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A Galerkin approach for modelling the pantograph-catenary interaction

Abstract:
The pantograph-catenary interaction was modelled for high-speed electric and hybrid trains. A lumped-mass pantograph model was used and the overhead wires were modelled as Euler-Bernoulli beams. Each vertical and horizontal wire deflection was decomposed into an infinite series of spatial basis functions, which were chosen to be the eigenmodes of the Euler-Bernoulli PDE, and corresponding time functions. The boundary conditions were used to evaluate the spatial basis functions and reduce the PDEs to ODEs in terms of the time functions. Elimination of variables was used to remove the algebraic contact constraints and reduce the overall index-three DAE to an ODE. This linear, time-varying ODE was solved by integration and the elimination process was reversed in order to recover the original states. The Simulink model was validated against the 2002 and 2018 European Standards, BS:EN 50318:2002 and BS:EN 50318:2018 respectively. In both cases, the model produced accurate results with exceptional simulation speeds.
Publication status:
Published
Peer review status:
Peer reviewed

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Publisher copy:
10.1007/978-3-030-38077-9_28

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Institution:
University of Oxford
Division:
MPLS
Department:
Engineering Science
Role:
Author
More by this author
Institution:
University of Oxford
Division:
MPLS
Department:
Engineering Science
Role:
Author
ORCID:
0000-0002-9525-7305


Publisher:
Springer
Host title:
Advances in Dynamics of Vehicles on Roads and Tracks
Pages:
230-241
Series:
Lecture Notes in Mechanical Engineering
Publication date:
2020-02-13
Acceptance date:
2019-03-14
Event title:
26th Symposium of the International Association of Vehicle System Dynamics, IAVSD 2019
Event location:
Gothenburg, Sweden
Event website:
https://iavsd2019.se/
Event start date:
2019-08-12
Event end date:
2019-08-16
DOI:
EISSN:
2195-4364
ISSN:
2195-4356
EISBN:
9783030380779
ISBN:
9783030380762


Language:
English
Keywords:
Pubs id:
1098933
Local pid:
pubs:1098933
Deposit date:
2020-05-27

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