Faculty

Institution

Unit

Venue

Keng Deng

Lafayette Coca-Cola/BORSF Endowed Professor

University of Louisiana at Lafayette

Affiliations

Ray P. Authement College of Sciences

Department of Mathematics

Keng Deng is currently serving as a Mathematics Lafayette Coca-Cola/BORSF Endowed Professor at University of Louisiana At Lafayette.

Honors

Create free account to unlock more features

Experiences

Create free account to unlock more features

Education

Create free account to unlock more features

Keng Deng

University of Louisiana at Lafayette

Lafayette Coca-Cola/BORSF Endowed Professor

You can click a keyword to filter the displayed items

applied mathematics mathematics mathematical biology mathematical analysis diffusion numerical analysis statistics mathematical bioscience applied physics mathematical sciences dynamical systems nonlinear analysis population dynamics population biology differential equations theoretical biology infectious disease modelling global existence mathematical physics mathematical optimization nonlinear dynamics infection control applied mathematical modelling monotone approximation global solutions communicable diseases thermal engineering avian biology boundary value problems nonlinear science epidemiological dynamic disease outbreaks applied algebra comparison principle global solvability nonlinear boundary condition difference equations diffusion process discrete dynamical systems deterministic dynamical systems nonlinear hyperbolic problem parabolic equations sensitivity analysis virus epidemiology nonlinear size-structured populations coupled system competitive exclusion structured juvenile-adult model nonlinear diffusion equation size-structured population model boundary flux fast diffusion equation memory boundary condition applied developmental psychology numerical simulations scientific computing population balance modeling coexistence parameter estimation pathogen transmission interspecies transmission viral dynamics ecological modelling integrable systems phytoplankton ecology zooplankton ecology boundary layers forest productivity time delay systems evolutionary dynamics population ecology disease transmission application analysis hyperbolic equations attractor blow-up theorems

Notable Scholarly Works

Notable Federal Grants

Collaborators

Asymptotic Behavior of a Diffusive Sis Epidemic Model With Mass Action Infection Mechanism. Discrete and Continuous Dynamical Systems - B (2024)

Keng Deng

virus epidemiologydiscrete dynamical systemsinfection controlasymptotic behaviorinfectious diseasesdynamical systemsinfectious disease modellingdisease outbreaksepidemiological dynamicpublic healthdiffusionepidemiology

Asymptotic Profiles of the Steady State for a Diffusive Sis Epidemic Model With Dirichlet Boundary Conditions. Communications on Pure &amp Applied Analysis (2024)

Keng Deng

virus epidemiologyasymptotic profilespure mathematicsinfection controldisease transmissioninfectious diseasessteady stateinfectious disease modellingdisease outbreaksdirichlet boundary conditionspublic healthdiffusionepidemiology

CORRIGENDUM: Dynamics of a Susceptible—Infected—Susceptible Epidemic Reaction—Diffusion Model. Proceedings of the Royal Society of Edinburgh Section A Mathematics (2022)

Keng DengYixiang Wu

communicable diseasesmathematical biologyinfection controlinfectious diseasesmathematical bioscienceinfectious diseases (medical specialty)infectious disease modellingepidemiological dynamicdiffusion

Blow Up and Global Solvability for an Absorptive Porous Medium Equation With Memory at the Boundary. IMA Journal of Applied Mathematics (2021)

Jeffrey R AndersonKeng Deng

surface sciencesystems engineeringengineeringapplied mathematicsglobal solvabilityboundary value problems

Global Attractivity of Delayed and Nonlocal Diffusive Logistic Models With Variable Coefficients. Journal of Differential Equations (2021)

Keng DengYixiang Wu

nonlinear systemsapplied mathematicsattractormathematical biologydeterministic dynamical systemsglobal attractivitynonlinear dynamicsnonlinear sciencestatistical mechanicsmathematicsdifferential equationsnonlinear analysisnonlinear phenomenavariable coefficientsstatistics

On a Nonlinear Nonlocal Model for a Population With Separate Dispersal and Sedentary Stages. Nonlinear Analysis Real World Applications (2021)

Keng DengQihua Huang

nonlinear nonlocal modelsedentary stagesapplied mathematicsnonlinear analysis

Analysis of Age and Spatially Dependent Population Model: Application to Forest Growth. Nonlinear Analysis Real World Applications (2020)

Keng DengGlenn F. WebbYixiang Wu

population dynamicsdemographyforest ecologypopulation biologyforest productivityforest ecosystemsspatial analysisforestrydependent population modelpopulation growthecologyforest researchstatistics

Global Solvability for a Diffusion Model With Absorption and Memory-Driven Flux at the Boundary. Zeitschrift für angewandte Mathematik und Physik (2020)

Jeffrey R. AndersonKeng Deng

numerical analysisboundary layersdiffusion modelapplied mathematicsglobal solvabilitymemory-driven flux

A Hybrid Parabolic and Hyperbolic Equation Model for a Population With Separate Dispersal and Stationary Stages: Well-Posedness and Population Persistence. SIAM Journal on Applied Mathematics (2019)

Keng DengQihua Huang

applied mathematicsmathematical biologyhyperbolic equation modelhybrid parabolichyperbolic equationspopulation persistencestationary stages

A Lower Bound on the Blow Up Time for Solutions of a Chemotaxis System With Nonlinear Chemotactic Sensitivity. Nonlinear Analysis (2016)

Jeffrey R. AndersonKeng Deng

chemotaxis systemnonlinear analysisnonlinear chemotactic sensitivitymathematical analysis

1
2
3
4
5
8
10 / page

Keng Deng

Lafayette Coca-Cola/BORSF Endowed Professor

University of Louisiana at Lafayette

Affiliations

Ray P. Authement College of Sciences

Department of Mathematics

Keng Deng is currently serving as a Mathematics Lafayette Coca-Cola/BORSF Endowed Professor at University of Louisiana At Lafayette.

Honors

Create free account to unlock more features

Experiences

Create free account to unlock more features

Education

Create free account to unlock more features

Keng Deng

University of Louisiana at Lafayette

Lafayette Coca-Cola/BORSF Endowed Professor

You can click a keyword to filter the displayed items

Notable Scholarly Works

Notable Federal Grants

Collaborators

Asymptotic Behavior of a Diffusive Sis Epidemic Model With Mass Action Infection Mechanism. Discrete and Continuous Dynamical Systems - B (2024)

Keng Deng

Asymptotic Profiles of the Steady State for a Diffusive Sis Epidemic Model With Dirichlet Boundary Conditions. Communications on Pure &amp Applied Analysis (2024)

Keng Deng

CORRIGENDUM: Dynamics of a Susceptible—Infected—Susceptible Epidemic Reaction—Diffusion Model. Proceedings of the Royal Society of Edinburgh Section A Mathematics (2022)

Keng DengYixiang Wu

communicable diseasesmathematical biologyinfection controlinfectious diseasesmathematical bioscienceinfectious diseases (medical specialty)infectious disease modellingepidemiological dynamicdiffusion

Blow Up and Global Solvability for an Absorptive Porous Medium Equation With Memory at the Boundary. IMA Journal of Applied Mathematics (2021)

Jeffrey R AndersonKeng Deng

surface sciencesystems engineeringengineeringapplied mathematicsglobal solvabilityboundary value problems

Global Attractivity of Delayed and Nonlocal Diffusive Logistic Models With Variable Coefficients. Journal of Differential Equations (2021)

Keng DengYixiang Wu

On a Nonlinear Nonlocal Model for a Population With Separate Dispersal and Sedentary Stages. Nonlinear Analysis Real World Applications (2021)

Keng DengQihua Huang

nonlinear nonlocal modelsedentary stagesapplied mathematicsnonlinear analysis

Analysis of Age and Spatially Dependent Population Model: Application to Forest Growth. Nonlinear Analysis Real World Applications (2020)

Keng DengGlenn F. WebbYixiang Wu

population dynamicsdemographyforest ecologypopulation biologyforest productivityforest ecosystemsspatial analysisforestrydependent population modelpopulation growthecologyforest researchstatistics

Global Solvability for a Diffusion Model With Absorption and Memory-Driven Flux at the Boundary. Zeitschrift für angewandte Mathematik und Physik (2020)

Jeffrey R. AndersonKeng Deng

numerical analysisboundary layersdiffusion modelapplied mathematicsglobal solvabilitymemory-driven flux

Keng DengQihua Huang

applied mathematicsmathematical biologyhyperbolic equation modelhybrid parabolichyperbolic equationspopulation persistencestationary stages

A Lower Bound on the Blow Up Time for Solutions of a Chemotaxis System With Nonlinear Chemotactic Sensitivity. Nonlinear Analysis (2016)

Jeffrey R. AndersonKeng Deng

chemotaxis systemnonlinear analysisnonlinear chemotactic sensitivitymathematical analysis

1
2
3
4
5
8
10 / page

Similar Faculty Members

Yuanwei Qi

Institution

University of Central Florida

scientific computing

pde-constrained optimization

WILLIAM FITZGIBBON

Institution

University of Houston

applied mathematics

epidemiology

William Fitzgibbon

Institution

University of Houston

applied mathematical modelling

diffusion

Xiangsheng Xu

Institution

Mississippi State University

applied mathematics

partial differential equations

Azmy S. Ackleh

Institution

University of Louisiana at Lafayette

marine mammals

amphibian dynamics

Zoi Rapti

Institution

University of Illinois Urbana-Champaign

biological model

mathematical biology

Jalal M. I. Shatah

Institution

New York University

nonlinear hyperbolic problem

hyperbolic equation

John A. Adam

Institution

Old Dominion University

spectral theory

difference equation

Howard A Levine

Institution

Iowa State University

nature method

biology

Gangaram S. Ladde

Institution

University of South Florida

applied mathematics

stochastic process

Similar Faculty Members

Yuanwei Qi

Institution

University of Central Florida

scientific computing

pde-constrained optimization

WILLIAM FITZGIBBON

Institution

University of Houston

applied mathematics

epidemiology

William Fitzgibbon

Institution

University of Houston

applied mathematical modelling

diffusion

Xiangsheng Xu

Institution

Mississippi State University

applied mathematics

partial differential equations

Azmy S. Ackleh

Institution

University of Louisiana at Lafayette

marine mammals

amphibian dynamics

Zoi Rapti

Institution

University of Illinois Urbana-Champaign

biological model

mathematical biology

Jalal M. I. Shatah

Institution

New York University

nonlinear hyperbolic problem

hyperbolic equation

John A. Adam

Institution

Old Dominion University

spectral theory

difference equation

Howard A Levine

Institution

Iowa State University

nature method

biology

Gangaram S. Ladde

Institution

University of South Florida

applied mathematics

stochastic process