Aros para Ibertren 4000
#1
Buenos días.
Estoy recuperando un iberama 570 y su material rodante.Pero me encuentro que una de las locomotoras se le a roto el aro de adherencia.
Dicha locomotora es la diesel de Ibertren 4000(serie 340).
El problema es que no tengo ni idea de donde puedo encontrar repuesto,si es que lo hay o aros compatibles.
O también si alguien sabe las medidas.
A ver si alguien me puede echar una mano ,pues estoy muy pez en el tema.
Gracias a todos.
Responder
#2
Satur Buenas encontrar aros para esa locomotora no va a ser fácil, yo te recomiendo  que con un pie de Rey o calibre midas el diámetro de la la rueda sin contar la pestaña solo la llanta, y me lo pongas aquí yo tengo varias locomotoras es muy posible que alguna tenga un diámetro parecido y esos aros te servirán

Un saludo.
Responder
#3
Buenos días.

Tengo entendido que son compatibles con las referencias Fleischmann 547001 y 948004 (antigua y nueva).

Un saludo.
Responder
#4
(16-05-2026, 09:55)tigrin escribió: Satur Buenas encontrar aros para esa locomotora no va a ser fácil, yo te recomiendo  que con un pie de Rey o calibre midas el diámetro de la la rueda sin contar la pestaña solo la llanta, y me lo pongas aquí yo tengo varias locomotoras es muy posible que alguna tenga un diámetro parecido y esos aros te servirán

Un saludo.
Hola tigrin.
Te pongo las medidas de la rueda.
Gracias.
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[/img]
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#5
(16-05-2026, 11:20)Pedro MT escribió: Buenos días.

Tengo entendido que son compatibles con las referencias Fleischmann 547001 y 948004 (antigua y nueva).

Un saludo.
Gracias Pedro.Lo miraré.
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#6
(16-05-2026, 09:55)tigrin escribió: Satur Buenas encontrar aros para esa locomotora no va a ser fácil, yo te recomiendo  que con un pie de Rey o calibre midas el diámetro de la la rueda sin contar la pestaña solo la llanta, y me lo pongas aquí yo tengo varias locomotoras es muy posible que alguna tenga un diámetro parecido y esos aros te servirán

Un saludo.
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#7
(16-05-2026, 15:17)Satur escribió:
(16-05-2026, 09:55)tigrin escribió: Satur Buenas encontrar aros para esa locomotora no va a ser fácil, yo te recomiendo  que con un pie de Rey o calibre midas el diámetro de la la rueda sin contar la pestaña solo la llanta, y me lo pongas aquí yo tengo varias locomotoras es muy posible que alguna tenga un diámetro parecido y esos aros te servirán

Un saludo.
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[/img]
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#8
como puedo subir una foto con las medidas?
Responder
#9
Satur Buenas tienes que hacerlo desde agregar archivo pero con que me digas la medida yo te digo algo 

Un saludo.
Responder
#10
(16-05-2026, 20:02)tigrin escribió: Satur Buenas tienes que hacerlo desde agregar archivo pero con que me digas la medida yo te digo algo 

Un saludo.
Hola tigrin.
Por fin creo que puedo enviar las fotos,"una imagen ,mas que mil palabras".
A ver si te sirven.

Saludos Satur.


               
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#11
Puedes mirar aqui

aros de adherencia

me han sacado mas de un apuro.

Espero que te sirva
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#12
Satur Buenas te comento lo tienes muy fácil, los aros de goma de las 321 de Mftrain te servirían al igual  que las 321 de Arnold, en envió una foto en la que veras que el diámetro es inferior al de tu foto pero es necesario para que se ajuste muy bien 

Un saludo.


Archivos adjuntos Miniatura(s)
   
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#13
(17-05-2026, 12:35)tigrin escribió: Satur Buenas te comento lo tienes muy fácil, los aros de goma de las 321 de Mftrain te servirían al igual  que las 321 de Arnold, en envió una foto en la que veras que el diámetro es inferior al de tu foto pero es necesario para que se ajuste muy bien 

Un saludo.
Ok tigrin,ya con estas dos locomotoras que las montan mirare,para pedirlas.

Aunque tambien estuve mirando el enlace que envio minitix y esta muy bien ,tienen todo tipo de aros y demas.
Dejo enlace interesante para quien lo pueda necesitar.
 https://www.kamodel.com/en/domu/1295-290...ness-035mm

Saludos.
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#14
(17-05-2026, 11:48)minitix escribió: Puedes mirar aqui

aros de adherencia

me han sacado mas de un apuro.

Espero que te sirva
Muy interesante,hay monton de medidas y explica como pedir la medida correcta.

Saludos.
Responder


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