Pages that link to "Item:Q661908"
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The following pages link to A quantum analogue of Kostant's theorem for the general linear group. (Q661908):
Displaying 10 items.
- Applications of Følner's condition to quantum groups. (Q355370) (← links)
- Quantized coordinate rings of the unipotent radicals of the standard Borel subgroups in \(\mathrm{SL}_{n+1}\). (Q403804) (← links)
- The first fundamental theorem of coinvariant theory for the quantum general linear group (Q1581083) (← links)
- Prime spectrum of \(O_q(M_n(k))\): canonical image and normal separation (Q1868764) (← links)
- The center of the reflection equation algebra via quantum minors (Q2333355) (← links)
- The first Hochschild cohomology group of quantum matrices and the quantum special linear group. (Q2471143) (← links)
- Chevalley restriction theorem for vector-valued functions on quantum groups (Q2889338) (← links)
- An analog of Kostant’s theorem for the cohomology of quantum groups (Q3402160) (← links)
- Cocommutative elements form a maximal commutative subalgebra in quantum matrices (Q4585779) (← links)
- On the conjugation action for quantum general linear groups (Q6054772) (← links)