3 problems

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Quantum eigenvalue character conjecture for reflection equation algebras
Let ${\cal L}(R)$ be the reflection equation algebra, let $V_{T_\lambda}=\operatorname{Im}P_{T_\lambda}(R)$ be an ${\cal L}(R)$ -invariant subspace, and let $\mu_i$ , $1\leq i\leq N$ …
Conjectureopenquantum-groups reflection-equation-algebras representation-theoryarXiv posted 2 days ago
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Character assignment for the eigenvalues of the generating matrix
Eigenvalue-character assignment. Set
Conjectureopencut-and-join-operators quantum-groups reflection-equation-algebrasarXiv posted 2 days ago
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Canonical q-symmetrized form conjecture for braided reflection equation algebras
Canonical q-symmetrized form conjecture. Any element $f\in{\cal L}(R_q)$ or $f\in{\cal SL}(R_q)$ has a canonical, that is, completely $q$ -symmetrized, form.
Conjectureopenbraided-geometry quantum-groups reflection-equation-algebrasarXiv posted 2 days ago

Quantum eigenvalue character conjecture for reflection equation algebras