Matching Tag: bow-varieties
Let V i V_i V i and V j V_j V j be finite-dimensional vector spaces, and let GL ( V i ) \operatorname{GL}(V_i) GL ( V i ) and GL ( V j ) \operatorname{GL}(V_j) GL ( V j ) act on the Hamiltonian spaces M \medcirc ( V i , V j ) \mathbf M_{\medcirc}(V_i,V_j) M \medcirc ( V i , V j ) …
Let n , m n,m n , m be positive integers and let e ∈ Z n e\in\mathbb{Z}^n e ∈ Z n and f ∈ Z m f\in\mathbb{Z}^m f ∈ Z m be arbitrary. Write Z q u o t i e n t c ( q , t ) Z_{\mathrm{quotient}}^c(q,t) Z quotient c ( q , t ) for the quotient generating series, and interpre…
For e ∈ Z n e\in \mathbb{Z}^n e ∈ Z n and f ∈ Z m f\in \mathbb{Z}^m f ∈ Z m , let … Here P s ( t ) P_s(t) P s ( t ) is a polynomial, and N s N_s N s is a sequence of integers with N s → ∞ N_s\to\infty N s → ∞ . Stabilization conjecture. The polynom…
Let \DD \DD \DD be a brane diagram and let f ∈ \Ch ( \DD ) \T f\in\Ch(\DD)^{\T} f ∈ \Ch ( \DD ) \T be a fixed point. For each tangent-weight term α x , y , k x y h k \alpha_{x,y,k}\frac{x}{y}\mathbf h^k α x , y , k y x h k , call it f f f -small when its restricti…
Let V i − 1 V_{i-1} V i − 1 and V i V_i V i be the vector spaces associated with adjacent vertices in a bow, and let A i − 1 A_{i-1} A i − 1 , B i − 1 B_{i-1} B i − 1 , B i ′ B'_i B i ′ , a i a_i a i , and b i − 1 b_{i-1} b i − 1 satisfy conditions (i), (a), (S1…