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๐Ÿ” ivan gridin ๐Ÿ“‚ Mathematics
Showing 4720 results for "ivan gridin" in Mathematics
Mathematics Preprint PDF DOI

Torus Equivariant Cohomology for the $\Delta$-Springer Fiber

Raymond Chou ยท 2026

We define a torus $U \subset T = (\mathbb{C}^\times)^K$ which acts on the $\Delta$-Springer varieties $Y_{n,\lambda,s}$ defined by Griffin-Levinson-Woo and give a Borel-style presentation for the equiโ€ฆ

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Gromov-Hausdorff Convergence of Spectral Truncations for Quantum Groups

Xintao Peng, Qin Wang ยท 2026

We study the quantum Gromov-Hausdorff convergence of spectral truncations for compact quantum groups. Using a proper length function, we define a Dirac operator and the associated spectral truncationsโ€ฆ

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Efficient Graph Partitioning under Resource Constraints: A Cutting-Plane Framework for Distribution Grids

Duong Thuy Anh Nguyen, Harsha Nagarajan, Robert Ferrando, Russell Bent, David Fobes ยท 2026

This paper presents an optimal network topology control framework using cutting-plane methods for efficient network partitioning with controllable edges. The objective is to enable real-time reconfiguโ€ฆ

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Uniform homeomorphisms between $C_p^*$-spaces preserve pseudocompactness

Vesko Valov ยท 2026

For any Tychonoff space $X$ let $C_p(X)$ (resp., $C^*_p(X)$) be the set of all continuous (resp., and bounded) functions on $X$ with the pointwise convergence topology. Given Tychonoff spaces $X$ and โ€ฆ

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A gap principle for polynomial volume growth of zero-entropy automorphisms

Fei Hu, Chen Jiang ยท 2026

Let $X$ be a normal projective variety of dimension $d\ge 4$ and let $f$ be a zero-entropy automorphism of $X$. Denote by $k$ the degree growth rate of $f$, so that $\mathrm{deg}_1(f^n) \asymp n^{k}$.โ€ฆ

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An inductive approach to the Diaz-Park sharpness conjecture

Marco Praderio Bova ยท 2026

We develop tools which use common fusion systems building techniques in order to compute higher limits over the centric orbit category. We apply these tools in order to study both the Diaz-Park sharpnโ€ฆ

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Juniper Green and the Gallai-Edmonds Decomposition

Tony Zeng ยท 2026

Juniper Green is a simple combinatorial game invented by Rob Porteous and popularized by Ian Stewart. It was originally designed to familiarize school children with the concepts of multiplication and โ€ฆ

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Optimal asymptotic analyses on Laguerre and Hermite orthogonal approximation for functions of algebraic and logarithmic regularitiesYali

Yali Zhang, Guidong Liu, Shuhuang Xiang ยท 2026

Based on the Hilb-type formula and van der Corput-type lemmas, we present optimal asymptotic estimates for the decay of the Laguerre and Hermite coefficients for functions with algebraic and logarithmโ€ฆ

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Mamba Sequence Modeling meets Model Predictive Control

Michiel Cevaal, Thomas de Jong, Mircea Lazar ยท 2026

In this paper, we consider the design of Model Predictive Control (MPC) algorithms based on Mamba neural networks. Mamba is a neural network architecture capable of sub-quadratic computational scalingโ€ฆ

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The Huang Algebra Ideal and the Diagonal Shift Property

Darlayne Addabbo ยท 2026

Let $V$ be a grading-restricted vertex algebra and let $A^\infty(V)=U^\infty(V)/Q^\infty(V)$ be the associative algebra constructed by Huang, where $U^\infty(V)$ is the space of column-finite infiniteโ€ฆ

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On the rainbow Cameron-Erd\H{o}s problem with respect to generalized Sidon sets of multidimensional grids

Xihe Li, Runshan Wang ยท 2026

For positive integers $n$, $d$, $k$ and $h$, let $[n]^d$ be the $d$-dimensional grid of order $n$, and we refer to the equation $\sum_{i=1}^{h}x_{1,i}=\cdots =\sum_{i=1}^{h}x_{k,i}$ as the {\it $B_{k,โ€ฆ

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Tensor category of $\mathbb{Z}_2$-orbifold of Heisenberg vertex operator algebra and its applications

Drazen Adamovic, Xingjun Lin, Jinwei Yang ยท 2026

In this paper, we prove the category of finite length modules for the $\mathbb{Z}_2$-orbifold $M(1)^+$ of the Heisenberg vertex operator algebra whose simple composition factors are $M(1)^\pm$ or $M(1โ€ฆ

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Eta-products, Eichler integrals, and the level-8 Apery limit

Alex Shvets ยท 2026

We give an independent eta-product derivation of the level-8 Apery limit lim B_n^{(8)}/s_n = (7/32) zeta(3), where s_n = sum_{k=0}^n C(n,k)^2 C(2k,n)^2 and B_n^{(8)} is the rational companion sequenceโ€ฆ

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Asymptotic and pre-asymptotic convergence of sparse grids for anisotropic kernel interpolation

Elliot J. Addy, Aretha L. Teckentrup ยท 2026

Sparse grids are popular tools for high-dimensional function approximation. In this work, we study the use of sparse grids for interpolation using separable Mat\'ern kernels $\Phi_{\boldsymbol{\nu},\bโ€ฆ

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Spectral Dehn functions and a characterisation of word-hyperbolicity

Mayukh Mukherjee ยท 2026

We introduce a \emph{spectral Dehn function} \[ \Lambda_{\mathcal{P}}(n):=\inf \lambda_1(\Delta), \] where $\lambda_1(\Delta)$ is the first Dirichlet eigenvalue of the random-walk Laplacian on a van Kโ€ฆ

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AnOldBabylonian coefficient, its origin and impact on our understanding of measures on circles, including the radian measure

Jens Kleb ยท 2026

This study reconstructs the origin of a constant, here called $\Xi$ (Xi), as a primary scaling factor in Old Babylonian mathematics and astronomy. $\Xi$ arises from the practical necessity of precise โ€ฆ

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Interpolation and approximation of piecewise smooth functions with corner discontinuities on sigma quasi-uniform grids

J.A. Padilla, J.C. Trillo ยท 2026

This paper provides approximation orders for a class of nonlinear interpolation procedures for univariate data sampled over $\sigma$ quasi-uniform grids. The considered interpolation is built using boโ€ฆ

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A new high-order finite-volume advection scheme on spherical Voronoi grids and a comparative study in a mimetic finite-volume moist shallow-water model

Luan F. Santos, Jeferson B. Granjeiro, Pedro S. Peixoto ยท 2026

Spherical centroidal Voronoi tessellations (SCVTs), currently used in numerical weather forecasting models such as the Model for Prediction Across Scales (MPAS), are a type of spherical grid that is hโ€ฆ

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Persistence probabilities of autoregressive chains with continuous innovations

Titouan Donnart, Thomas Simon ยท 2026

We consider the persistence probabilities of an autoregressive chain of order one with continuous innovations. In the case of positive drifts, we show that these persistence probabilities are compoundโ€ฆ

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Stable maps, multiplicities, and compactified Jacobians

Yifan Zhao ยท 2026

Let $C$ be a complex projective integral curve with planar singularities. In this note, we study numerical relations among its versal deformation space, moduli space of stable maps, and compactified Jโ€ฆ

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