Pages that link to "Item:Q380357"

The following pages link to Quantized mixed tensor space and Schur-Weyl duality (Q380357):

Displaying 22 items.

• Quantum walled Brauer-Clifford superalgebras (Q259609) (← links)
• A cell filtration of mixed tensor space (Q269878) (← links)
• On Schur algebras and related algebras. VI: Some remarks on rational and classical Schur algebras. (Q401933) (← links)
• A bideterminant basis for a reductive monoid (Q436110) (← links)
• Web bases for the general linear groups (Q658544) (← links)
• Dominant dimension and almost relatively true versions of Schur's theorem. (Q720023) (← links)
• A \(q\)-analogue of derivations on the tensor algebra and the \(q\)-Schur-Weyl duality (Q746844) (← links)
• A new generalized Schur-Weyl duality (Q905195) (← links)
• Bimodule structure of the mixed tensor product over \(\mathcal{U}_q s \ell(2 | 1)\) and quantum walled Brauer algebra (Q1700056) (← links)
• The quantized walled Brauer algebra and mixed tensor space (Q2015201) (← links)
• Schur-Weyl duality for tensor powers of the Burau representation (Q2042089) (← links)
• Integral Schur-Weyl duality for partition algebras (Q2136410) (← links)
• Quantum Schur-Weyl duality and projected canonical bases. (Q2253050) (← links)
• The representations of quantized walled Brauer algebras (Q2254317) (← links)
• Decomposition numbers of quantized walled Brauer algebras. (Q2516464) (← links)
• Quantum walled Brauer algebra: commuting families, Baxterization, and representations (Q2965761) (← links)
• BMW algebra, quantized coordinate algebra and type 𝐶 Schur–Weyl duality (Q3068954) (← links)
• q-Tensor Space and q-Weyl Modules (Q3977242) (← links)
• <i>q</i>-epsilon tensor for quantum and braided spaces (Q4836955) (← links)
• Symmetrizer for the Quantized Walled Brauer Algebras (Q5495283) (← links)
• A combinatorial translation principle and diagram combinatorics for the general linear group (Q6185780) (← links)
• A note on Schur-Weyl dualities for \(\mathrm{GL}(m)\) and \(\mathrm{GL}(m|n)\) (Q6624920) (← links)