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- Walter A. Strauss

Discipline name
D-index
D-index (Discipline H-index) only includes papers and citation values for an examined
discipline in contrast to General H-index which accounts for publications across all
disciplines.
Citations
Publications
World Ranking
National Ranking

Mathematics
D-index
54
Citations
17,411
142
World Ranking
603
National Ranking
315

2013 - Fellow of the American Academy of Arts and Sciences

2013 - Fellow of the American Mathematical Society

2009 - SIAM Fellow For investigations of nonlinear waves.

1971 - Fellow of John Simon Guggenheim Memorial Foundation

1971 - Fellow of the American Association for the Advancement of Science (AAAS)

1962 - Fellow of John Simon Guggenheim Memorial Foundation

- Quantum mechanics
- Mathematical analysis
- Partial differential equation

His primary areas of investigation include Mathematical analysis, Nonlinear system, Mathematical physics, Wave equation and Classical mechanics. He integrates Mathematical analysis and Computation in his research. His Hyperelastic material study in the realm of Nonlinear system interacts with subjects such as Large class.

His study explores the link between Mathematical physics and topics such as Bound state that cross with problems in Nonlinear wave equation, Hamiltonian system, Traveling wave, Geometry and Invariant. Walter A. Strauss interconnects Numerical stability and Stability theory in the investigation of issues within Wave equation. His Classical mechanics research is multidisciplinary, relying on both Gravity wave, Stokes wave, Conservative vector field and Current.

- Existence of solitary waves in higher dimensions (1475 citations)
- Stability theory of solitary waves in the presence of symmetry, II☆ (1250 citations)
- Stability of peakons (744 citations)

Walter A. Strauss focuses on Mathematical analysis, Classical mechanics, Mathematical physics, Nonlinear system and Vorticity. His research is interdisciplinary, bridging the disciplines of Instability and Mathematical analysis. His Classical mechanics research incorporates elements of Initial value problem and Scattering.

His work on Invariant as part of general Mathematical physics research is frequently linked to Yang–Mills existence and mass gap, bridging the gap between disciplines. His Nonlinear system research incorporates themes from Hilbert space, Pure mathematics, Schrödinger's cat and Differential equation. His Vorticity study combines topics from a wide range of disciplines, such as Amplitude, Inviscid flow and Bifurcation.

- Mathematical analysis (47.40%)
- Classical mechanics (21.43%)
- Mathematical physics (20.13%)

- Mathematical analysis (47.40%)
- Classical mechanics (21.43%)
- Vorticity (12.34%)

His main research concerns Mathematical analysis, Classical mechanics, Vorticity, Mechanics and Rigid body. His Mathematical analysis research is multidisciplinary, incorporating perspectives in Rotation and Angular velocity. Many of his studies on Classical mechanics involve topics that are commonly interrelated, such as Magnetic field.

His Vorticity study combines topics in areas such as Bifurcation, Conservative vector field, Inviscid flow, Constant and Upper and lower bounds. His Mechanics research includes elements of Linearization and Nonlinear system. His work in Rigid body addresses issues such as Continuum, which are connected to fields such as Relative velocity, Sign and Specular reflection.

- Global bifurcation of steady gravity water waves with critical layers (94 citations)
- Global bifurcation theory for periodic traveling interfacial gravity–capillary waves (16 citations)
- Global bifurcation of steady gravity water waves with critical layers (16 citations)

- Quantum mechanics
- Mathematical analysis
- Partial differential equation

The scientist’s investigation covers issues in Mathematical analysis, Vorticity, Bifurcation, Classical mechanics and Scalar. His research ties Constant and Mathematical analysis together. His Vorticity research includes themes of Upper and lower bounds, Inviscid flow and Conservative vector field.

The study incorporates disciplines such as Vortex, Gravitational singularity, Capillary wave and Curvature in addition to Bifurcation. His research in Classical mechanics intersects with topics in Galaxy and Continuum. Walter A. Strauss combines subjects such as Amplitude and Energy functional with his study of Scalar.

This overview was generated by a machine learning system which analysed the scientist’s body of work. If you have any feedback, you can contact us here.

Existence of solitary waves in higher dimensions

Walter A. Strauss.

Communications in Mathematical Physics **(1977)**

2014 Citations

Existence of solitary waves in higher dimensions

Walter A. Strauss.

Communications in Mathematical Physics **(1977)**

2014 Citations

Stability theory of solitary waves in the presence of symmetry, II☆

Manoussos Grillakis;Jalal Shatah;Walter Strauss.

Journal of Functional Analysis **(1990)**

1518 Citations

Stability theory of solitary waves in the presence of symmetry, II☆

Manoussos Grillakis;Jalal Shatah;Walter Strauss.

Journal of Functional Analysis **(1990)**

1518 Citations

Partial Differential Equations: An Introduction

Walter A. Strauss.

**(1992)**

1399 Citations

Partial Differential Equations: An Introduction

Walter A. Strauss.

**(1992)**

1399 Citations

Stability of peakons

Adrian Constantin;Walter A. Strauss.

Communications on Pure and Applied Mathematics **(2000)**

926 Citations

Stability of peakons

Adrian Constantin;Walter A. Strauss.

Communications on Pure and Applied Mathematics **(2000)**

926 Citations

Nonlinear Wave Equations

Walter Strauss.

CBMS Reg. Conf. Ser. Math. **(1990)**

889 Citations

Nonlinear Wave Equations

Walter Strauss.

CBMS Reg. Conf. Ser. Math. **(1990)**

889 Citations

Journal of Differential Equations

(Impact Factor: 2.615)

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