Authors propose shaded A-polynomials A_a(ℓ_b, m_c) for SU(N) via CG chords from huge representations of U_q(su_N) in the classical limit, with examples for knots 3_1, 4_1, 5_1 in su_3.
Coherent states for arbitrary Lie group
2 Pith papers cite this work. Polarity classification is still indexing.
2
Pith papers citing it
abstract
The concept of coherent states originally closely related to the nilpotent group of Weyl is generalized to arbitrary Lie group. For the simplest Lie groups the system of coherent states is constructed and its features are investigated.
years
2026 2verdicts
UNVERDICTED 2representative citing papers
Proposes a construction of generalized coherent states for anharmonic oscillators using diagonal operator ordering on generalized hypergeometric functions tied to the system's Hamiltonian via ladder operators.
citing papers explorer
-
Shading A-polynomials via huge representations of $U_q(\mathfrak{su}_N)$
Authors propose shaded A-polynomials A_a(ℓ_b, m_c) for SU(N) via CG chords from huge representations of U_q(su_N) in the classical limit, with examples for knots 3_1, 4_1, 5_1 in su_3.
-
A century of coherent states
Proposes a construction of generalized coherent states for anharmonic oscillators using diagonal operator ordering on generalized hypergeometric functions tied to the system's Hamiltonian via ladder operators.