The computational method of substructure’s frequency response function in transfer path analysis

The multi-degree-of-freedom coupled vibration system with “engine-mount-body” as the transfer path was divided into active substructure (engine), passive substructure (body) and linking components (mounts) between active and passive substructure. According to the dynamic equation of multi-degree-of-freedom coupling vibration system, the computational method of the substructure’s Frequency Response Function (FRF) was proposed. For the coupled vibration system of the real vehicle’s transfer path, the computational method of the substructure’s FRF was used to obtain the FRF of substructure and dynamic mount stiffness based on the FRF of system obtained by the hammering test. Combining the dynamic mount stiffness with the vibration acceleration of the active and passive sides of the mount, the operating load was identified based on the mount-stiffness method of the transfer path analysis. Combining the operating load with the FRF of substructure to analyze the contribution of the transfer path, the contribution of each path to the target location (the Z-direction of the front floor of the cab) was presented. The correctness of the computational method of the substructure’s FRF was presented by calculating the vibration isolation ratio of the mount, which provided theoretical support for the research of dynamic characteristics of the substructure and linking components.

[1]  Prasath Raghavendran,et al.  Dynamic Stiffness Estimation of Elastomeric Mounts Using OPAX in an AWD Monocoque SUV , 2015 .

[2]  Jiantie Zhen,et al.  DETERMINATION OF SYSTEM VIBRATORY RESPONSE CHARACTERISTICS APPLYING A SPECTRAL-BASED INVERSE SUB-STRUCTURING APPROACH. PART I: ANALYTICAL FORMULATION , 2004 .

[3]  Juha Plunt,et al.  Finding and Fixing Vehicle NVH Problems with Transfer Path Analysis , 2005 .

[4]  Péter Ákos Gajdátsy Advanced Transfer Path Analysis Methods (Geavanceerde transfer pad analysemethodes) , 2011 .

[5]  Wim Desmet,et al.  A Novel TPA Method Using Parametric Load Models: Validation on Experimental and Industrial Cases , 2009 .

[6]  Yong Zhu,et al.  Application of the Inverse Substructure Method in the Investigation of Dynamic Characteristics of Product Transport System , 2012 .

[7]  D. de Klerk,et al.  Operational transfer path analysis: Theory, guidelines and tire noise application , 2010 .

[8]  Wei Cheng,et al.  Tikhonov regularization-based operational transfer path analysis , 2016 .

[9]  Zengwei Wang,et al.  Relationships between the decoupled and coupled transfer functions: Theoretical studies and experimental validation , 2018 .

[10]  Patrick Guillaume,et al.  Decoupling of mechanical systems based on in-situ frequency response functions: The link-preserving, decoupling method , 2015 .

[11]  Daniel Rixen,et al.  General framework for transfer path analysis: History, theory and classification of techniques $ , 2016 .

[12]  Cetin Yilmaz,et al.  Transfer path analysis: Current practice, trade-offs and consideration of damping , 2017 .

[13]  Oriol Guasch,et al.  Experimental validation of the direct transmissibility approach to classical transfer path analysis on a mechanical setup , 2013 .

[14]  Shunming Li,et al.  Virtual decoupling method: a novel method to obtain the FRFs of subsystems , 2017 .

[15]  Wim Desmet,et al.  OPAX: A new transfer path analysis method based on parametric load models , 2011 .

[16]  Wim Desmet,et al.  Application of the transmissibility concept in transfer path analysis , 2010 .

[17]  Jun Wang,et al.  Inverse substructure method of three-substructures coupled system and its application in product-transport-system , 2011 .

[18]  Victor V. Krylov,et al.  Finite element and experimental modelling of structure-borne vehicle interior noise , 2015 .