scientific article; zbMATH DE number 2012470

zbMath1162.17307arXivmath/0103182MaRDI QIDQ4437898

Eric Vasserot, Michela Varagnolo

Publication date: 2003

Full work available at URL: https://arxiv.org/abs/math/0103182

Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.

Mathematics Subject Classification ID

Quantum groups (quantized enveloping algebras) and related deformations (17B37) Geometric invariant theory (14L24)

Related Items

Isomorphisms among quantum Grothendieck rings and propagation of positivity ⋮ Algebraic approach to \(q,t\)-characters ⋮ The \(t\)-analogs of \(q\)-characters at roots of unity for quantum affine algebras and beyond ⋮ Quiver varieties and Hall algebras ⋮ Symplectic resolutions, symplectic duality, and Coulomb branches ⋮ Tensor product varieties and crystals: The \(ADE\) case. ⋮ The \((q, t)\)-Cartan matrix specialized at \(q=1\) and its applications ⋮ \(t\)-quantized Cartan matrix and R-matrices for cuspidal modules over quiver Hecke algebras ⋮ The tensor product of representations of \(U_q(\mathfrak{sl}_2)\) via quivers ⋮ Invariants of Weyl group action and \(q\)-characters of quantum affine algebras ⋮ Generalized Schur-Weyl dualities for quantum affine symmetric pairs and orientifold KLR algebras ⋮ Symmetric quiver Hecke algebras and R-matrices of quantum affine algebras ⋮ Enveloping algebras and geometric representation theory. Abstracts from the workshop held October 31 -- November 6, 2021 (hybrid meeting) ⋮ An analog of Leclerc's conjecture for bases of quantum cluster algebras ⋮ Canonical basis, KLR algebras and parity sheaves ⋮ Quantum Grothendieck ring isomorphisms, cluster algebras and Kazhdan-Lusztig algorithm ⋮ Braid group action on the module category of quantum affine algebras ⋮ t-Analogs of q-Characters of Quantum Affine Algebras of Type E6, E7, E8 ⋮ Graded quiver varieties, quantum cluster algebras and dual canonical basis ⋮ Quiver varieties and cluster algebras ⋮ Unnamed Item ⋮ Q-data and representation theory of untwisted quantum affine algebras ⋮ Quantum groups via cyclic quiver varieties I ⋮ A quantum cluster algebra approach to representations of simply laced quantum affine algebras ⋮ Hall algebras and quantum symmetric pairs. III: Quiver varieties ⋮ Toroidal Grothendieck rings and cluster algebras ⋮ Quantum Grothendieck rings as quantum cluster algebras ⋮ Quantum periodicity and Kirillov-Reshetikhin modules ⋮ Quasi-split symmetric pairs of 𝑈(𝔰𝔩_{𝔫}) and Steinberg varieties of classical type ⋮ Symmetric quiver Hecke algebras and \(R\)-matrices of quantum affine algebras. II