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๐Ÿ” grenoble ๐Ÿ“‚ Mathematics
Showing 29 results for "grenoble" in Mathematics
Mathematics Preprint PDF DOI

On the analogue of Esperet's conjecture: Characterizing hereditary classes

N. Rahimi, D.A. Mojdeh ยท 2025

In the paper [J. Graph Theory (2023) 102:458-471, the Esperet's conjecture has been posed: Every $\chi$-bounded hereditary class is poly-$\chi$-bounded]. This conjecture was first posed in [Habilitatiโ€ฆ

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Instabilities of shear layers

Dongfen Bian, Emmanuel Grenier ยท 2023

This article gathers notes of two lectures given at Grenoble's University in June $2023$, and is an introduction to recent works on shear layers, in collaboration with D. Bian, Y. Guo, T. Nguyen and Bโ€ฆ

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Erratum to the paper: Asymptotic Invariants of Base Loci

Lawrence Ein, Robert Lazarsfeld, Mircea Mustata, Michael Nakamaye, Mihnea Popa ยท 2023

This note points out a gap in the proof of one of the technical results in the paper "Asymptotic Invariants of Base Loci", that appeared in Ann. Inst. Fourier (Grenoble) 56 (2006), 1701-1734. We proviโ€ฆ

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Convex optimization

Evgeniya Vorontsova, Roland Hildebrand, Alexander Gasnikov, Fedor Stonyakin ยท 2021

This textbook is based on lectures given by the authors at MIPT (Moscow), HSE (Moscow), FEFU (Vladivostok), V.I. Vernadsky KFU (Simferopol), ASU (Republic of Adygea), and the University of Grenoble-Alโ€ฆ

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Ruelle resonances from cohomological equations

Giovanni Forni ยท 2020

These notes are based on lectures given by the author at the Summer School on Teichm\"uller dynamics, mapping class groups and applications in Grenoble, France, in June 2018 and at the Oberwolfach Semโ€ฆ

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Inverse problems for Schr\"odinger equations with unbounded potentials

Mourad Choulli ยท 2019

We summarize in these notes the course given at the Summer School of AIP 2019 held in Grenoble from July 1st to July 5th. This course was mainly devoted to the determination of the unbounded potentialโ€ฆ

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Euclidean lattices, theta invariants, and thermodynamic formalism

Jean-Benoit Bost ยท 2019

These are the notes of lectures delivered at Grenoble's summer school on \emph{Arakelov Geo\-me\-try and Diophantine Applications}, in June 2017. They constitute an introduction to the study of Euclidโ€ฆ

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Arakelov geometry, heights, equidistribution, and the Bogomolov conjecture

Antoine Chambert-Loir ยท 2019

This is an introduction to the topics of the title, from the 2017 Grenoble Summer school on Arakelov geometry and arithmetic applications. We review Arithmetic intersection numbers, explain the definiโ€ฆ

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Combining the Runge approximation and the Whitney embedding theorem in hybrid imaging

Giovanni S. Alberti, Yves Capdeboscq ยท 2019

This paper addresses enforcing non-vanishing constraints for solutions to a second order elliptic partial differential equation by appropriate choices of boundary conditions. We show that, in dimensioโ€ฆ

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Some problems of arithmetic origin in rational dynamics

Romain Dujardin (LPSM UMR 8001) ยท 2018

These are lecture notes from a course in arithmetic dynamics given in Grenoble in June 2017. The main purpose of this text is to explain how arithmetic equidistribution theory can be used in the dynamโ€ฆ

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Proper holomorphic immersions into Stein manifolds with the density property

Franc Forstneric ยท 2017

In this paper we prove that every Stein manifold $S$ admits a proper holomorphic immersion into any Stein manifold $X$ of dimension $2\mathrm{dim}S$ enjoying the density property or the volume densityโ€ฆ

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Graph parameters from symplectic group invariants

Guus Regts, Bart Sevenster ยท 2016

In this paper we introduce, and characterize, a class of graph parameters obtained from tensor invariants of the symplectic group. These parameters are similar to partition functions of vertex models,โ€ฆ

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Flow and Density Reconstruction and Optimal Sensor Placement for Road Transportation Networks

Enrico Lovisari, Carlos Canudas de Wit, Alain Kibangou ยท 2015

This paper addresses the two problems of flow and density reconstruction in Road Transportation Networks with heterogeneous information sources and cost effective sensor placement. Following standard โ€ฆ

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An introduction to conformal geometry and tractor calculus, with a view to applications in general relativity

Sean Curry, A. Rod Gover ยท 2014

The following are expanded lecture notes for the course of eight one hour lectures given by the second author at the 2014 summer school Asymptotic Analysis in General Relativity held in Grenoble by thโ€ฆ

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Meta-Symplectic Geometry of $3^{\rm rd}$ Order Monge-Amp\`ere Equations and their Characteristics

Gianni Manno, Giovanni Moreno ยท 2014

This paper is a natural companion of [Alekseevsky D.V., Alonso Blanco R., Manno G., Pugliese F., Ann. Inst. Fourier (Grenoble) 62 (2012), 497-524, arXiv:1003.5177], generalising its perspectives and rโ€ฆ

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On the cohomology of pseudoeffective line bundles

Jean-Pierre Demailly (IF) ยท 2014

The goal of this survey is to present various results concerning the cohomology of pseudoeffective line bundles on compact K{\"a}hler manifolds, and related properties of their multiplier ideal sheaveโ€ฆ

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Local-to-global extensions of D-modules in positive characteristic

Lars Kindler ยท 2013

In "On the calculation of some differential Galois groups" (Invent. Math. 87 (1987), no. 1), Katz defines the notion of a special flat connection on the complex affine line minus the origin, and he shโ€ฆ

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A note on multi-dimensional Camassa-Holm type systems on the torus

Martin Kohlmann ยท 2011

We present a $2n$-component nonlinear evolutionary PDE which includes the $n$-dimensional versions of the Camassa-Holm and the Hunter-Saxton systems as well as their partially averaged variations. Ourโ€ฆ

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The two-dimensional periodic $b$-equation on the diffeomorphism group of the torus

Martin Kohlmann ยท 2011

In this paper, the two-dimensional periodic $b$-equation is discussed under geometric aspects, i.e., as a geodesic flow on the diffeomorphism group of the torus $\T=S^1\times S^1$. In the framework ofโ€ฆ

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Lecture Notes on Gradient Flows and Optimal Transport

Sara Daneri (SISSA/ISAS), Giuseppe Savare ยท 2010

We present a short overview on the strongest variational formulation for gradient flows of geodesically $\lambda$-convex functionals in metric spaces, with applications to diffusion equations in Wasseโ€ฆ

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