Faculty

Institution

Unit

Venue

John Alford

Professor of Mathematics; Program Coordinator for Mathematics

Sam Houston State University

Affiliations

College of Science and Engineering Technology

Department of Mathematics and Statistics

John Alford is currently serving as a College Of Science And Engineering Technology Professor of Mathematics; Program Coordinator for Mathematics at Sam Houston State University.

Honors

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Experiences

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Education

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John Alford

Sam Houston State University

Professor of Mathematics; Program Coordinator for Mathematics

You can click a keyword to filter the displayed items

applied mathematics mathematical biology numerical simulations fitzhugh-nagumo equations systems biology physiology diffusion theoretical biology avian biology animal physiology nonlinear science scientific computing dispersion science thermal modeling bifurcation theory applied mathematical modelling wave solutions heterogeneous excitable media biological engineering modeling and simulation computational biology oncology prostate cancer transport phenomena optical properties controlled release cancer care surgical oncology energy metabolism energy modeling biophysical modeling release mechanism thermal management comparative physiology cancer management cancer treatment wave propagation heterogeneous modeling excitation energy transfer heterogeneous networks invasive species diffusion process theoretical costs thermoregulatory strategy reaction-diffusion model bifurcation structure lizard thermoregulation advanced prostate cancer intermittent androgen suppression mathematical modeling unidirectional propagation circular domains invasive aquatic weeds qualitative investigation noncytolytic immune response

Notable Scholarly Works

Notable Federal Grants

Collaborators

Mathematical Models Can Predict the Spread of an Invasive Species. Springer eBooks (2021)

John G. Alford

mathematical biologyecologyinvasive species

Qualitative Investigation of Cytolytic and Noncytolytic Immune Response in an Hbv Model. Involve a Journal of Mathematics (2020)

John G. AlfordStephen A. McCoy

hivimmune responsesinfectious diseaseshbv modelimmunologynoncytolytic immune responsequalitative investigation

From Conceptual to Computational: Cost and Benefits of Lizard Thermoregulation Revisited. Journal of Thermal Biology (2018)

John G. AlfordWilliam I. Lutterschmidt

avian biologythermal modelingthermal managementlizard thermoregulationcomparative physiologycomputational biologyanimal physiologyphysiologyenvironmental scienceecology

Mathematical Modeling of Continuous and Intermittent Androgen Suppression for the Treatment of Advanced Prostate Cancer. Mathematical Biosciences & Engineering (2017)

Alacia M. VothJohn G. AlfordEdward W. Swim

urologysurgical oncologyengineeringapplied mathematicsoncologymathematical biologycancer managementcancer carecancer treatmentprostate cancermathematical modelingintermittent androgen suppressionadvanced prostate cancer

A Reaction–Diffusion Model of the Darien Gap Sterile Insect Release Method. Communications in Nonlinear Science and Numerical Simulation (2014)

John G. Alford

biological engineeringreaction-diffusion modelcontrolled releasenonlinear sciencerelease mechanismdiffusionnumerical simulations

A Mathematical Model of Biocontrol of Invasive Aquatic Weeds. Involve a Journal of Mathematics (2012)

John AlfordCurtis BalusekKristen BowersCasey Hartnett

mathematical biologyecologyinvasive aquatic weedsapplied mathematics

Reaction–Diffusion Models of Threshold and Waveblock in Heterogeneous Excitable Media. Applied Mathematics and Computation (2012)

John G. Alford

scientific computingapplied mathematicsdispersion sciencediffusion processreaction-diffusion modelsdiffusionapplied mathematical modellingnumerical simulationsheterogeneous excitable mediacomputational mathematics

Modeling Energetic and Theoretical Costs of Thermoregulatory Strategy. Journal of Biological Dynamics (2011)

John G. AlfordWilliam I. Lutterschmidt

avian biologythermoregulatory strategyenergy modelingthermal modelingmathematical biologybiophysical modelingtheoretical costssystems biologytheoretical biologyanimal physiologyphysiologymodeling and simulationenergy metabolism

Models of Unidirectional Propagation in Heterogeneous Excitable Media. Applied Mathematics and Computation (2010)

John G. Alford

metamaterialsscientific computingapplied mathematicsdispersion scienceoptical propertiesheterogeneous networksunidirectional propagationapplied physicsmultiscale modelingmultiphase flowswave propagationcommunicationtransport phenomenaheterogeneous modelingapplied mathematical modellingnumerical simulationsexcitation energy transferheterogeneous excitable media

Bifurcation Structure of Rotating Wave Solutions of the Fitzhugh-Nagumo Equations. Communications in Nonlinear Science and Numerical Simulation (2009)

John G. Alford

fitzhugh-nagumo equationsapplied mathematicsbifurcation theorywave solutionsnonlinear sciencenumerical simulationsbifurcation structure

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John Alford

Professor of Mathematics; Program Coordinator for Mathematics

Sam Houston State University

Affiliations

College of Science and Engineering Technology

Department of Mathematics and Statistics

John Alford is currently serving as a College Of Science And Engineering Technology Professor of Mathematics; Program Coordinator for Mathematics at Sam Houston State 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

John Alford

Sam Houston State University

Professor of Mathematics; Program Coordinator for Mathematics

You can click a keyword to filter the displayed items

Notable Scholarly Works

Notable Federal Grants

Collaborators

Mathematical Models Can Predict the Spread of an Invasive Species. Springer eBooks (2021)

John G. Alford

mathematical biologyecologyinvasive species

Qualitative Investigation of Cytolytic and Noncytolytic Immune Response in an Hbv Model. Involve a Journal of Mathematics (2020)

John G. AlfordStephen A. McCoy

hivimmune responsesinfectious diseaseshbv modelimmunologynoncytolytic immune responsequalitative investigation

From Conceptual to Computational: Cost and Benefits of Lizard Thermoregulation Revisited. Journal of Thermal Biology (2018)

John G. AlfordWilliam I. Lutterschmidt

avian biologythermal modelingthermal managementlizard thermoregulationcomparative physiologycomputational biologyanimal physiologyphysiologyenvironmental scienceecology

Mathematical Modeling of Continuous and Intermittent Androgen Suppression for the Treatment of Advanced Prostate Cancer. Mathematical Biosciences & Engineering (2017)

Alacia M. VothJohn G. AlfordEdward W. Swim

A Reaction–Diffusion Model of the Darien Gap Sterile Insect Release Method. Communications in Nonlinear Science and Numerical Simulation (2014)

John G. Alford

biological engineeringreaction-diffusion modelcontrolled releasenonlinear sciencerelease mechanismdiffusionnumerical simulations

A Mathematical Model of Biocontrol of Invasive Aquatic Weeds. Involve a Journal of Mathematics (2012)

John AlfordCurtis BalusekKristen BowersCasey Hartnett

mathematical biologyecologyinvasive aquatic weedsapplied mathematics

Reaction–Diffusion Models of Threshold and Waveblock in Heterogeneous Excitable Media. Applied Mathematics and Computation (2012)

John G. Alford

Modeling Energetic and Theoretical Costs of Thermoregulatory Strategy. Journal of Biological Dynamics (2011)

John G. AlfordWilliam I. Lutterschmidt

Models of Unidirectional Propagation in Heterogeneous Excitable Media. Applied Mathematics and Computation (2010)

John G. Alford

Bifurcation Structure of Rotating Wave Solutions of the Fitzhugh-Nagumo Equations. Communications in Nonlinear Science and Numerical Simulation (2009)

John G. Alford

fitzhugh-nagumo equationsapplied mathematicsbifurcation theorywave solutionsnonlinear sciencenumerical simulationsbifurcation structure

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pde-constrained optimization

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