Faculty

Institution

Unit

Venue

Russel E. Caflisch

Professor of Mathematics

New York University

Affiliations

Arts & Science

Mathematics

Courant Institute of Mathematical Sciences

Mathematics

Russel E. Caflisch is currently serving as an Arts & Science Professor of Mathematics at New York University.

Honors

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Experiences

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Education

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Russel E. Caflisch

New York University

Professor of Mathematics

You can click a keyword to filter the displayed items

applied mathematics physics applied physics fluid dynamics fluid mechanics materials science numerical simulations numerical analysis mathematical physics boundary value problems epitaxial growth nonlinear phenomena fluid flow coulomb collisions scientific computing mathematical sciences condensed matter physics monte carlo methods modeling and simulation condensed matter mathematical analysis monte carlo nonlinear analysis boltzmann equation vortex sheets pure mathematics fluid science electronic materials statistical mechanics singularity formation particle methods plasma science continuum modeling solid-state electronics mathematical optimization hydrodynamic stability thin film processing wave theory wave propagation option pricing hybrid method computational optimization applied algebra wave motion boundary layers theoretical physics hydraulics computational finance particle-laden flows multiscale analysis island dynamics complex singularities empirical finance financial mathematics mathematical modelling disperse flow rate equations quasi-random sequences mathematics education theoretical analysis information theory derivative pricing sedimentation plasma instabilities quasi-monte carlo methods navier-stokes equation analytic solutions global existence singular solutions kinetic model long time existence fluvial process solid-state physics plasma electronics oscillation theory nuclear engineering engineering computational materials science applied mathematical modelling

Notable Scholarly Works

Notable Federal Grants

Collaborators

Gradient-Based Monte Carlo Methods for Relaxation Approximations of Hyperbolic Conservation Laws. Journal of Scientific Computing (2024)

Giulia BertagliaLorenzo PareschiRussel E. Caflisch

numerical analysisscientific computingapplied mathematicscomputer sciencerelaxation approximationscomputational science

Adjoint Dsmc for Nonlinear Spatially-Homogeneous Boltzmann Equation With a General Collision Model. Journal of Computational Physics (2023)

Yunan YangDenis SilantyevRussel Caflisch

monte carlo methodsnumerical analysisscientific computingapplied mathematicsparticle methodspartial differential equationsstochastic partial differential equationsnew formulaadjoint methodadjoint dsmcstatistical mechanicsmonte carlophysicscomputational physicsnumerical simulationsmonte carlo sampling

Adjoint Dsmc for Nonlinear Boltzmann Equation Constrained Optimization. Journal of Computational Physics (2021)

Russel CaflischDenis SilantyevYunan Yang

mathematical optimizationpde-constrained optimizationapplied mathematicsconstrained optimizationpartial differential equationscomputational optimizationadjoint dsmc

Complex Singularity Analysis for Vortex Layer Flows. Journal of Fluid Mechanics (2021)

R.E. CaflischF. GarganoM. SammartinoV. Sciacca

fluid dynamicsapplied mathematicscomplex singularity analysisfluid mechanicsvortex layer flows

Vortex Layers of Small Thickness. Comm. Pure Appl. Math (2020)

fluid sciencefluid dynamicsboundary layersfluid mechanicsfluid flowvortex dynamicsvortex layersphysicsaerodynamics

Vortex Layers of Small Thickness. Communications on Pure and Applied Mathematics (2020)

R. E. CaflischM. C. LombardoM. M. L. Sammartino

small thicknessengineeringpure mathematicsapplied mathematicscommunicationvortex layers

Level Set Methods, With an Application to Modeling the Growth of Thin Films. Routledge eBooks (2019)

B. MerrimanR. CaflischS. Osher

material modelingmaterials sciencematerials engineering

Singularities for Complex Hyperbolic Equations. CRC Press eBooks (2018)

Russel E. Caflisch

differential equationshyperbolic equationsapplied mathematicscomplex hyperbolic equations

Accelerated Simulation of Kinetic Transport Using Variational Principles and Sparsity. (2017)

Russel Caflisch

biophysicskinetic transportnumerical simulationsvariational principles

Monte Carlo Simulation of Excitation and Ionization Collisions With Complexity Reduction. Journal of Computational Physics (2017)

Hai P. LeBokai YanRussel E. CaflischJean-Luc Cambier

particle physicsapplied physicsmonte carlo simulationionization collisions

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Russel E. Caflisch

Professor of Mathematics

New York University

Affiliations

Arts & Science

Mathematics

Courant Institute of Mathematical Sciences

Mathematics

Russel E. Caflisch is currently serving as an Arts & Science Professor of Mathematics at New York University.

Honors

Create free account to unlock more features

Experiences

Create free account to unlock more features

Education

Create free account to unlock more features

Russel E. Caflisch

New York University

Professor of Mathematics

You can click a keyword to filter the displayed items

Notable Scholarly Works

Notable Federal Grants

Collaborators

Gradient-Based Monte Carlo Methods for Relaxation Approximations of Hyperbolic Conservation Laws. Journal of Scientific Computing (2024)

Giulia BertagliaLorenzo PareschiRussel E. Caflisch

numerical analysisscientific computingapplied mathematicscomputer sciencerelaxation approximationscomputational science

Adjoint Dsmc for Nonlinear Spatially-Homogeneous Boltzmann Equation With a General Collision Model. Journal of Computational Physics (2023)

Yunan YangDenis SilantyevRussel Caflisch

Adjoint Dsmc for Nonlinear Boltzmann Equation Constrained Optimization. Journal of Computational Physics (2021)

Russel CaflischDenis SilantyevYunan Yang

mathematical optimizationpde-constrained optimizationapplied mathematicsconstrained optimizationpartial differential equationscomputational optimizationadjoint dsmc

Complex Singularity Analysis for Vortex Layer Flows. Journal of Fluid Mechanics (2021)

R.E. CaflischF. GarganoM. SammartinoV. Sciacca

fluid dynamicsapplied mathematicscomplex singularity analysisfluid mechanicsvortex layer flows

Vortex Layers of Small Thickness. Comm. Pure Appl. Math (2020)

fluid sciencefluid dynamicsboundary layersfluid mechanicsfluid flowvortex dynamicsvortex layersphysicsaerodynamics

Vortex Layers of Small Thickness. Communications on Pure and Applied Mathematics (2020)

R. E. CaflischM. C. LombardoM. M. L. Sammartino

small thicknessengineeringpure mathematicsapplied mathematicscommunicationvortex layers

Level Set Methods, With an Application to Modeling the Growth of Thin Films. Routledge eBooks (2019)

B. MerrimanR. CaflischS. Osher

material modelingmaterials sciencematerials engineering

Singularities for Complex Hyperbolic Equations. CRC Press eBooks (2018)

Russel E. Caflisch

differential equationshyperbolic equationsapplied mathematicscomplex hyperbolic equations

Accelerated Simulation of Kinetic Transport Using Variational Principles and Sparsity. (2017)

Russel Caflisch

biophysicskinetic transportnumerical simulationsvariational principles

Monte Carlo Simulation of Excitation and Ionization Collisions With Complexity Reduction. Journal of Computational Physics (2017)

Hai P. LeBokai YanRussel E. CaflischJean-Luc Cambier

particle physicsapplied physicsmonte carlo simulationionization collisions

1
2
3
4
5
38
10 / page

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Similar Faculty Members

Robert V. Kohn

Institution

New York University

mechanics

elastic-energy-driven pattern formation

Russel Caflisch

Institution

University of California, Los Angeles

applied mathematics

applied physics

Nader Masmoudi

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New York University

applied mathematics

fluid dynamics

David Kinderlehrer

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Carnegie Mellon University

structural materials

structural chemistry

Ralph E. Showalter

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Oregon State University

diffusion process

pore structure

Alan David Sokal

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chromatic polynomial

statistical mechanic

Leslie Greengard

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New York University

electromagnetic wave

sound propagation

Irene Fonseca

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Carnegie Mellon University

numerical mathematics

general systems

Martin Starzewski

Institution

University of Illinois Urbana-Champaign

stochastic partial differential equation

continuum mechanic

Eric Vanden-Eijnden

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engineering

computational infrastructure