Longitudinal force distribution using quadratically constrained linear programming
In this paper, a new method is presented for the optimisation of force distribution for combined traction/braking and cornering. In order to provide a general, simple and flexible problem formulation, the optimisation is addressed as a quadratically constrained linear programming (QCLP) problem. Apa...
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Published in | Vehicle system dynamics Vol. 49; no. 12; pp. 1823 - 1836 |
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Main Author | |
Format | Journal Article |
Language | English |
Published |
Colchester
Taylor & Francis
01.12.2011
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Subjects | |
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Abstract | In this paper, a new method is presented for the optimisation of force distribution for combined traction/braking and cornering. In order to provide a general, simple and flexible problem formulation, the optimisation is addressed as a quadratically constrained linear programming (QCLP) problem. Apart from fast numerical solutions, different driveline configurations can be included in the QCLP problem in a very straightforward fashion. The optimisation of the distribution of the individual wheel forces using the quasi-steady-state assumption is known to be useful for the study of the influence of particular driveline configurations on the combined lateral and longitudinal grip envelope of a particular vehicle-driveline configuration. The addition of the QCLP problem formulation makes another powerful tool available to the vehicle dynamics analyst to perform such studies. |
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AbstractList | In this paper, a new method is presented for the optimisation of force distribution for combined traction/braking and cornering. In order to provide a general, simple and flexible problem formulation, the optimisation is addressed as a quadratically constrained linear programming (QCLP) problem. Apart from fast numerical solutions, different driveline configurations can be included in the QCLP problem in a very straightforward fashion. The optimisation of the distribution of the individual wheel forces using the quasi-steady-state assumption is known to be useful for the study of the influence of particular driveline configurations on the combined lateral and longitudinal grip envelope of a particular vehicle-driveline configuration. The addition of the QCLP problem formulation makes another powerful tool available to the vehicle dynamics analyst to perform such studies. In this paper a new method is presented for the optimization of force distribution for combined traction/braking and cornering. In order to provide a general, simple and flexible problem formulation, the optimization is addressed as a quadratically constrained linear programming (QCLP) problem. Apart from fast numerical solutions, different driveline configurations can be included in the QCLP problem in a very straightforward fashion. The optimization of the distribution of the individual wheel forces using the quasi steady state assumption is known to be useful for the study of the influence of particular driveline configurations on the combined lateral and longitudinal grip envelope of a particular vehicle/driveline configuration. The addition of the QCLP problem formulation, makes another powerful tool available to the vehicle dynamics analyst to perform such studies. |
Author | Klomp, M. |
Author_xml | – sequence: 1 givenname: M. surname: Klomp fullname: Klomp, M. email: matthijs.klomp@saab.com organization: Saab Automobile |
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Keywords | Wheel Braking Mechanical drive non-linear programming Linear programming Non linear programming vehicle dynamics control Traction Vehicle dynamics Steady state optimisation Road turn optimal force distribution |
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Snippet | In this paper, a new method is presented for the optimisation of force distribution for combined traction/braking and cornering. In order to provide a general,... In this paper a new method is presented for the optimization of force distribution for combined traction/braking and cornering. In order to provide a general,... |
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SubjectTerms | Applied sciences Drives Exact sciences and technology Machine components Mechanical engineering. Machine design non-linear programming optimal force distribution optimisation Shafts, couplings, clutches, brakes Springs and dampers vehicle dynamics control |
Title | Longitudinal force distribution using quadratically constrained linear programming |
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