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• W2920104752 abstract "The AJ Conjecture relates a quantum invariant, a minimal order recursion for the colored Jones polynomial of a knot (known as the $hat{A}$ polynomial), with a classical invariant, namely the defining polynomial $A$ of the $psl$ character variety of a knot. More precisely, the AJ Conjecture asserts that the set of irreducible factors of the $hat{A}$-polynomial (after we set $q=1$, and excluding those of $L$-degree zero) coincides with those of the $A$-polynomial. In this paper, we introduce a version of the $hat{A}$-polynomial that depends on a planar diagram of a knot (that conjecturally agrees with the $hat{A}$-polynomial) and we prove that it satisfies one direction of the AJ Conjecture. Our proof uses the octahedral decomposition of a knot complement obtained from a planar projection of a knot, the $R$-matrix state sum formula for the colored Jones polynomial, and its certificate." @default.
• W2920104752 created "2019-03-11" @default.
• W2920104752 creator A5000246487 @default.
• W2920104752 creator A5052341463 @default.
• W2920104752 date "2019-03-05" @default.
• W2920104752 modified "2023-09-27" @default.
• W2920104752 title "A diagrammatic approach to the AJ Conjecture" @default.
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