Joint Invariants of Linear Symplectic Actions
Fredrik Andreassen, Boris Kruglikov
TL;DR
This paper reviews methods for computing joint invariants under linear symplectic group actions, explores extensions to broader contexts, and connects these invariants to differential invariants and other equivalence problems.
Contribution
It provides a comprehensive review of joint invariant computations in symplectic spaces and relates them to differential invariants and broader equivalence problems.
Findings
Computed joint invariants for linear symplectic actions
Extended invariants to larger groups and spaces
Connected invariants to differential invariants and equivalence problems
Abstract
We review computations of joint invariants on a linear symplectic space, discuss variations for an extension of group and space and relate this to other equivalence problems and approaches, most importantly to differential invariants.
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