Lie quandles generalize Lie algebras nonlinearly; the work classifies related structures and advances a nonlinear analogue of Noether's first theorem.
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2 Pith papers cite this work. Polarity classification is still indexing.
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Pith papers citing it
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2026 2verdicts
UNVERDICTED 2representative citing papers
Introduces relative inner automorphism and transvection groups for quandle homomorphisms, characterizes connected surjections as quotients, provides maximal connected-covering factorization, and classifies finite fibers under 2-transitivity.
citing papers explorer
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Lie Quandles, Leibniz Racks and Noether's First Theorem
Lie quandles generalize Lie algebras nonlinearly; the work classifies related structures and advances a nonlinear analogue of Noether's first theorem.
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Relativization of symmetries on quandles
Introduces relative inner automorphism and transvection groups for quandle homomorphisms, characterizes connected surjections as quotients, provides maximal connected-covering factorization, and classifies finite fibers under 2-transitivity.