2001arXiv (Cornell University)Open access

Remark on non-Noether symmetries and bidifferential calculi

George Chavchanidze

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Abstract

In the past few years both non-Noether symmetries and bidifferential calculi has been successfully used in generating conservation laws and both lead to the similar families of conserved quantities.Here relationship between Lutzky's integrals of motion [3-4] and bidifferential calculi is briefly disscussed.

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In the past few years both non-Noether symmetries and bidifferential calculi has been successfully used in generating conservation laws and both lead to the similar families of conserved quantities.Here relationship between Lutzky's integrals of motion [3-4] and bidifferential calculi is briefly disscussed.

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Available abstract

In the past few years both non-Noether symmetries and bidifferential calculi has been successfully used in generating conservation laws and both lead to the similar families of conserved quantities.Here relationship between Lutzky's integrals of motion [3-4] and bidifferential calculi is briefly disscussed.

Key concepts: Noether's theorem, Homogeneous space, Mathematical physics, Mathematics, Pure mathematics, Theoretical physics, Calculus (dental), Mathematical economics

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