Non-standard Lagrangians and a model of branched Hamiltonians

Take up some examples of multi-valued structure of the governing Hamiltonians namely, the branched Hamiltonians are explored, as recently advocated by Shapere and Wilczek.These are in fact cases of switchback potential, in the continuous interpolation of discrete time dynamical systems that exhibit chaotic behaviour enabling incorporation of a canonical quasi-Hamiltonian formalism

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Publication Details

Journal
IOSR Journal of Applied Physics
Published
2024-10-01
DOI
https://doi.org/10.9790/4861-1605012127
Primary Topic
Numerical methods for differential equations
Type
article
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article

Non-standard Lagrangians and a model of branched Hamiltonians

Dibyendu Ghosh
IOSR Journal of Applied Physics
Numerical methods for differential equations
article

Non-standard Lagrangians and a model of branched Hamiltonians

Dibyendu Ghosh
article en

Abstract

Take up some examples of multi-valued structure of the governing Hamiltonians namely, the branched Hamiltonians are explored, as recently advocated by Shapere and Wilczek.These are in fact cases of switchback potential, in the continuous interpolation of discrete time dynamical systems that exhibit chaotic behaviour enabling incorporation of a canonical quasi-Hamiltonian formalism

IOSR Journal of Applied PhysicsVol. 16(5)
Central Research Institute for Jute and Allied Fibres (IN)
Openalex Percentile: Top 71%
Numerical methods for differential equations
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Non-standard Lagrangians and a model of branched Hamiltonians — Dibyendu Ghosh · IOSR Journal of Applied Physics (2024) | TGRS Research Map | TGRS