T. S. Angell - Concepedia

Author

T. S. Angell

Also Known As

Angell, Thomas Strong, T S Angell, T. S. Angell, T.S Angell, T.S. Angell, THOMAS S. ANGELL, Thomas Angell, Thomas S. Angell, Thomas Strong Angell

Publications

837

Citations

H-Index

Concepts

All Affiliations

University of Delaware Friedrich-Alexander-Universität Erlangen-Nürnberg

About

T. S. Angell is an author at University of Delaware specializing in engineering, numerical analysis, and wave scattering.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Engineering	11	12	425
2	Natural Sciences	2	2	53
3	Physics	2	2	56
4	Marine Engineering	1	1	11
5	Ocean Engineering	1	1	11

T. S. Angell

Publications

612

Citations

H-Index

Page 1

	Year	Citations
The Conductive Boundary Condition for Maxwell’s Equations T. S. Angell, Andreas Kirsch SIAM Journal on Applied Mathematics Method Of Fundamental SolutionElectromagnetic WaveEngineeringFree Boundary ProblemWave Scattering	1992	80
An inverse transmission problem for the Helmholtz equation T. S. Angell, R. E. Kleinman, G. F. Roach Inverse Problems Numerical AnalysisAeroacousticsMethod Of Fundamental SolutionEngineeringAerospace Engineering	1987	78
The three dimensional inverse scattering problem for acoustic waves T. S. Angell, David Colton, Andreas Kirsch Journal of Differential Equations AeroacousticsAcoustic WavesEngineeringWave ScatteringHigh-frequency Approximation	1982	52
The Resistive and Conductive Problems for the Exterior Helmholtz Equation T. S. Angell, R. E. Kleinman, Frank Hettlich SIAM Journal on Applied Mathematics Numerical AnalysisMethod Of Fundamental SolutionEngineeringGeometric Partial Differential EquationIntegral Equations	1990	41
On the optimal control of systems governed by nonlinear volterra equations T. S. Angell Journal of Optimization Theory and Applications Nonlinear ControlOptimal ControlMathematical Control TheoryNonlinear OptimizationNonlinear Volterra Equations	1976	36
Boundary integral equations for the Helmholtz equation: The third boundary value problem T. S. Angell, R. E. Kleinman, George C. Hsiao Mathematical Methods in the Applied Sciences Numerical AnalysisHelmholtz EquationElliptic EquationMonge-ampere EquationMethod Of Fundamental Solution	1982	36
A distributed source method for inverse acoustic scattering T. S. Angell, Xinming Jiang, R. E. Kleinman Inverse Problems Numerical AnalysisAeroacousticsSymmetric ShapesEngineeringPhysical Acoustic	1997	35
A constructive method for identification of an impenetrable scatterer T. S. Angell, R. E. Kleinman, B.J. Kok, Wave Motion RadarEngineeringPhysicsSynthetic Aperture RadarNatural Sciences	1989	32
Antenna control and optimization T. S. Angell, Andreas Kirsch, R. E. Kleinman Proceedings of the IEEE Numerical AnalysisElectromagnetic WaveEngineeringAntennaAntenna Design	1991	28
Existence of optimal control without convexity and a bang-bang theorem for linear volterra equations T. S. Angell Journal of Optimization Theory and Applications Optimal ControlVariational AnalysisBang-bang TheoremMathematical Control TheoryControllability	1976	26

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