Short-Wavelength Diffraction Theory: Asymptotic Methods (Springer Series on Wave Phenomena, Vol 4)

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  1. Short-Wavelength Diffraction Theory - Asymptotic Methods | Vasili M. Babic | Springer;
  2. 1. Introduction.
  3. Services on Demand.
  4. Short-Wavelength Diffraction Theory!
  5. Asymptotic analysis of the scattering problem for the Helmholtz equations with high wave numbers.

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Asymptotic Methods

Laporte and P. An introduction. Zafarullah , Scalar wave diffraction by tangent rays, Wave Motion , 32 , Cambridge University Press, Cambridge, Reprint of the second edition. Download as PowerPoint slide.

Michael V. A phaseless inverse scattering problem for the 3-D Helmholtz equation. Pedro Caro.

On an inverse problem in electromagnetism with local data: stability and uniqueness. Frank Jochmann. A singular limit in a nonlinear problem arising in electromagnetism. Pedro M. Jordan , Barbara Kaltenbacher. Arjuna Flenner , Gary A. Hewer , Charles S. Two dimensional histogram analysis using the Helmholtz principle. Asymptotic analysis of the equations of motion for viscoelastic oldroyd fluid. Cristian A. Asymptotic analysis of a two--dimensional coupled problem for compressible viscous flows. Qiang Du , Jingyan Zhang. Asymptotic analysis of a diffuse interface relaxation to a nonlocal optimal partition problem.

An anisotropic perfectly matched layer method for Helmholtz scattering problems with discontinuous wave number. Asymptotic analysis for the 3D primitive equations in a channel.

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Akisato Kubo. Asymptotic behavior of solutions of the mixed problem for semilinear hyperbolic equations. Xiaohai Wan , Zhilin Li. Some new finite difference methods for Helmholtz equations on irregular domains or with interfaces. Jie Wang , Xiaoqiang Wang. New asymptotic analysis method for phase field models in moving boundary problem with surface tension. Asymptotic analysis of a perturbed parabolic problem in a thick junction of type Mikaela Iacobelli.

Asymptotic analysis for a very fast diffusion equation arising from the 1D quantization problem. Barbara Kaltenbacher. Mathematics of nonlinear acoustics. Michele Di Cristo. Stability estimates in the inverse transmission scattering problem. Amadeu Delshams , Josep J. Computing the scattering map in the spatial Hill's problem. A decomposition method for an interior inverse scattering problem. Chiun-Chang Lee. Asymptotic analysis of charge conserving Poisson-Boltzmann equations with variable dielectric coefficients.

American Institute of Mathematical Sciences. Previous Article Ergodic properties of folding maps on spheres. Keywords: Electromagnetism , acoustics , Helmholtz equations , scattering problem , asymptotic analysis. Asymptotic analysis of the scattering problem for the Helmholtz equations with high wave numbers. References: [1] M. Google Scholar [2] I. Google Scholar [3] V. Google Scholar [4] A.

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Tangent ray diffraction and the Pekeris caret function

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IB Physics SL revision - Waves 5 - interference

Lax et R. Phillips - The time delay operator and a related trace formula , Topics in functional analysis, Advances in Math. Studies 47 , no.

An asymptotic theory for waves guided by diffraction gratings or along microstructured surfaces

Lazutkin - Kam theory and semiclassical approximation to eigenfunctions , Ergebnisse der Mathematik und ihree Grenzgebiete, vol. Melrose - Scattering theory and the trace of the wave group , Jour.


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