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Titlebook: Wave Phenomena; Theoretical, Computa Lui Lam,Hedley C. Morris Conference proceedings 1989 Springer-Verlag New York Inc. 1989 Phase.electrom

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The Woodward Bequestthat group at Ames for some years and also remembered Henry. As the faculty in our Department considered how best to use Mrs. Woodward’s generous gift as a memorial to her son and to continue the scientific research on which he worked, we consulted with all those people and they contributed many excellent ideas.
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Paraxial Wave Equations and Absorbing Boundary Conditionscan serve in place of (1.1) if we are concerned only with waves propagating in some preferred direction. Solutions of (1.1) that correspond to wave propagating in the positive direction along the x-axis are solutions of the equation.and solutions propagating in the negative direction are solutions of
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Interfacial Waves in Hele-Shaw Cells of Liquid Crystal-Air Systemss the velocity of the more viscous liquid at x = ∞ where the x axis is the long axis of the linear horizontal cell, w the width and b the thickness of the cell, T the interfacial tension, μ the viscosity of the more viscous liquid.
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Interfacial Waves in Hele-Shaw Cells of Liquid Crystal-Air Systemss the velocity of the more viscous liquid at x = ∞ where the x axis is the long axis of the linear horizontal cell, w the width and b the thickness of the cell, T the interfacial tension, μ the viscosity of the more viscous liquid.
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On the Unique Restoration of the Coefficient in a Wave Equationnce between the inverse spectral problem for the Schrödinger equation and the problems mentioned above in a non-spectral formulation . A constructive approach for the solution of the second inverse problem is also discussed.
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On the Unique Restoration of the Coefficient in a Wave Equationnce between the inverse spectral problem for the Schrödinger equation and the problems mentioned above in a non-spectral formulation . A constructive approach for the solution of the second inverse problem is also discussed.
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A Staggered-grid Finite Element Solution Technique for the Maxwell’s Equations in the Time Domainending this approach to irregular domains. Typically the generalized finite difference techniques which can treat complex geometries are computationally cumbersome and may even be quite inaccurate at the boundaries unless higher order schemes are employed.
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