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Titlebook: Boundary Value Problems for Transport Equations; Valeri Agoshkov Book 1998 Birkhäuser Boston 1998 Boundary value.algorithms.calculus.equat

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Problems and equations of transport theory,l, cylindrically-symmetrical, spherically-symmetrical) and obtain some integral transport equations. Because adjoint problems play an essential role in numerical analysis and in the theory of boundary value problems, we formulate in addition a number of adjoint problems of transport theory.
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Book 1998nctional spaces are chosen; the statements of boundary value prob­ the basis of these spaces; and the solvability of lems are formulated on the problems, properties of solutions, and their dependence on the original data of the problems are analyzed. These stages are put on the basis of the correct
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Mosfet Modeling for Companding,oundary” function ϕ(г) that are necessary and sufficient for the existence of solutions in the class ..(Ω х .). In addition, we substantiate the formula of integration by parts, which is widely used in analyzing boundary value transport problems.
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Industrial Application: Hearing Aids,chapter. Here we study the regularity properties of solutions by analyzing to which spaces with differential-difference characteristics they belong. It turns out that often the spaces of functions with bounded variation are rather convenient from this point of view, and the results obtained are close to the “exact”.
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Functional spaces, existence of traces, and extension of functions,oundary” function ϕ(г) that are necessary and sufficient for the existence of solutions in the class ..(Ω х .). In addition, we substantiate the formula of integration by parts, which is widely used in analyzing boundary value transport problems.
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Regularity properties of generalized solutions,chapter. Here we study the regularity properties of solutions by analyzing to which spaces with differential-difference characteristics they belong. It turns out that often the spaces of functions with bounded variation are rather convenient from this point of view, and the results obtained are close to the “exact”.
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Marc Müller,Diana Pauly,Daniel Schmidrential operators to the quantum paradigm and proposes the bloch quantum-inspired differential evolution algorithm (BQDE). The performance of BQDE is found to be significantly superior as compared to BQEA on several benchmark functions.
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