.

38.   Grúas móviles

EN 13000:2010+A1:2014, punto 5.3.

39.   Contenedores de basura móviles

Superficie de ensayo

Superficie reflectante de hormigón o asfalto no poroso.

Sala de laboratorio con espacio libre sobre un plano reflectante.

Corrección del entorno K2A

Medición al aire libre:

K2A = 0

Medición en el interior:

El valor de la constante K2A, determinado con arreglo a la norma EN ISO 3744:2010, anexo A, será ≤ 2,0 dB, en cuyo caso K2A no se tomará en consideración.

Superficie de medición/número de posiciones de micrófono/distancia de medición

Semiesfera/seis posiciones de micrófono según la norma EN ISO 3744:2010, anexo F/r = 3 m.

Condiciones de funcionamiento durante el ensayo

Todas las mediciones se efectuarán con el contenedor vacío.

Ensayo n.o 1: cierre de la tapa dejándola caer sobre el contenedor

Para reducir al mínimo la influencia del operario sobre las mediciones, el operario estará situado en la parte trasera del contenedor (del lado de las bisagras). Soltará la tapa por el centro, para evitar que se combe al caer.

La medición se efectuará durante el siguiente ciclo, repetido veinte veces:

para empezar, la tapa se levantará en vertical,

se soltará hacia adelante, si es posible sin darle impulso, mientras el operario permanece en la parte de atrás, sin moverse hasta que la tapa se haya cerrado,

una vez completamente cerrada, se volverá a levantar la tapa a su posición inicial.

Nota:

Si es necesario, el operario puede desplazarse un momento para levantar la tapa.

Ensayo n.o 2: apertura completa de la tapa

Para reducir al mínimo la influencia del operario sobre las mediciones, el operario estará situado en la parte trasera del contenedor (del lado de las bisagras) en el caso de los contenedores de cuatro ruedas, y del lado derecho del contenedor (entre la posición del micrófono 10 y la del micrófono 12) en el caso de los contenedores de dos ruedas. Soltará la tapa desde el centro o lo más cerca posible del centro.

Para evitar que el contenedor se mueva, se bloquearán las ruedas durante el ensayo. En el caso de los contenedores de dos ruedas, y para evitar que el contenedor comience a dar botes, el operario puede sujetarlo con una mano en el borde superior.

La medición se efectuará durante el siguiente ciclo:

para empezar, la tapa se abrirá horizontalmente,

se soltará la tapa sin darle impulso,

una vez completamente abierta, y antes de que experimente un posible rebote, la tapa se levantará a la posición inicial.

Ensayo n.o 3: rodaje del contenedor sobre una pista artificial irregular

Para este ensayo se utilizará una pista de ensayo artificial que simule un firme irregular. La pista constará de dos franjas paralelas de malla de acero (6 m de largo por 400 mm de ancho), sujetas a la superficie reflectante a intervalos aproximados de 20 cm. La distancia entre ambas franjas se adaptará según el tipo de contenedor, para que las ruedas puedan desplazarse a lo largo de toda la pista. La instalación se hará en condiciones que aseguren una superficie plana. Si es necesario, la pista se fijará al suelo con material elástico para evitar cualquier emisión de ruidos parásitos.

Nota:

Cada una de las franjas puede estar compuesta de varias tiras de 400 mm de anchura encajadas.

En las figuras 39.1 y 39.2 se da un ejemplo de una pista adecuada. El operario se colocará al lado de las bisagras de la tapa.

La medición se efectuará mientras el operario arrastra el contenedor por la pista artificial con una velocidad constante de aproximadamente 1 m/s, entre los puntos A y B (situados a 4,24 m de distancia; véase la figura 39.3) en el momento en que el eje de las ruedas (en el caso de contenedores de dos ruedas) o el primer eje de ruedas (en el caso de contenedores de cuatro ruedas) llega al punto A o al punto B. Se repetirá este procedimiento tres veces en cada dirección.

Durante el ensayo, para un contenedor de dos ruedas, el ángulo entre el contenedor y la pista será de 45°. Para un contenedor de cuatro ruedas, el operario se asegurará de que todas ellas hagan el debido contacto con la pista.

Períodos de observación/determinación del nivel de potencia acústica resultante si se aplican dos o más condiciones de funcionamiento

Ensayos n.o 1 y n.o 2: cierre de la tapa dejándola caer sobre el contenedor y apertura completa de la tapa

Si es posible se efectuarán las mediciones simultáneamente en las seis posiciones de micrófono. De lo contrario, los niveles acústicos medidos en cada posición de micrófono se clasificarán en orden creciente y los niveles de potencia acústica se calcularán asociando los valores de cada posición de micrófono en función de su hilera.

Se medirá el nivel de presión acústica integrado en el tiempo de un suceso único ponderado A para cada uno de los veinte cierres y de las veinte aperturas de la tapa en cada punto de medición. Los niveles de potencia acústica LWAcierre y LWAapertura se calcularán a partir de la media cuadrática de los cinco valores más altos obtenidos.

Ensayo n.o 3: rodaje del contenedor sobre una pista artificial irregular

El período de observación T será igual al tiempo necesario para recorrer la distancia entre el punto A y el punto B sobre la pista.

El nivel de potencia acústica LWArodaje será igual a la media de seis valores que difieran en menos de 2 dB. En caso de que no se cumpla este criterio con seis mediciones, deberá repetirse el ciclo tantas veces como sea necesario.

El nivel de potencia acústica resultante se calculará con arreglo a la fórmula siguiente:

LWA = 10 log 1/3 (100,1 LWAcierre + 100,1 LWAapertura + 100,1 LWArodaje)

Figura 39.1

Dibujo de la pista de rodadura