Minimum variation solutions for sliding vector fields on the intersection of two surfaces in \(\mathbb{R}^3\)

DOI10.1016/J.CAM.2015.02.026zbMath1335.34035OpenAlexW1977677836MaRDI QIDQ495107

Fabio V. Difonzo, Luca Dieci

Publication date: 9 September 2015

Published in: Journal of Computational and Applied Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.cam.2015.02.026

zbMATH Keywords

Filippov sliding motionminimum variation solution

Mathematics Subject Classification ID

Discontinuous ordinary differential equations (34A36) Numerical problems in dynamical systems (65P99)

Related Items (2)

Isochronous attainable manifolds for piecewise smooth dynamical systems ⋮ A note on attractivity for the intersection of two discontinuity manifolds

Cites Work

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• Uniqueness of Filippov sliding vector field on the intersection of two surfaces in \(\mathbb R^3\) and implications for stability of periodic orbits
• A Filippov sliding vector field on an attracting co-dimension 2 discontinuity surface, and a limited loss-of-attractivity analysis
• A comparison of Filippov sliding vector fields in codimension 2
• Sliding motion on the intersection of two manifolds: spirally attractive case
• Piecewise-smooth dynamical systems. Theory and applications
• Numerical methods for nonsmooth dynamical systems. Applications in mechanics and electronics
• A path integral approach to random motion with nonlinear friction

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