Faculty

Institution

Unit

Venue

Alexander Khapalov

Professor Tenure Track

Washington State University

Affiliations

College of Arts and Sciences

Department of Mathematics and Statistics

Alexander Khapalov is currently serving as a College Of Arts And Sciences Professor Tenure Track at Washington 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

Alexander Khapalov

Washington State University

Professor Tenure Track

You can click a keyword to filter the displayed items

applied mathematics controllability numerical simulations partial differential equations mathematics dynamical systems automatic control fluid dynamics fluid mechanics control optimization differential equations mathematical control theory mechanical engineering parabolic equations control systems incompressible flow mathematical analysis nonlinear dynamics computational fluid dynamics fluid flow nonlinear control numerical method for partial differential equation vibrations boundary value problems biofluid dynamics multiplicative controllability chemical engineering scientific computing numerical mathematics nonlinear phenomena applied mathematical modelling control structure string theory semilinear parabolic equation semilinear heat equation nonlinear analysis calculus of variations nonlinear hyperbolic problem diffusion process hyperbolic equations unsteady flows hydrodynamic stability hyperbolic conservation laws bilinear control multiplicative controls superlinear terms controllability properties geometric aspects swimming model active control fluid science discrete dynamical systems stochastic control sensor placement solution (chemistry) oscillation theory many changes approximate controllability nonstationary stokes equation source localization membrane science localization system science transmission system optimization problems mathematical chemistry bifurcation theory source apportionment location estimation wave propagation global analysis control science mathematical biophysics semilinear reaction-diffusion equations global non-negative controllability target states systems engineering unique continuation dynamical analysis applied analysis aerospace engineering

Notable Scholarly Works

Notable Federal Grants

Collaborators

Multiplicative Controllability of the Reaction-Diffusion Equation on a Parallelepiped With Finitely Many Hyperplanes of Change of Sign. Evolution equations and control theory (2024)

Alexander Khapalov

partial differential equationsevolution equationschemical engineeringmultiplicative controllabilitydynamical systemsmathematical control theoryreaction-diffusion equationcontrol structurecontrollabilitydifferential equationsautomatic control

Bio-Mimetic Swimmers in Incompressible Fluids. Advances in mathematical fluid mechanics (2021)

Alexander Khapalov

hydrodynamic stabilityfluid dynamicsincompressible flowincompressible fluidsfluid mechanicsbiomedical flowsapplied physiologybiofluid dynamicsmarine engineeringrheologybiologyfluid flowcomputational fluid dynamicsbiomimetic actuatorsbio-mimetic swimmersfluid sciencebiophysicshuman movementbiomedical engineeringbiomechanics

Micromotions and Controllability of a Swimming Model in an Incompressible Fluid Governed by 2-D or 3-D Navier–Stokes Equations. Journal of Mathematical Analysis and Applications (2018)

Piermarco CannarsaAlexander Khapalov

mathematical analysisnumerical simulationsincompressible fluidnonlinear dynamicsfluid flowhydrodynamic stabilityfluid dynamicscomputational fluid dynamicsapplied mathematicsfluid mechanicsnumerical method for partial differential equationunsteady flows

A Vibrating String With Shuttle-Like Point Dampers and Related Observability Properties. Springer eBooks (2017)

Alexander Y. Khapalov

string theoryphysicsrelated observability propertiesvibrationsshuttle-like point dampers

Behavior of Solutions of the Semilinear Heat Equation in Vanishing Time and Controllability. Springer eBooks (2017)

Alexander Y. Khapalov

partial differential equationsnumerical simulationsnonlinear dynamicsordinary differential equationssemilinear heat equationstabilitynumerical mathematicsapplied physicsboundary value problemsapplied mathematicsnumerical analysisnumerical method for partial differential equationcontrollabilitydifferential equations

Continuous Observability of Hyperbolic Equations Under Degenerate Sensors. Springer eBooks (2017)

Alexander Y. Khapalov

degenerate sensorsapplied physicscontinuous monitoringcontinuous observabilityhyperbolic equations

Continuous Observability of Second-Order Parabolic Equations Under Degenerate Mobile Sensors. Springer eBooks (2017)

Alexander Y. Khapalov

partial differential equationsnumerical simulationsnonlinear phenomenasecond-order parabolic equationsdegenerate mobile sensorsoscillation theorybiophysicsparabolic equationsdynamical systemsnumerical method for partial differential equationsystems biologyapplied physicsboundary value problemsobservabilitynumerical analysiscontinuous monitoringcontinuous observabilitydifferential equations

Continuous Observability of the Heat Equation Under a Single Mobile Point Sensor. Springer eBooks (2017)

Alexander Y. Khapalov

applied physicssensorsheat equationcontinuous monitoringcontinuous observability

Controllability of the Semilinear Heat Equation With a Sublinear Term and a Degenerate Actuator. Springer eBooks (2017)

Alexander Y. Khapalov

partial differential equationssemilinear heat equationdegenerate actuatormechanical engineeringsublinear termcontrollability

Controllability of the Semilinear Reaction–Diffusion Equation With a Degenerate Actuator. Springer eBooks (2017)

Alexander Y. Khapalov

partial differential equationsmechanical behaviorengineeringdegenerate actuatormechanical engineeringsemilinear reaction-diffusion equationcontrollability

1
2
3
4
5
6
7
10 / page

Alexander Khapalov

Professor Tenure Track

Washington State University

Affiliations

College of Arts and Sciences

Department of Mathematics and Statistics

Alexander Khapalov is currently serving as a College Of Arts And Sciences Professor Tenure Track at Washington 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

Alexander Khapalov

Washington State University

Professor Tenure Track

You can click a keyword to filter the displayed items

Notable Scholarly Works

Notable Federal Grants

Collaborators

Multiplicative Controllability of the Reaction-Diffusion Equation on a Parallelepiped With Finitely Many Hyperplanes of Change of Sign. Evolution equations and control theory (2024)

Alexander Khapalov

Bio-Mimetic Swimmers in Incompressible Fluids. Advances in mathematical fluid mechanics (2021)

Alexander Khapalov

Micromotions and Controllability of a Swimming Model in an Incompressible Fluid Governed by 2-D or 3-D Navier–Stokes Equations. Journal of Mathematical Analysis and Applications (2018)

Piermarco CannarsaAlexander Khapalov

A Vibrating String With Shuttle-Like Point Dampers and Related Observability Properties. Springer eBooks (2017)

Alexander Y. Khapalov

string theoryphysicsrelated observability propertiesvibrationsshuttle-like point dampers

Behavior of Solutions of the Semilinear Heat Equation in Vanishing Time and Controllability. Springer eBooks (2017)

Alexander Y. Khapalov

Continuous Observability of Hyperbolic Equations Under Degenerate Sensors. Springer eBooks (2017)

Alexander Y. Khapalov

degenerate sensorsapplied physicscontinuous monitoringcontinuous observabilityhyperbolic equations

Continuous Observability of Second-Order Parabolic Equations Under Degenerate Mobile Sensors. Springer eBooks (2017)

Alexander Y. Khapalov

Continuous Observability of the Heat Equation Under a Single Mobile Point Sensor. Springer eBooks (2017)

Alexander Y. Khapalov

applied physicssensorsheat equationcontinuous monitoringcontinuous observability

Controllability of the Semilinear Heat Equation With a Sublinear Term and a Degenerate Actuator. Springer eBooks (2017)

Alexander Y. Khapalov

partial differential equationssemilinear heat equationdegenerate actuatormechanical engineeringsublinear termcontrollability

Controllability of the Semilinear Reaction–Diffusion Equation With a Degenerate Actuator. Springer eBooks (2017)

Alexander Y. Khapalov

partial differential equationsmechanical behaviorengineeringdegenerate actuatormechanical engineeringsemilinear reaction-diffusion equationcontrollability

1
2
3
4
5
6
7
10 / page

Similar Faculty Members

David Gilliam

Institution

Texas Tech University

applied mathematics

control systems

Hector O. Fattorini

Institution

University of California, Los Angeles

control optimization

functional analysis

Aseel Farhat

Institution

University of Virginia

applied mathematics

fluid dynamics

Roman Shvydkoy

Institution

University of Illinois Chicago

applied mathematics

turbulence modeling

Roberto Triggiani

Institution

University of Memphis

applied mathematics

numerical analysis

Tristan Buckmaster

Institution

New York University

hydrodynamic stability

fluid equations

Gangaram S. Ladde

Institution

University of South Florida

applied mathematics

stochastic process

Ian Tice

Institution

Carnegie Mellon University

mechanics

mathematical logic

Jens Lorenz

Institution

University of New Mexico

engineering

numerical mathematics

Susan Friedlander

Institution

University of Southern California

partial differential equation

hydrodynamic stability

Similar Faculty Members

David Gilliam

Institution

Texas Tech University

applied mathematics

control systems

Hector O. Fattorini

Institution

University of California, Los Angeles

control optimization

functional analysis

Aseel Farhat

Institution

University of Virginia

applied mathematics

fluid dynamics

Roman Shvydkoy

Institution

University of Illinois Chicago

applied mathematics

turbulence modeling

Roberto Triggiani

Institution

University of Memphis

applied mathematics

numerical analysis

Tristan Buckmaster

Institution

New York University

hydrodynamic stability

fluid equations

Gangaram S. Ladde

Institution

University of South Florida

applied mathematics

stochastic process

Ian Tice

Institution

Carnegie Mellon University

mechanics

mathematical logic

Jens Lorenz

Institution

University of New Mexico

engineering

numerical mathematics

Susan Friedlander

Institution

University of Southern California

partial differential equation

hydrodynamic stability