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pro vyhledávání: '"Smirnov, Andrey A"'
Autor:
Smirnov, Andrey
Assume $X$ is a variety for which the elliptic stable envelope exists. In this note we construct natural $q$-difference equations from the elliptic stable envelope of $X$. In examples, these equations coincide with the quantum difference equations, w
Externí odkaz:
http://arxiv.org/abs/2408.05643
Autor:
Konno, Hitoshi, Smirnov, Andrey
We propose new vertex operators, both the type I and the type II dual, of the elliptic quantum toroidal algebra U_{t_1,t_2,p}(gl_{1,tor}) by combining representations of U_{t_1,t_2,p}(gl_{1,tor}) and the notions of the elliptic stable envelopes for t
Externí odkaz:
http://arxiv.org/abs/2406.00964
Autor:
Ayers, Jeffrey, Smirnov, Andrey
We obtain explicit formulas for capped descendent vertex functions of $\text{Hilb}^n(\mathbb{C}^2)$ for descendents given by chern classes of tautological bundles. The expression is the result of twisting a well known generating function for normaliz
Externí odkaz:
http://arxiv.org/abs/2406.00498
Autor:
Smirnov, Andrey
In this note we consider a class of $q$-hypergeometric equations describing the quantum difference equation for the cotangent bundle over projective space $X=T^{*}\mathbb{P}^n$ . We show that over $\mathbb{Q}_p$ these equations are equipped with the
Externí odkaz:
http://arxiv.org/abs/2406.00206
Autor:
Argibay, Nicolas, Johnson, Duane D., Chandross, Michael, Ott, Ryan T., Huang, Hailong, Naorem, Rameshwari, Ouyang, Gaoyuan, Smirnov, Andrey V., Singh, Prashant
The metallurgy and materials communities have long known and exploited fundamental links between chemical and structural ordering in metallic solids and their mechanical properties. The highest reported strength achievable through the combination of
Externí odkaz:
http://arxiv.org/abs/2402.17728
Autor:
Smirnov, Andrey, Varchenko, Alexander
In this note we discuss an integral representation for the vertex function of the cotangent bundle over the Grassmannian, $X=T^{*} Gr(k,n)$. This integral representation can be used to compute the $\hbar\to \infty$ limit of the vertex function, where
Externí odkaz:
http://arxiv.org/abs/2305.03849
Autor:
Smirnov, Andrey, Varchenko, Alexander
Using the $3D$ mirror symmetry we construct a system of polynomials $T_s(z)$ with integral coefficients which solve the quantum differential equitation of $X=T^{*} Gr(k,n)$ modulo $p^s$, where $p$ is a prime number. We show that the sequence $T_s(z)$
Externí odkaz:
http://arxiv.org/abs/2302.03092
Publikováno v:
In Applied Catalysis A, General 25 September 2024 685
Autor:
Smirnov, Andrey1 (AUTHOR) andre-smirnov-v@yandex.ru, Anisimkin, Vladimir1 (AUTHOR) anis@cplire.ru, Voronova, Natalia2 (AUTHOR) vonavl@mail.ru, Kashin, Vadim1 (AUTHOR) vadim_kashin@mail.ru, Kuznetsova, Iren1 (AUTHOR) kuziren@yandex.ru
Publikováno v:
Sensors (14248220). Jun2024, Vol. 24 Issue 12, p4010. 12p.
Autor:
Dinkins, Hunter, Smirnov, Andrey
In this paper we prove a formula relating the equivariant Euler characteristic of $K$-theoretic stable envelopes to an object known as the index vertex for the cotangent bundle of the full flag variety. Our formula demonstrates that the index vertex
Externí odkaz:
http://arxiv.org/abs/2108.07202