Faculty

Institution

Unit

Venue

Dan-Andrei Geba

Professor of Mathematics

University of Rochester

Affiliations

School of Arts & Sciences

Mathematics

Dan-andrei Geba is currently serving as a Mathematics Professor of Mathematics at University of Rochester.

Honors

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Experiences

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Education

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Dan-Andrei Geba

University of Rochester

Professor of Mathematics

You can click a keyword to filter the displayed items

applied mathematics mathematics numerical analysis numerical simulations mathematical analysis fluid dynamics partial differential equations differential equations nonlinear analysis nonlinear science spectral theory source apportionment applied physics communication geometry and topology pure mathematics dynamical systems mathematical sciences waveform analysis theoretical modeling wave propagation numerical method for partial differential equation nonlinear wave propagation global well-posedness semilinear skyrme model boundary value problems mathematical optimization combinatorial theory mathematical programming scientific computing numerical mathematics geometrical accuracy wavelet theory lie theory geometric singular perturbation theory wave scattering wave motion wave theory discrete dynamical systems nonlinear equations analytic number theory applied algebra regularization (mathematics) global analysis infinite dimensional problem vector space model computational models backlund transformation theoretical analysis open access oscillation theory related geometric problems wave maps multilinear operators convolution inequalities phase space transform wave equation wave equations dispersive estimates skyrme wave maps generalized boussinesq equations quasilinear wave equation gradient nlw sixth-order boussinesq equations dimensional skyrme model

Notable Scholarly Works

Notable Federal Grants

Collaborators

Unconditional Well-Posedness for the Periodic Boussinesq and Kawahara Equations. Electronic Research Archive (2024)

Dan-Andrei Geba

oscillation theoryapplied mathematicsunconditional well-posednessperiodic boussinesqkawahara equations

Unconditional Well-Posedness for the Modified Kawahara Equation. Applied Numerical Mathematics (2023)

Dan-Andrei Geba

numerical analysisscientific computingnonlinear wave propagationapplied mathematicsnumerical mathematicspartial differential equationsunconditional well-posednessearth sciencemodified kawahara equationmathematicsordinary differential equationsdifferential equationsnumerical method for partial differential equationnumerical simulationssource apportionment

Revisited Bilinear SchröDinger Estimates With Applications to Generalized Boussinesq Equations. Electronic Research Archive (2020)

Dan-Andrei GebaEvan Witz

numerical analysisapplied mathematicsbilinear schrodinger estimatesboussinesq equationsspectral theory

Improved Global Well-Posedness for Defocusing Sixth-Order Boussinesq Equations. Nonlinear Analysis (2019)

Dan-Andrei GebaEvan Witz

nonlinear systemsapplied mathematicsglobal well-posednessnonlinear sciencenonlinear equationssixth-order boussinesq equationsnonlinear analysis

Large Data Global Regularity for the $2+1$-Dimensional Equivariant Faddeev Model. Differential and Integral Equations (2019)

Dan-Andrei GebaManoussos G. Grillakis

regularization (mathematics)applied mathematicspartial differential equationsglobal analysisdifferential equations

Large Data Global Regularity for the Classical Equivariant Skyrme Model. Discrete and Continuous Dynamical Systems (2018)

Dan-Andrei GebaManoussos G. Grillakis

dynamical systemsdiscrete dynamical systemsapplied mathematics

An Introduction to the Theory of Wave Maps and Related Geometric Problems. WORLD SCIENTIFIC eBooks (2015)

Dan-Andrei GebaManoussos G Grillakis

numerical analysisapplied mathematicsgeometric analysisrelated geometric problemswave mapswaveform analysisgeometric modelingapplied physicscomputational geometrygeometrical accuracyspectral theorymathematicswavelet theorylie theorygeometric singular perturbation theorynumerical simulationsgeometry and topology

Ill-Posedness Results for Generalized Boussinesq Equations. Nonlinear Analysis (2013)

Dan-Andrei GebaA. Alexandrou HimonasDavid Karapetyan

fluid dynamicsgeneralized boussinesq equationsapplied mathematicsnonlinear analysis

On the Regularity of the 2+1 Dimensional Equivariant Skyrme Model. Proceedings of the American Mathematical Society (2013)

Dan-Andrei GebaDaniel da Silva

mathematical optimizationapplied mathematicspure mathematicscombinatoricsgroup theoryanalytic number theorycombinatorial theorynumber theoryapplied algebramathematicsset theorymathematical sciences

Restricted Convolution Inequalities, Multilinear Operators and Applications. Mathematical Research Letters (2013)

Dan-Andrei GebaAllan GreenleafAlex IosevichEyvindur PalssonEric Sawyer

applied mathematicsmathematicsoperator theorymultilinear operatorsconvolution inequalitiesmathematical analysis

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Dan-Andrei Geba

Professor of Mathematics

University of Rochester

Affiliations

School of Arts & Sciences

Mathematics

Dan-andrei Geba is currently serving as a Mathematics Professor of Mathematics at University of Rochester.

Honors

Create free account to unlock more features

Experiences

Create free account to unlock more features

Education

Create free account to unlock more features

Dan-Andrei Geba

University of Rochester

Professor of Mathematics

You can click a keyword to filter the displayed items

Notable Scholarly Works

Notable Federal Grants

Collaborators

Unconditional Well-Posedness for the Periodic Boussinesq and Kawahara Equations. Electronic Research Archive (2024)

Dan-Andrei Geba

oscillation theoryapplied mathematicsunconditional well-posednessperiodic boussinesqkawahara equations

Unconditional Well-Posedness for the Modified Kawahara Equation. Applied Numerical Mathematics (2023)

Dan-Andrei Geba

Revisited Bilinear SchröDinger Estimates With Applications to Generalized Boussinesq Equations. Electronic Research Archive (2020)

Dan-Andrei GebaEvan Witz

numerical analysisapplied mathematicsbilinear schrodinger estimatesboussinesq equationsspectral theory

Improved Global Well-Posedness for Defocusing Sixth-Order Boussinesq Equations. Nonlinear Analysis (2019)

Dan-Andrei GebaEvan Witz

nonlinear systemsapplied mathematicsglobal well-posednessnonlinear sciencenonlinear equationssixth-order boussinesq equationsnonlinear analysis

Large Data Global Regularity for the $2+1$-Dimensional Equivariant Faddeev Model. Differential and Integral Equations (2019)

Dan-Andrei GebaManoussos G. Grillakis

regularization (mathematics)applied mathematicspartial differential equationsglobal analysisdifferential equations

Large Data Global Regularity for the Classical Equivariant Skyrme Model. Discrete and Continuous Dynamical Systems (2018)

Dan-Andrei GebaManoussos G. Grillakis

dynamical systemsdiscrete dynamical systemsapplied mathematics

An Introduction to the Theory of Wave Maps and Related Geometric Problems. WORLD SCIENTIFIC eBooks (2015)

Dan-Andrei GebaManoussos G Grillakis

Ill-Posedness Results for Generalized Boussinesq Equations. Nonlinear Analysis (2013)

Dan-Andrei GebaA. Alexandrou HimonasDavid Karapetyan

fluid dynamicsgeneralized boussinesq equationsapplied mathematicsnonlinear analysis

On the Regularity of the 2+1 Dimensional Equivariant Skyrme Model. Proceedings of the American Mathematical Society (2013)

Dan-Andrei GebaDaniel da Silva

mathematical optimizationapplied mathematicspure mathematicscombinatoricsgroup theoryanalytic number theorycombinatorial theorynumber theoryapplied algebramathematicsset theorymathematical sciences

Restricted Convolution Inequalities, Multilinear Operators and Applications. Mathematical Research Letters (2013)

Dan-Andrei GebaAllan GreenleafAlex IosevichEyvindur PalssonEric Sawyer

applied mathematicsmathematicsoperator theorymultilinear operatorsconvolution inequalitiesmathematical analysis

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Similar Faculty Members

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Johns Hopkins University

applied mathematics

global well-posedness

Luan Thach Hoang

Institution

Texas Tech University

applied mathematical modelling

multiphysics problem

Xiangsheng Xu

Institution

Mississippi State University

applied mathematics

partial differential equations

Christof Sparber

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multi-physics modelling

multiphysics problem

Nikolaos Tzirakis

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University of Illinois Urbana-Champaign

applied mathematics

nonlinear hyperbolic problem

Paul Sacks

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inverse problems

pde-constrained optimization

Peter A. Perry

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spectral theory

inverse scattering transforms

Yuanwei Qi

Institution

University of Central Florida

scientific computing

pde-constrained optimization

Inwon Kim

Institution

University of California, Los Angeles

nonlinear science

nonlinear phenomena

Jalal M. I. Shatah

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New York University

nonlinear hyperbolic problem

hyperbolic equation