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		Derivation of the kinetic wave equation for quadratic dispersive problems in the inhomogeneous setting Ioakeim Ampatzoglou , Charles Collot , Pierre Germain 2021 Pré-publication, Document de travail hal-03452617v1	Envoyer sur ORCID Exporter BibTeX XML-TEI Dublin Core DC Terms EndNote DataCite Export avancé Partager Gmail Facebook X LinkedIn More
		NON RADIAL TYPE II BLOW UP FOR THE ENERGY SUPERCRITICAL SEMILINEAR HEAT EQUATION Charles Collot 2016 Pré-publication, Document de travail hal-01323991v1	Envoyer sur ORCID Exporter BibTeX XML-TEI Dublin Core DC Terms EndNote DataCite Export avancé Partager Gmail Facebook X LinkedIn More
		On critical and supercritical blow-up for the semilinear heat and wave equations Charles Collot General Mathematics [math.GM]. COMUE Université Côte d'Azur (2015 - 2019), 2016. English. ⟨NNT : 2016AZUR4095⟩ Thèse tel-01466729v1	Envoyer sur ORCID Exporter BibTeX XML-TEI Dublin Core DC Terms EndNote DataCite Export avancé Partager Gmail Facebook X LinkedIn More
		Type II Blow up Manifolds for the Energy Supercritical Semilinear Wave Equation Charles Collot Memoirs of the American Mathematical Society, 2018, 252 (1205), ⟨10.1090/memo/1205⟩ Article dans une revue hal-03452611v1	Envoyer sur ORCID Exporter BibTeX XML-TEI Dublin Core DC Terms EndNote DataCite Export avancé Partager Gmail Facebook X LinkedIn More
		Derivation of the homogeneous kinetic wave equation: longer time scales Charles Collot , Pierre Germain 2021 Pré-publication, Document de travail hal-03452629v1	Envoyer sur ORCID Exporter BibTeX XML-TEI Dublin Core DC Terms EndNote DataCite Export avancé Partager Gmail Facebook X LinkedIn More
		Strongly anisotropic type II blow up at an isolated point Charles Collot , Frank Merle , Pierre Raphaël Journal of the American Mathematical Society, 2020, 33 (2), pp.527-607. ⟨10.1090/jams/941⟩ Article dans une revue hal-03452615v1	Envoyer sur ORCID Exporter BibTeX XML-TEI Dublin Core DC Terms EndNote DataCite Export avancé Partager Gmail Facebook X LinkedIn More
		On the Stability of Type I Blow Up For the Energy Super Critical Heat Equation Charles Collot , Pierre Raphaël , Jérémie Szeftel Memoirs of the American Mathematical Society, 2019, 260 (1255), ⟨10.1090/memo/1255⟩ Article dans une revue hal-02410627v1	Envoyer sur ORCID Exporter BibTeX XML-TEI Dublin Core DC Terms EndNote DataCite Export avancé Partager Gmail Facebook X LinkedIn More
		Singularity formation for Burgers equation with transverse viscosity Charles Collot , Tej-Eddine Ghoul , Nader Masmoudi 2021 Pré-publication, Document de travail hal-03452620v1	Envoyer sur ORCID Exporter BibTeX XML-TEI Dublin Core DC Terms EndNote DataCite Export avancé Partager Gmail Facebook X LinkedIn More
		Spectral analysis for singularity formation of the two dimensional Keller-Segel system Charles Collot , Tej-Eddine Ghoul , Nader Masmoudi , van Tien Nguyen 2021 Pré-publication, Document de travail hal-03452625v1	Envoyer sur ORCID Exporter BibTeX XML-TEI Dublin Core DC Terms EndNote DataCite Export avancé Partager Gmail Facebook X LinkedIn More
		Type II blow up manifolds for the energy supercritical wave equation Charles Collot 2014 Pré-publication, Document de travail hal-01288578v1	Envoyer sur ORCID Exporter BibTeX XML-TEI Dublin Core DC Terms EndNote DataCite Export avancé Partager Gmail Facebook X LinkedIn More
		ON THE STABILITY OF TYPE I BLOW UP FOR THE ENERGY SUPER CRITICAL HEAT EQUATION Charles Collot , Pierre Raphaël , Jérémie Szeftel 2018 Pré-publication, Document de travail hal-01808635v1	Envoyer sur ORCID Exporter BibTeX XML-TEI Dublin Core DC Terms EndNote DataCite Export avancé Partager Gmail Facebook X LinkedIn More
		On singularity formation for the two dimensional unsteady Prandtl's system Charles Collot , Tej-Eddine Ghoul , Slim Ibrahim , Nader Masmoudi 2021 Pré-publication, Document de travail hal-03452623v1	Envoyer sur ORCID Exporter BibTeX XML-TEI Dublin Core DC Terms EndNote DataCite Export avancé Partager Gmail Facebook X LinkedIn More
		On the derivation of the homogeneous kinetic wave equation Charles Collot , Pierre Germain 2021 Pré-publication, Document de travail hal-03452627v1	Envoyer sur ORCID Exporter BibTeX XML-TEI Dublin Core DC Terms EndNote DataCite Export avancé Partager Gmail Facebook X LinkedIn More
		Dynamics near the ground state for the energy critical nonlinear heat equation in large dimensions Charles Collot , Frank Merle , Pierre Raphaël Communications in Mathematical Physics, 2017, 1, pp.215-285. ⟨10.1007/s00220-016-2795-4⟩ Article dans une revue hal-02980402v1	Envoyer sur ORCID Exporter BibTeX XML-TEI Dublin Core DC Terms EndNote DataCite Export avancé Partager Gmail Facebook X LinkedIn More
		Refined Description and Stability for Singular Solutions of the 2D Keller‐Segel System Charles Collot , Tej‐eddine Ghoul , Nader Masmoudi , van Tien Nguyen Communications on Pure and Applied Mathematics, In press, ⟨10.1002/cpa.21988⟩ Article dans une revue hal-03452626v1	Envoyer sur ORCID Exporter BibTeX XML-TEI Dublin Core DC Terms EndNote DataCite Export avancé Partager Gmail Facebook X LinkedIn More
		DYNAMICS NEAR THE GROUND STATE FOR THE ENERGY CRITICAL NONLINEAR HEAT EQUATION IN LARGE DIMENSIONS Charles Collot , Frank Merle , Pierre Raphaël 2016 Pré-publication, Document de travail hal-01324000v1	Envoyer sur ORCID Exporter BibTeX XML-TEI Dublin Core DC Terms EndNote DataCite Export avancé Partager Gmail Facebook X LinkedIn More
		STABILITY OF STEADY STATES FOR HARTREE AND SCHRÖDINGER EQUATIONS FOR INFINITELY MANY PARTICLES Charles Collot , Anne-Sophie de Suzzoni Annales Henri Lebesgue, 2022 Article dans une revue hal-02980694v2	Envoyer sur ORCID Exporter BibTeX XML-TEI Dublin Core DC Terms EndNote DataCite Export avancé Partager Gmail Facebook X LinkedIn More
		Singularities and unsteady separation for the inviscid two-dimensional Prandtl system Charles Collot , Tej-Eddine Ghoul , Nader Masmoudi Archive for Rational Mechanics and Analysis, 2021, 240 (3), pp.1349-1430. ⟨10.1007/s00205-021-01637-4⟩ Article dans une revue hal-03452624v1	Envoyer sur ORCID Exporter BibTeX XML-TEI Dublin Core DC Terms EndNote DataCite Export avancé Partager Gmail Facebook X LinkedIn More
		ON THE STABILITY OF TYPE I BLOW UP FOR THE ENERGY SUPER CRITICAL HEAT EQUATION Charles Collot , Pierre Raphaël , Jeremie Szeftel 2016 Pré-publication, Document de travail hal-01324005v1	Envoyer sur ORCID Exporter BibTeX XML-TEI Dublin Core DC Terms EndNote DataCite Export avancé Partager Gmail Facebook X LinkedIn More
		Stability of ODE blow-up for the energy critical semilinear heat equation Charles Collot , Frank Merle , Pierre Raphaël Comptes Rendus. Mathématique, 2017, 1, pp.65-79. ⟨10.1016/j.crma.2016.10.020⟩ Article dans une revue hal-02980403v1	Envoyer sur ORCID Exporter BibTeX XML-TEI Dublin Core DC Terms EndNote DataCite Export avancé Partager Gmail Facebook X LinkedIn More

Filtrer vos résultats

Derivation of the kinetic wave equation for quadratic dispersive problems in the inhomogeneous setting

NON RADIAL TYPE II BLOW UP FOR THE ENERGY SUPERCRITICAL SEMILINEAR HEAT EQUATION

On critical and supercritical blow-up for the semilinear heat and wave equations

Type II Blow up Manifolds for the Energy Supercritical Semilinear Wave Equation

Derivation of the homogeneous kinetic wave equation: longer time scales

Strongly anisotropic type II blow up at an isolated point

On the Stability of Type I Blow Up For the Energy Super Critical Heat Equation

Singularity formation for Burgers equation with transverse viscosity

Spectral analysis for singularity formation of the two dimensional Keller-Segel system

Type II blow up manifolds for the energy supercritical wave equation

ON THE STABILITY OF TYPE I BLOW UP FOR THE ENERGY SUPER CRITICAL HEAT EQUATION

On singularity formation for the two dimensional unsteady Prandtl's system

On the derivation of the homogeneous kinetic wave equation

Dynamics near the ground state for the energy critical nonlinear heat equation in large dimensions

Refined Description and Stability for Singular Solutions of the 2D Keller‐Segel System

DYNAMICS NEAR THE GROUND STATE FOR THE ENERGY CRITICAL NONLINEAR HEAT EQUATION IN LARGE DIMENSIONS

STABILITY OF STEADY STATES FOR HARTREE AND SCHRÖDINGER EQUATIONS FOR INFINITELY MANY PARTICLES

Singularities and unsteady separation for the inviscid two-dimensional Prandtl system

ON THE STABILITY OF TYPE I BLOW UP FOR THE ENERGY SUPER CRITICAL HEAT EQUATION

Stability of ODE blow-up for the energy critical semilinear heat equation