Faculty

Institution

Unit

Venue

Nghiem Vinh Nguyen

Professor PhD

Utah State University

Affiliations

College of Science

Department of Mathematics and Statistics

Nghiem Vinh Nguyen is currently serving as a College Of Science Professor PhD at Utah 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

Nghiem Vinh Nguyen

Utah State University

Professor PhD

You can click a keyword to filter the displayed items

nonlinear phenomena nonlinear wave propagation wave nonlinearity nonlinear science applied mathematics partial differential equations differential equations nonlinear analysis wave theory nonlinear systems integrable systems nonlinear dynamics boundary value problems physics mathematics stability wave propagation nonlinear functional analysis wave motion solitary waves short waves ordinary differential equations wave mechanics dynamical systems periodic travelling wave topological soliton large surface tension traveling-wave solutions dispersive media harmonic analysis nonlinear hyperbolic problem backlund transformation power-type nonlinearities spectral stability applied physics dispersion science spectral theory oscillation theory surface tension nonlinear vibrations nonlinear oscillations wave scattering hamiltonian system kam theory monge-ampere equation elliptic equations elliptic function global existence minimal embedding constant periodic travelling-wave solutions cnoidal wave solutions explicit solutions vector solitary-wave solutions minimization problems two-parameter family exhibit traveling-wave solutions nonlinear waves

Notable Scholarly Works

Notable Federal Grants

Collaborators

A Variational Characterization of 2-Soliton Profiles for the Kdv Equation. Communications in Mathematical Sciences (2025)

John P. AlbertNghiem V. Nguyen

topological solitonapplied mathematicsprofile decomposition2-soliton profileskdv equationpartial differential equationsmathematicsintegrable systemsdifferential equationsboundary value problemsnonlinear analysis

Explicit Synchronized Solitary Waves for Some Models for the Interaction of Long and Short Waves in Dispersive Media. Water Waves (2025)

Bruce BrewerChuangye LiuNghiem V. Nguyen

wave motionnonlinear systemsnonlinear wave propagationapplied mathematicsshort wavesnonlinear dynamicswave propagationphysicsdispersive medianonlinear phenomenawave theorywave nonlinearity

Exact Jacobi Elliptic Solutions of Some Models for the Interaction of Long and Short Waves. AIMS Mathematics (2024)

Bruce BrewerJake DanielsNghiem V. Nguyen

wave motionnonlinear wave propagationapplied mathematicsexplicit synchronized solutionsperiodic travelling wavepartial differential equationsnonlinear phenomenadynamical systemsnonlinear dynamicsshort wavesmathematicsjacobi elliptic functionsboundary value problemswave theorywave nonlinearitynonlinear analysis

Exact Jacobi Elliptic Solutions of the Abcd-System. Water Waves (2024)

Jake DanielsNghiem Nguyen

elliptic functionapplied mathematicsmonge-ampere equationpartial differential equationsdifferential equationsboundary value problemsdifferential geometryelliptic equations

Some Models for the Interaction of Long and Short Waves in Dispersive Media. Part II: Well-Posedness. Communications in Mathematical Sciences (2023)

Chuangye LiuNghiem V. Nguyen

wave motionnonlinear wave propagationapplied mathematicswave nonlinearitypart iipartial differential equationsshort wavesnonlinear sciencewave propagationphysicsdispersive mediadifferential equationsnonlinear phenomenawave theoryinverse problemsnonlinear analysis

Some Models for the Interaction of Long and Short Waves in Dispersive Media: Part I—Derivation. Water Waves (2020)

Nghiem V. NguyenChuangye Liu

wave scatteringwave motionapplied mathematicsdispersion sciencedispersive mediapartial differential equationspart i—derivationshort wavesapplied physicswave propagationphysicswave theorynonlinear phenomenaelectromagnetic fieldswave nonlinearity

A Uniqueness Result for 2-Soliton Solutions of the Kdv Equation. arXiv (Cornell University) (2017)

John P. AlbertNghiem V. Nguyen

kam theorymathematical physicstopological solitonapplied mathematicskdv equation satisfykdv equationpartial differential equationsmultisoliton solutionsnonlinear phenomenanonlinear sciencemathematicsintegrable systemsdifferential equationsboundary value problemsbacklund transformation

Existence and Stability of Solitary Waves of an M-Coupled Nonlinear SchröDinger System. Journal of Mathematical Study (2016)

Chuangye Liu Chuangye LiuNghiem V. Nguyen Nghiem V. NguyenZhi-Qiang Wang Zhi-Qiang Wang

mathematical physicsnonlinear systemsnonlinear wave propagationsolitary waveswave mechanicsnonlinear dynamicsstabilitynonlinear scienceintegrable systemsnonlinear phenomenawave theorywave nonlinearitynonlinear analysis

Existence of Periodic Traveling-Wave Solutions for a Nonlinear SchröDinger System: A Topological Approach. Topological Methods in Nonlinear Analysis (2016)

Nghiem V. Nguyen

periodic solutionsnonlinear wave propagationperiodic travelling wavetopological approachnonlinear sciencenonlinear functional analysisordinary differential equationsdifferential equationsnonlinear phenomenaperiodic traveling-wave solutions

On the (in)Validity of the Nls-Kdv System in the Study of Water Waves. arXiv (Cornell University) (2016)

Chuangye LiuNghiem V. Nguyen

nonlinear systemsnonlinear wave propagationapplied mathematicsnls-kdv systemwater wavespartial differential equationswave mechanicsnonlinear phenomenawave propagationphysicsfifth-order kdvordinary differential equationsdifferential equationsboundary value problemswave theorywave nonlinearitynonlinear analysis

1
2
3
10 / page

Nghiem Vinh Nguyen

Professor PhD

Utah State University

Affiliations

College of Science

Department of Mathematics and Statistics

Nghiem Vinh Nguyen is currently serving as a College Of Science Professor PhD at Utah 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

Nghiem Vinh Nguyen

Utah State University

Professor PhD

You can click a keyword to filter the displayed items

Notable Scholarly Works

Notable Federal Grants

Collaborators

A Variational Characterization of 2-Soliton Profiles for the Kdv Equation. Communications in Mathematical Sciences (2025)

John P. AlbertNghiem V. Nguyen

Explicit Synchronized Solitary Waves for Some Models for the Interaction of Long and Short Waves in Dispersive Media. Water Waves (2025)

Bruce BrewerChuangye LiuNghiem V. Nguyen

wave motionnonlinear systemsnonlinear wave propagationapplied mathematicsshort wavesnonlinear dynamicswave propagationphysicsdispersive medianonlinear phenomenawave theorywave nonlinearity

Exact Jacobi Elliptic Solutions of Some Models for the Interaction of Long and Short Waves. AIMS Mathematics (2024)

Bruce BrewerJake DanielsNghiem V. Nguyen

Exact Jacobi Elliptic Solutions of the Abcd-System. Water Waves (2024)

Jake DanielsNghiem Nguyen

elliptic functionapplied mathematicsmonge-ampere equationpartial differential equationsdifferential equationsboundary value problemsdifferential geometryelliptic equations

Some Models for the Interaction of Long and Short Waves in Dispersive Media. Part II: Well-Posedness. Communications in Mathematical Sciences (2023)

Chuangye LiuNghiem V. Nguyen

Some Models for the Interaction of Long and Short Waves in Dispersive Media: Part I—Derivation. Water Waves (2020)

Nghiem V. NguyenChuangye Liu

A Uniqueness Result for 2-Soliton Solutions of the Kdv Equation. arXiv (Cornell University) (2017)

John P. AlbertNghiem V. Nguyen

Existence and Stability of Solitary Waves of an M-Coupled Nonlinear SchröDinger System. Journal of Mathematical Study (2016)

Chuangye Liu Chuangye LiuNghiem V. Nguyen Nghiem V. NguyenZhi-Qiang Wang Zhi-Qiang Wang

Existence of Periodic Traveling-Wave Solutions for a Nonlinear SchröDinger System: A Topological Approach. Topological Methods in Nonlinear Analysis (2016)

Nghiem V. Nguyen

On the (in)Validity of the Nls-Kdv System in the Study of Water Waves. arXiv (Cornell University) (2016)

Chuangye LiuNghiem V. Nguyen

1
2
3
10 / page

Similar Faculty Members

Robert Jenkins

Institution

University of Central Florida

statistical mechanic

spectral theory

Eduard-Wilhelm Kirr

Institution

University of Illinois Urbana-Champaign

nonlinear analysis

partial differential equation

Matthew Holzer

Institution

George Mason University

difference equation

periodic travelling wave

Nikolaos Tzirakis

Institution

University of Illinois Urbana-Champaign

applied mathematics

nonlinear hyperbolic problem

Vadim Zharnitsky

Institution

University of Illinois Urbana-Champaign

applied mathematics

nonlinear dynamic

Yuanwei Qi

Institution

University of Central Florida

scientific computing

pde-constrained optimization

Yu Deng

Institution

University of Southern California

partial differential equation

topological soliton

Jalal M. I. Shatah

Institution

New York University

nonlinear hyperbolic problem

hyperbolic equation

Vera Mikyoung Hur

Institution

University of Illinois Urbana-Champaign

ocean engineering

earth science

Manoussos Grillakis

Institution

University of Maryland, College Park

nonlinear waves

wave theory

Similar Faculty Members

Robert Jenkins

Institution

University of Central Florida

statistical mechanic

spectral theory

Eduard-Wilhelm Kirr

Institution

University of Illinois Urbana-Champaign

nonlinear analysis

partial differential equation

Matthew Holzer

Institution

George Mason University

difference equation

periodic travelling wave

Nikolaos Tzirakis

Institution

University of Illinois Urbana-Champaign

applied mathematics

nonlinear hyperbolic problem

Vadim Zharnitsky

Institution

University of Illinois Urbana-Champaign

applied mathematics

nonlinear dynamic

Yuanwei Qi

Institution

University of Central Florida

scientific computing

pde-constrained optimization

Yu Deng

Institution

University of Southern California

partial differential equation

topological soliton

Jalal M. I. Shatah

Institution

New York University

nonlinear hyperbolic problem

hyperbolic equation

Vera Mikyoung Hur

Institution

University of Illinois Urbana-Champaign

ocean engineering

earth science

Manoussos Grillakis

Institution

University of Maryland, College Park

nonlinear waves

wave theory