Faculty

Institution

Unit

Venue

Richard McLaughlin

Professor

University of North Carolina at Chapel Hill

Affiliations

College of Arts and Sciences

Mathematics

Richard Mclaughlin is currently serving as a College Of Arts And Sciences Professor at University of North Carolina At Chapel Hill.

Honors

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Experiences

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Education

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Richard McLaughlin

University of North Carolina at Chapel Hill

Professor

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fluid dynamics fluid mechanics applied physics applied mathematics physics stratified fluids fluid flow mathematics transport phenomena statistical mechanics numerical simulations mathematical physics nonlinear phenomena flow physics fluid science disperse flow unsteady flows scalar transport microfluidics dispersion science statistical physics mathematical statistical physic experimental analysis viscous fluid nanofluidics passive scalars oceanography asymptotic analysis ergodic theory mathematical sciences spectral theory aerosol science fragmentation effect oscillation theory fluid-solid interactions geometric flows anomalous diffusion capillarity phenomenon flow measurement dispersion porous media gravity currents majda model scalar intermittency probability distribution function invariant measures marine chemistry controlled release theoretical physics quantum science geophysical research combustion science hydraulics compressible flows integrable probability quantum dynamics combustion engineering wave propagation combustion theory high-rate loading large scale structure selective separation relaxation process soft mode carbon cycle oceanographic research limnology stochastic calculus diffusion process carbon cycling density gradient particle properties marine snow first-principle predictive theory low reynolds number stokes regime multiscale hydrodynamics scientific computing random phenomena

Notable Scholarly Works

Notable Federal Grants

Collaborators

VIDEO: Diffusion-Limited Settling of Highly Porous Particles in Density-Stratified Fluids. 75th Annual Meeting of the APS Division of Fluid Dynamics - Gallery of Fluid Motion (2024)

Robert HuntRoberto CamassaRichard M. McLaughlinDaniel M. Harris

density-stratified fluidsfluid dynamicsfluid mechanicsfluid flowdiffusion-limited settlingdiffusionparticle-laden flowsporous particles

Dispersion Induced by Unsteady Diffusion-Driven Flow in a Parallel-Plate Channel. Physical Review Fluids (2023)

Lingyun DingRichard M. McLaughlin

parallel-plate channelfluid dynamicsfluid mechanicsfluid flowdispersionapplied physicsunsteady diffusion-driven flow

Extreme Seasonal Water-Level Changes and Hydraulic Modeling of Deep, High-Altitude, Glacial-Carved, Himalayan Lakes. Scientific Reports (2023)

R. CamassaE. F. EidamL. G. LeveR. M. McLaughlinH. E. SeimS. Sharma

extreme environmentshimalayan lakesearth sciencecryospherehydraulic modelinghydrologyenvironmental sciencehydrological modelingclimate changearid environmentsplanetary sciences

Correlation Function of a Random Scalar Field Evolving With a Rapidly Fluctuating Gaussian Process. arXiv (Cornell University) (2022)

Bronski, Jared C.Ding, LingyunMcLaughlin, Richard M.

anomalous diffusionstochastic phenomenaapplied mathematicsmathematical statistical physicscalar fieldapplied probabilitystatistical physicsgeometric brownian motionprobability theorystatistical mechanicsphysicsmathematicsstochastic processdiffusionrandom scalar field

Critical Density Triplets for the Arrestment of a Sphere Falling in a Sharply Stratified Fluid. Advances in mathematical fluid mechanics (2022)

Roberto CamassaLingyun DingRichard M. McLaughlinRobert OvermanRichard ParkerAshwin Vaidya

critical density tripletsfluid dynamicsapplied mathematicsfluid mechanicsstratified fluidapplied physics

Determinism and Invariant Measures for Diffusing Passive Scalars Advected by Unsteady Random Shear Flows. Physical Review Fluids (2022)

Lingyun DingRichard M. McLaughlin

fluid dynamicsfluid mechanicsinvariant measurespassive scalarsunsteady flows

Numerical Algorithms for Water Waves With Background Flow Over Obstacles and Topography. Advances in Computational Mathematics (2022)

David M. AmbroseRoberto CamassaJeremy L. MarzuolaRichard M. McLaughlinQuentin RobinsonJon Wilkening

background flowapplied mathematicswater wavescomputer scienceclimate changecomputational mathematics

Enhanced Diffusivity and Skewness of a Diffusing Tracer in the Presence of an Oscillating Wall. Research in the Mathematical Sciences (2021)

Lingyun DingRobert HuntRichard M. McLaughlinHunter Woodie

scientific computingoscillation theoryapplied mathematicsdiffusionnumerical simulations

Ergodicity and Invariant Measures for a Diffusing Passive Scalar Advected by a Random Channel Shear Flow and the Connection Between the Kraichnan #X2013;Majda Model and Taylor #X2013;Aris Dispersion. Physica D Nonlinear Phenomena (2021)

Lingyun DingRichard M. McLaughlin

kraichnan-majda modelergodic theorydiffusing passive scalarinvariant measuresphysicstaylor-aris dispersionnonlinear phenomena

Persisting Asymmetry in the Probability Distribution Function for a Random Advection–Diffusion Equation in Impermeable Channels. Physica D Nonlinear Phenomena (2021)

Roberto CamassaLingyun DingZeliha KilicRichard M. McLaughlin

random advection-diffusion equationprobability distribution functionnonlinear phenomenaimpermeable channels

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Richard McLaughlin

Professor

University of North Carolina at Chapel Hill

Affiliations

College of Arts and Sciences

Mathematics

Richard Mclaughlin is currently serving as a College Of Arts And Sciences Professor at University of North Carolina At Chapel Hill.

Honors

Create free account to unlock more features

Experiences

Create free account to unlock more features

Education

Create free account to unlock more features

Richard McLaughlin

University of North Carolina at Chapel Hill

Professor

You can click a keyword to filter the displayed items

Notable Scholarly Works

Notable Federal Grants

Collaborators

VIDEO: Diffusion-Limited Settling of Highly Porous Particles in Density-Stratified Fluids. 75th Annual Meeting of the APS Division of Fluid Dynamics - Gallery of Fluid Motion (2024)

Robert HuntRoberto CamassaRichard M. McLaughlinDaniel M. Harris

density-stratified fluidsfluid dynamicsfluid mechanicsfluid flowdiffusion-limited settlingdiffusionparticle-laden flowsporous particles

Dispersion Induced by Unsteady Diffusion-Driven Flow in a Parallel-Plate Channel. Physical Review Fluids (2023)

Lingyun DingRichard M. McLaughlin

parallel-plate channelfluid dynamicsfluid mechanicsfluid flowdispersionapplied physicsunsteady diffusion-driven flow

Extreme Seasonal Water-Level Changes and Hydraulic Modeling of Deep, High-Altitude, Glacial-Carved, Himalayan Lakes. Scientific Reports (2023)

R. CamassaE. F. EidamL. G. LeveR. M. McLaughlinH. E. SeimS. Sharma

extreme environmentshimalayan lakesearth sciencecryospherehydraulic modelinghydrologyenvironmental sciencehydrological modelingclimate changearid environmentsplanetary sciences

Correlation Function of a Random Scalar Field Evolving With a Rapidly Fluctuating Gaussian Process. arXiv (Cornell University) (2022)

Bronski, Jared C.Ding, LingyunMcLaughlin, Richard M.

Critical Density Triplets for the Arrestment of a Sphere Falling in a Sharply Stratified Fluid. Advances in mathematical fluid mechanics (2022)

Roberto CamassaLingyun DingRichard M. McLaughlinRobert OvermanRichard ParkerAshwin Vaidya

critical density tripletsfluid dynamicsapplied mathematicsfluid mechanicsstratified fluidapplied physics

Determinism and Invariant Measures for Diffusing Passive Scalars Advected by Unsteady Random Shear Flows. Physical Review Fluids (2022)

Lingyun DingRichard M. McLaughlin

fluid dynamicsfluid mechanicsinvariant measurespassive scalarsunsteady flows

Numerical Algorithms for Water Waves With Background Flow Over Obstacles and Topography. Advances in Computational Mathematics (2022)

David M. AmbroseRoberto CamassaJeremy L. MarzuolaRichard M. McLaughlinQuentin RobinsonJon Wilkening

background flowapplied mathematicswater wavescomputer scienceclimate changecomputational mathematics

Enhanced Diffusivity and Skewness of a Diffusing Tracer in the Presence of an Oscillating Wall. Research in the Mathematical Sciences (2021)

Lingyun DingRobert HuntRichard M. McLaughlinHunter Woodie

scientific computingoscillation theoryapplied mathematicsdiffusionnumerical simulations

Lingyun DingRichard M. McLaughlin

kraichnan-majda modelergodic theorydiffusing passive scalarinvariant measuresphysicstaylor-aris dispersionnonlinear phenomena

Persisting Asymmetry in the Probability Distribution Function for a Random Advection–Diffusion Equation in Impermeable Channels. Physica D Nonlinear Phenomena (2021)

Roberto CamassaLingyun DingZeliha KilicRichard M. McLaughlin

random advection-diffusion equationprobability distribution functionnonlinear phenomenaimpermeable channels

1
2
3
4
5
11
10 / page

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Similar Faculty Members

Enrique A. Thomann

Institution

Oregon State University

applied mathematical modelling

mathematics education

Roberto Camassa

Institution

University of North Carolina at Chapel Hill

fluid flow

applied mathematical modelling

Gautam Iyer

Institution

Carnegie Mellon University

financial stability

general systems

Leonid Piterbarg

Institution

University of Southern California

applied mathematics

oceanography

Peter Kramer

Institution

Rensselaer Polytechnic Institute

mathematical biology

statistics

Ralph E. Showalter

Institution

Oregon State University

diffusion process

pore structure

Boyd Farrell Edwards

Institution

Utah State University

nonlinear process

statistical mechanic

Edward C. Waymire

Institution

Oregon State University

anomalous diffusion

heterogeneous porous media

Stephen Childress

Institution

New York University

mathematical models

vorticity growth

Aditya Khair

Institution

Carnegie Mellon University

general systems

mathematics education