Faculty

Institution

Unit

Venue

Jose Vega Guzman

Associate Professor

Lamar University

Affiliations

College of Arts and Sciences

Mathematics

Jose Vega Guzman is currently serving as a College Of Arts And Sciences Associate Professor at Lamar 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

Jose Vega Guzman

Lamar University

Associate Professor

You can click a keyword to filter the displayed items

optical properties optical solitons nonlinear phenomena physics photonics lightwave technology wave nonlinearity topological soliton nonlinear science applied physics nonlinear wave propagation light science applied mathematics differential equations integrable systems undetermined coefficients polariton dynamic mathematical physics conservation laws non-linear optics mathematics partial differential equations boundary value problems fiber optics concatenation model singular optical solitons abstract and applied analysis optical materials dispersion science fibers lie point symmetry optical communications group analysis optical metamaterials dispersive reflectivity semi-inverse variational principle optical soliton perturbation nonlinear analysis dispersion wave theory wave mechanics periodic travelling wave dynamic metamaterials electromagnetic metamaterials wave optics free boundary problems monge-ampere equation geometric partial differential equation hyperbolic conservation laws fiber-optic communications optical physics guided-wave optic nonlinear hyperbolic problem optical transmission system spatio-temporal dispersion power-law nonlinearity dispersive optical solitons exact solutions nonlinear directional couplers lie symmetry optical dromions domain walls quantum mechanics evolution equations nonlinear optics mathematical modeling

Notable Scholarly Works

Notable Federal Grants

Collaborators

Optical Solitons for the Dispersive Concatenation Model With Power Law of Self-Phase Modulation: Undetermined Coefficients. Journal of Optics (2024)

physicsdispersive concatenation modeltopological solitonoptical solitonsoptical transmission systemwave nonlinearityoptical propertiesnonlinear wave propagationnonlinear phenomenaoptical communicationslightwave technologypower lawapplied physicslight sciencephotonics

Optical Solitons for the Concatenation Model With Differential Group Delay: Undetermined Coefficients. Mathematics (2023)

Anjan BiswasJose Vega-GuzmanYakup YıldırımLuminita MoraruCatalina IticescuAbdulah A. Alghamdi

optical solitonsundetermined coefficientsoptical propertiesoptical communicationsconcatenation modelapplied mathematicsmathematicsdifferential group delay

Optical Solitons for the Concatenation Model With Power-Law Nonlinearity: Undetermined Coefficients. Ukrainian Journal of Physical Optics (2023)

physicsnon-linear opticstopological solitonoptical solitonspower-law nonlinearitywave nonlinearityoptical propertiesnonlinear wave propagationnonlinear phenomenapolariton dynamicnonlinear scienceconcatenation modellightwave technologyapplied physicslight sciencephotonics

Optical Solitons for the Dispersive Concatenation Model: Undetermined Coefficients. Contemporary Mathematics (2023)

physicstopological solitonoptical solitonswave nonlinearityoptical propertiesnonlinear wave propagationnonlinear phenomenalightwave technologylight sciencephotonics

Optical Solitons and Conservation Laws for the Concatenation Model: Undetermined Coefficients and Multipliers Approach. Universe (2022)

Anjan BiswasJose Vega-GuzmanAbdul H. KaraSalam KhanHouria TrikiO. González-GaxiolaLuminita MoraruPuiu Lucian Georgescu

optical solitonsundetermined coefficientsconcatenation model

Cubic–Quartic Optical Soliton Perturbation and Conservation Laws With Lakshmanan–Porsezian–Daniel Model: Undetermined Coefficients. Journal of Nonlinear Optical Physics & Materials (2021)

physicstopological solitonoptical solitonswave nonlinearityoptical propertiesnonlinear wave propagationnonlinear phenomenapolariton dynamicnonlinear scienceconservation lawsmathematical physicslightwave technologydifferential equationsintegrable systemsapplied physicslight sciencelakshmanan–porsezian–daniel modelphotonics

Optical Soliton Perturbation With Parabolic–Nonlocal Combo Nonlinearity: Undetermined Coefficients and Semi-Inverse Variational Principle. Journal of Optics (2021)

Jose Vega-GuzmanAnjan BiswasMir AsmaAly R. SeadawyMehmet EkiciAbdullah Khamis AlzahraniMilivoj R. Belic

optical solitonssemi-inverse variational principleparabolic-nonlocal combo nonlinearityundetermined coefficientsoptical propertiesnonlinear phenomenanonlinear systemsnonlinear scienceoptical soliton perturbationoptical physics

(2 + 1)-Dimensional Boiti–Leon–Pempinelli Equation – Domain Walls, Invariance Properties and Conservation Laws. Physics Letters A (2020)

physicsgeometric analysisabstract and applied analysisdifferential geometryfree boundary problemsboundary value problemsmonge-ampere equationgeometric partial differential equationpartial differential equationsconservation lawsinvariance propertiesdifferential equationshyperbolic conservation lawsapplied mathematicsordinary differential equations

Highly Dispersive Optical Solitons With Undetermined Coefficients. Optik (2019)

physicstopological solitonoptical solitonswave nonlinearityoptical propertiesdispersive optical solitonsnonlinear wave propagationnonlinear phenomenanonlinear sciencelightwave technologydispersion scienceapplied physicslight sciencephotonics

Optical Dromions, Domain Walls and Conservation Laws With Kundu–Mukherjee–Naskar Equation via Traveling Waves and Lie Symmetry. Results in Physics (2019)

physicstopological solitonlie symmetrymathematical physicspartial differential equationsoptical dromionsoptical propertieswave theorynonlinear sciencewave mechanicsintegrable systemsapplied physicsdifferential equationsapplied mathematicssymmetrywave nonlinearityperiodic travelling wavenonlinear phenomenadomain walls

1
2
3
10 / page

Jose Vega Guzman

Associate Professor

Lamar University

Affiliations

College of Arts and Sciences

Mathematics

Jose Vega Guzman is currently serving as a College Of Arts And Sciences Associate Professor at Lamar 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

Jose Vega Guzman

Lamar University

Associate Professor

You can click a keyword to filter the displayed items

Notable Scholarly Works

Notable Federal Grants

Collaborators

Optical Solitons for the Dispersive Concatenation Model With Power Law of Self-Phase Modulation: Undetermined Coefficients. Journal of Optics (2024)

Optical Solitons for the Concatenation Model With Differential Group Delay: Undetermined Coefficients. Mathematics (2023)

Anjan BiswasJose Vega-GuzmanYakup YıldırımLuminita MoraruCatalina IticescuAbdulah A. Alghamdi

optical solitonsundetermined coefficientsoptical propertiesoptical communicationsconcatenation modelapplied mathematicsmathematicsdifferential group delay

Optical Solitons for the Concatenation Model With Power-Law Nonlinearity: Undetermined Coefficients. Ukrainian Journal of Physical Optics (2023)

Optical Solitons for the Dispersive Concatenation Model: Undetermined Coefficients. Contemporary Mathematics (2023)

physicstopological solitonoptical solitonswave nonlinearityoptical propertiesnonlinear wave propagationnonlinear phenomenalightwave technologylight sciencephotonics

Optical Solitons and Conservation Laws for the Concatenation Model: Undetermined Coefficients and Multipliers Approach. Universe (2022)

Anjan BiswasJose Vega-GuzmanAbdul H. KaraSalam KhanHouria TrikiO. González-GaxiolaLuminita MoraruPuiu Lucian Georgescu

optical solitonsundetermined coefficientsconcatenation model

Cubic–Quartic Optical Soliton Perturbation and Conservation Laws With Lakshmanan–Porsezian–Daniel Model: Undetermined Coefficients. Journal of Nonlinear Optical Physics & Materials (2021)

Optical Soliton Perturbation With Parabolic–Nonlocal Combo Nonlinearity: Undetermined Coefficients and Semi-Inverse Variational Principle. Journal of Optics (2021)

Jose Vega-GuzmanAnjan BiswasMir AsmaAly R. SeadawyMehmet EkiciAbdullah Khamis AlzahraniMilivoj R. Belic

(2 + 1)-Dimensional Boiti–Leon–Pempinelli Equation – Domain Walls, Invariance Properties and Conservation Laws. Physics Letters A (2020)

Highly Dispersive Optical Solitons With Undetermined Coefficients. Optik (2019)

Optical Dromions, Domain Walls and Conservation Laws With Kundu–Mukherjee–Naskar Equation via Traveling Waves and Lie Symmetry. Results in Physics (2019)

1
2
3
10 / page

Similar Faculty Members

Vadim Zharnitsky

Institution

University of Illinois Urbana-Champaign

applied mathematics

nonlinear dynamic

Jared Bronski

Institution

University of Illinois Urbana-Champaign

nonlinear wave propagation

wave group

Zoi Rapti

Institution

University of Illinois Urbana-Champaign

biological model

mathematical biology

Eduard-Wilhelm Kirr

Institution

University of Illinois Urbana-Champaign

nonlinear analysis

partial differential equation

Gino Biondini

Institution

University at Buffalo

applied mathematical modelling

nonlinear waves

Jeffrey B. Rauch

Institution

University of Michigan

hyperbolic equations

philosophy of mathematics

Ildar R. Gabitov

Institution

University of Arizona

inverse scattering transforms

optical soliton

Jalal M. I. Shatah

Institution

New York University

nonlinear hyperbolic problem

hyperbolic equation

Tobias Schaefer

Institution

Graduate Center, CUNY

nonlinear

random phenomena

David Nicholls

Institution

University of Illinois Chicago

applied pde

numerical treatment

Similar Faculty Members

Vadim Zharnitsky

Institution

University of Illinois Urbana-Champaign

applied mathematics

nonlinear dynamic

Jared Bronski

Institution

University of Illinois Urbana-Champaign

nonlinear wave propagation

wave group

Zoi Rapti

Institution

University of Illinois Urbana-Champaign

biological model

mathematical biology

Eduard-Wilhelm Kirr

Institution

University of Illinois Urbana-Champaign

nonlinear analysis

partial differential equation

Gino Biondini

Institution

University at Buffalo

applied mathematical modelling

nonlinear waves

Jeffrey B. Rauch

Institution

University of Michigan

hyperbolic equations

philosophy of mathematics

Ildar R. Gabitov

Institution

University of Arizona

inverse scattering transforms

optical soliton

Jalal M. I. Shatah

Institution

New York University

nonlinear hyperbolic problem

hyperbolic equation

Tobias Schaefer

Institution

Graduate Center, CUNY

nonlinear

random phenomena

David Nicholls

Institution

University of Illinois Chicago

applied pde

numerical treatment