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French mathematician

Clément Mouhotmathematics Degrees

Mathematics

#804

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#1443

Historical Rank

Measure Theory

#3764

World Rank

#4432

Historical Rank

Mathematics

- PhD Mathematics Paris-Saclay University
- Masters Mathematics Paris-Saclay University

According to Wikipedia, Clément Mouhot is a French mathematician and academic. He is Professor of Mathematical Sciences at the University of Cambridge. His research is primarily in partial differential equations and mathematical physics .

- On Landau damping (2009) (537)
- HYPOCOERCIVITY FOR LINEAR KINETIC EQUATIONS CONSERVING MASS (2010) (266)
- Quantitative perturbative study of convergence to equilibrium for collisional kinetic models in the torus (2006) (191)
- Factorization for non-symmetric operators and exponential H-theorem (2010) (181)
- Fractional Diffusion Limit for Collisional Kinetic Equations (2008) (165)
- Fast algorithms for computing the Boltzmann collision operator (2006) (162)
- Rate of Convergence to Equilibrium for the Spatially Homogeneous Boltzmann Equation with Hard Potentials (2006) (143)
- Hypocoercivity for kinetic equations with linear relaxation terms (2008) (131)
- Landau Damping: Paraproducts and Gevrey Regularity (2013) (129)
- Solving the Boltzmann Equation in N log2N (2006) (123)
- Explicit Coercivity Estimates for the Linearized Boltzmann and Landau Operators (2006) (122)
- Harnack inequality for kinetic Fokker-Planck equations with rough coefficients and application to the Landau equation (2016) (122)
- Spectral gap and coercivity estimates for linearized Boltzmann collision operators without angular cutoff (2006) (120)
- Kac’s program in kinetic theory (2011) (119)
- Regularity Theory for the Spatially Homogeneous Boltzmann Equation with Cut-Off (2004) (119)
- Explicit spectral gap estimates for the linearized Boltzmann and Landau operators with hard potentials (2005) (102)
- On the Mean Field and Classical Limits of Quantum Mechanics (2015) (99)
- Kac’s program in kinetic theory (2013) (88)
- Exponential Stability of Slowly Decaying Solutions to the Kinetic-Fokker-Planck Equation (2014) (78)
- Stability, Convergence to Self-Similarity and Elastic Limit for the Boltzmann Equation for Inelastic Hard Spheres (2007) (73)
- A new approach to quantitative propagation of chaos for drift, diffusion and jump processes (2011) (70)
- On measure solutions of the Boltzmann equation, part I: Moment production and stability estimates (2011) (67)
- Stability and Uniqueness for the Spatially Homogeneous Boltzmann Equation with Long-Range Interactions (2006) (60)
- Cooling Process for Inelastic Boltzmann Equations for Hard Spheres, Part II: Self-Similar Solutions and Tail Behavior (2006) (60)
- On the Well-Posedness of the Spatially Homogeneous Boltzmann Equation with a Moderate Angular Singularity (2007) (54)
- Landau Damping in Finite Regularity for Unconfined Systems with Screened Interactions (2016) (48)
- Analysis of spectral methods for the homogeneous Boltzmann equation (2008) (46)
- Exponential Rate of Convergence to Equilibrium for a Model Describing Fiber Lay-Down Processes (2012) (46)
- Quantitative Lower Bounds for the Full Boltzmann Equation, Part I: Periodic Boundary Conditions (2005) (45)
- Fractional Poincaré inequalities for general measures (2009) (44)
- A New Approach to the Creation and Propagation of Exponential Moments in the Boltzmann Equation (2012) (42)
- Celebrating Cercignani's conjecture for the Boltzmann equation (2010) (38)
- Hypocoercivity without confinement (2017) (33)
- About LP estimates for the spatially homogeneous Boltzmann equation (2005) (32)
- Lyapunov functionals for boundary-driven nonlinear drift–diffusion equations (2013) (30)
- Hypocoercivity for a Linearized Multispecies Boltzmann System (2016) (30)
- Existence of self-accelerating fronts for a non-local reaction-diffusion equations (2015) (29)
- From Boltzmann to incompressible Navier–Stokes in Sobolev spaces with polynomial weight (2014) (29)
- Empirical Measures and Vlasov Hierarchies (2013) (29)
- C ∞ Smoothing for Weak Solutions of the Inhomogeneous Landau Equation (2019) (28)
- Convolutive decomposition and fast summation methods for discrete-velocity approximations of the Boltzmann equation (2012) (26)
- Decay estimates for large velocities in the Boltzmann equation without cutoff (2018) (26)
- Stabilité orbitale pour le système de Vlasov-Poisson gravitationnel, d'après Lemou-Méhats-Raphaël, Guo, Lin, Rein et al. [Orbital stability for the gravitational Vlasov-Poisson system, after Lemou-Méhats-Raphaël, Guo, Lin, Rein et al.] (2012) (24)
- On measure solutions of the Boltzmann equation, Part II: Rate of convergence to equilibrium (2013) (24)
- Stability, convergence to the steady state and elastic limit for the Boltzmann equation for diffusively excited granular media (2007) (23)
- DE GIORGI–NASH–MOSER AND HÖRMANDER THEORIES: NEW INTERPLAYS (2018) (22)
- Quantitative De Giorgi methods in kinetic theory (2021) (21)
- The Schauder estimate in kinetic theory with application to a toy nonlinear model (2019) (19)
- Exponential Decay to Equilibrium for a Fiber Lay-Down Process on a Moving Conveyor Belt (2016) (18)
- Approach to the Steady State in Kinetic Models with Thermal Reservoirs at Different Temperatures (2016) (17)
- Exponential approach to, and properties of, a non-equilibrium steady state in a dilute gas (2014) (17)
- HÖLDER CONTINUITY OF SOLUTIONS TO HYPOELLIPTIC EQUATIONS WITH BOUNDED MEASURABLE COEFFICIENTS (2015) (16)
- Large time behavior of the a priori bounds for the solutions to the spatially homogeneous Boltzmann equations with soft potentials (2006) (15)
- Towards an H-theorem for granular gases (2015) (15)
- Rate of Convergence to Self-Similarity for Smoluchowski's Coagulation Equation with Constant Coefficients (2008) (14)
- Gaussian Lower Bounds for the Boltzmann Equation without Cutoff (2019) (14)
- RELAXATION RATE, DIFFUSION APPROXIMATION AND FICK'S LAW FOR INELASTIC SCATTERING BOLTZMANN MODELS (2008) (13)
- Quantitative linearized study of the Boltzmann collision operator and applications (2006) (13)
- Fast methods for the Boltzmann collision integral (2004) (12)
- A toy nonlinear model in kinetic theory (2018) (10)
- Quantitative uniform in time chaos propagation for Boltzmann collision processes (2010) (10)
- Quantitative fluid approximation in transport theory: a unified approach (2020) (9)
- Uniqueness of the Non-Equilibrium Steady State for a 1d BGK Model in Kinetic Theory (2019) (8)
- Hypocoercivity for a linearized multi-species Boltzmann system (2015) (7)
- A new approach to quantitative propagation of chaos for drift, diffusion and jump processes (2013) (4)
- Weighted Korn and Poincaré-Korn Inequalities in the Euclidean Space and Associated Operators (2020) (4)
- SPECIAL MODES AND HYPOCOERCIVITY FOR LINEAR KINETIC EQUATIONS WITH SEVERAL CONSERVATION LAWS AND A CONFINING POTENTIAL (2021) (4)
- Enlarging the functional space of decay estimates on semigroups (2009) (3)
- Trajectorial hypocoercivity and application to control theory (2022) (2)
- Quantitative Geometric Control in Linear Kinetic Theory (2022) (2)
- Linearized Wave-Damping Structure of Vlasov-Poisson in $\mathbb{R}^3$ (2020) (2)
- A consistence-stability approach to hydrodynamic limit of interacting particle systems on lattices (2022) (1)
- HOLDER CONTINUITY OF SOLUTIONS TO QUASILINEAR HYPOELLIPTIC EQUATIONS (2015) (1)
- Correction of figure in “On Landau damping” (2011) (1)
- On the Mean Field and Classical Limits of Quantum Mechanics (2016) (1)
- Special macroscopic modes and hypocoercivity (2021) (1)
- Long time behavior in locally activated random walks (2016) (0)
- No . 16 / 2015 Optimal convergence for adaptive IGA boundary element methods for weakly-singular intergral equations (2015) (0)
- Hôlder continuity for quasilinear hypoelliptic equations (2015) (0)
- Exponential Stability of Slowly Decaying Solutions to the Kinetic-Fokker-Planck Equation (2016) (0)
- Landau Damping: Paraproducts and Gevrey Regularity (2016) (0)
- Approach to the Steady State in Kinetic Models with Thermal Reservoirs at Different Temperatures (2018) (0)
- 1 The gravitational Vlasov – Poisson system 1 . 1 From the Newtonian N-body problem to the Vlasov – Poisson system (2014) (0)

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