Pages that link to "Item:Q2515819"
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The following pages link to Classification of symmetric pairs with discretely decomposable restrictions of \((\mathfrak{g},K)\)-modules (Q2515819):
Displaying 19 items.
- Classification of discretely decomposable \(A_{\mathfrak q}(\lambda)\) with respect to reductive symmetric pairs (Q456791) (← links)
- Branching laws of unitary representations associated to minimal elliptic orbits for indefinite orthogonal group \(O(p,q)\) (Q2042020) (← links)
- Multiplicity in restricting small representations (Q2113452) (← links)
- Classification of finite-multiplicity symmetric pairs (Q2249226) (← links)
- Classification of Klein four symmetric pairs of holomorphic type for \(\text{E}_{7(-25)}\) (Q2273264) (← links)
- Classification of minimal representations of real simple Lie groups (Q2633141) (← links)
- Discrete decomposability of restrictions of \((\mathfrak{g},K)\)-modules for \((G,G^\sigma)\) with an automorphism \(\sigma\) of even order (Q2665242) (← links)
- Restriction of most degenerate representations of \(O(1,N)\) with respect to symmetric pairs (Q2788593) (← links)
- A program for branching problems in the representation theory of real reductive groups (Q2813595) (← links)
- (Q4604082) (← links)
- (Q4636802) (← links)
- Bounded multiplicity theorems for induction and restriction (Q5034875) (← links)
- Discretely decomposable restrictions of (𝔤,K)-modules for Klein four symmetric pairs of exceptional Lie groups of Hermitian type (Q5214073) (← links)
- A criterion for discrete branching laws for Klein four symmetric pairs and its application to E6(−14) (Q5853652) (← links)
- On Borel–de Siebenthal Representations (Q5855177) (← links)
- Kobayashi's conjecture on associated varieties for $(\mathrm{E}_{6(-14)},\mathrm{Spin}(8,1))$ (Q5858229) (← links)
- A necessary condition for discrete branching laws for Klein four symmetric pairs (Q5879279) (← links)
- On the discretely decomposable restrictions of (𝔤,K)-modules for Klein four symmetric pairs (Q5879581) (← links)
- (Q6070642) (← links)