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Confirming a conjecture of Mark Shimozono, we identify polynomial representatives for the Schubert classes of the affine Grassmannian as the k-Schur functions in homology and affine Schur functions in cohomology. Our results rely on Kostant…

Combinatorics · Mathematics 2007-05-23 Thomas Lam

This paper is one of the series of papers which are dedicated to the complete classification of noncommutative conics. In this paper, we define and study noncommutative affine pencils of conics, and give a complete classification result. We…

Rings and Algebras · Mathematics 2026-04-22 Haigang Hu , Izuru Mori , Koki Takeda , Wenchao Wu

We investigate the physics of the E-string theory and its compactifications as well as their applications to four-dimensional topology. In particular, we compute the partition function of the topologically twisted theory on $M_4\times T^2$,…

High Energy Physics - Theory · Physics 2026-02-19 Du Pei , David H. Wu

We compute the p-adic geometric pro-\'etale cohomology of the affine space (in any dimension). This cohomogy is non-zero, contrary to the \'etale cohomology, and can be described by means of differential forms.

Algebraic Geometry · Mathematics 2018-08-28 Pierre Colmez , Wieslawa Niziol

We establish existence of positive non-decreasing radial solutions for a nonlocal nonlinear Neumann problem both in the ball and in the annulus. The nonlinearity that we consider is rather general, allowing for supercritical growth (in the…

Analysis of PDEs · Mathematics 2022-07-01 Eleonora Cinti , Francesca Colasuonno

We study over a number field, the iterates of automorphisms of the affine space. More precisely, we are interested in the periodic and non-periodic points; for the former the questions are similar to the ones about torsion points on abelian…

Number Theory · Mathematics 2009-09-29 Sandra Marcello

A conjectural generalization of the McKay correspondence in terms of stringy invariants to arbitrary characteristic, including the wild case, was recently formulated by the author in the case where the given finite group linearly acts on an…

Algebraic Geometry · Mathematics 2024-02-27 Takehiko Yasuda

Given $p$ polynomials with coefficients in a commutative unitary integral ring $\mathcal{C}$ containing $\mathbb{Q}$, we define the notion of a generic Bernstein-Sato polynomial on an irreducible affine scheme $V \subset…

Algebraic Geometry · Mathematics 2007-05-23 Rouchdi Bahloul

In Stanley's seminal 1995 paper on the chromatic symmetric function, he stated that there was no known graph that was not contractible to the claw and whose chromatic symmetric function was not $e$-positive, namely, not a positive linear…

Combinatorics · Mathematics 2020-05-21 Samantha Dahlberg , Angele Foley , Stephanie van Willigenburg

We prove a necessary condition for some polynomials of degree 4e (e an odd number) to be APN over F q n for large n, and we investigate the polynomials f of degree 12.

Number Theory · Mathematics 2016-02-03 François Rodier

The real Grassmannian is both a projective variety (via Pl\"ucker coordinates) and an affine variety (via orthogonal projections). We connect these two representations, and we develop the commutative algebra of the latter variety. We…

Algebraic Geometry · Mathematics 2024-07-08 Karel Devriendt , Hannah Friedman , Bernhard Reinke , Bernd Sturmfels

In this paper we explicitly obtain the leading corrections to the SU(N) N=2 prepotential due to stringy instantons both in flat space-time and in the presence of a non-trivial graviphoton background field. We show that the stringy…

High Energy Physics - Theory · Physics 2015-06-03 Hossein Ghorbani , Daniele Musso

We describe a class of isolated nondegenerate hypersurface singularities that give a polynomial contribution to Batyrev's stringy E-function. These singularities are obtained by imposing a natural condition on the facets of the Newton…

Algebraic Geometry · Mathematics 2009-03-31 Jan Schepers

Exploring Bass' Triangulability Problem on unipotent algebraic subgroups of the affine Cremona groups, we prove a triangulability criterion, the existence of nontriangulable connected solvable affine algebraic subgroups of the Cremona…

Algebraic Geometry · Mathematics 2015-10-16 Vladimir L. Popov

Let A be a finitely-generated commutative ring and k a noetherian commutative ring. We show that, in the category of functors from finitely-generated projective A-modules to k-modules, each finitely-generated polynomial functor is…

K-Theory and Homology · Mathematics 2024-01-31 Aurélien Djament , Antoine Touzé

Many generalizations of continued fractions, where the reciprocal function has been replaced by a more general function, have been studied, and it is often asked whether such generalized expansions can have nice properties. For instance, we…

Number Theory · Mathematics 2007-05-23 Greg Martin

The aim of this paper is to investigate the cone of non-negative, radial, positive-definite functions in the set of continuous functions on $\R^d$. Elements of this cone admit a Choquet integral representation in terms of the extremals. The…

Classical Analysis and ODEs · Mathematics 2009-10-08 Philippe Jaming , Maté Matolcsi , Szilard Gy. Révesz

Motivated by classical results for Gevrey spaces and their applications to nonlinear partial differential equations we define so-called Gevrey-modulation spaces. We establish analytic as well as non-analytic superposition results on…

Analysis of PDEs · Mathematics 2015-10-27 Maximilian Reich , Michael Reissig , Winfried Sickel

The aim of this paper is threefold: first, to prove that the endomorphism ring associated to a pure subring of a regular local ring is a noncommutative crepant resolution if it is maximal Cohen-Macaulay; second, to see that in that…

Rings and Algebras · Mathematics 2024-02-27 Takehiko Yasuda

The non-linear induction problem in an infinite ferromagnetic pate is studied theoretically by means of the truncated region eigenfunction expansion (TREE) for the 2D case. The non-linear formulation is linearised using a fixed-point…

Classical Physics · Physics 2017-09-26 Anastassios Skarlatos , Theodoros Theodoulidis
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