Titlebook: Diffusion-Wave Fields; Mathematical Methods Andreas Mandelis Textbook 2001 Springer-Verlag New York 2001 Plasma.density.diffusion.experimen

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Regieren in der Bundesrepublik III indicates an infinitesimal vector in the outward direction normal to the boundary surface ..: .. = ...., with .. being the outward unit vector, r. + c is a source-coordinate point on ... This expression has been shown to offer a unique solution for the thermal-wave field (see Theorems I.1.a and I.1

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Green Functions of One-Dimensional Thermal-Wave Fields,amental geometric configurations, which are of theoretical interest and of experimental relevance. As was discussed in the Introduction, Green functions are field distributions in response to an impulsive source inside, or on the boundaries of, the spatial region of interest. The mathematical analys

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Thermal-Wave Fields in One Dimension,one-dimensional thermal-wave problems most frequently encountered in applications. The Green-function approach results in the use of very few constitutive formulas, which are, nevertheless, capable of covering a large spectrum of boundary-value problems. A thermal-wave field generated by a spatially

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Green Functions in Three- and Two- Dimensional Cartesian Thermal-Wave Fields,use with three-dimensional (3-D) and two-dimensional (2-D) problems. The presentation starts with the calculation of the Green function for an infinite three-dimensional space. The importance of this one function as the building block for other Green functions in laterally infinite three-dimensional

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Green Functions of Thermal-Wave Fields in Cylindrical Coordinates,wide use of lasers as modulated sources which possess cylindrical spatial symmetry when emitting in the TEM. Gaussian mode. For thermal waves, the chapter introduces convenient operational theorems, which allow the extension of one-dimensional Green functions to cylindrical representations, in the c