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Titlebook: Geophysical Interpretation using Integral Equations; L. Eskola Book 1992 L. Eskola 1992 DEX.Integral equation.Mathematica.Volume.boundary

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Die elektrochemischen Bedingungen am Isolat, can then be solved by standard numerical methods. To illustrate with the aid of a simple example how a boundary-value problem is transformed into an integral equation we shall, in Section 1.1, solve the potential problem for a line current electrode of finite length, embedded in a homogeneous half-space.
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,Erratum to: Theorie der Überspannung,otential theory in considering the effects generated by the most common source distributions of electrical models. The fundamental bases for this approach are Maxwell‘s equations, which include Coulomb‘s law in the form of Gauss‘s law for the electric field.
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General matters concerning integral equations, can then be solved by standard numerical methods. To illustrate with the aid of a simple example how a boundary-value problem is transformed into an integral equation we shall, in Section 1.1, solve the potential problem for a line current electrode of finite length, embedded in a homogeneous half-space.
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Elements of electrostatics and potential theory,otential theory in considering the effects generated by the most common source distributions of electrical models. The fundamental bases for this approach are Maxwell‘s equations, which include Coulomb‘s law in the form of Gauss‘s law for the electric field.
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Book 1992lity improved considerably within the last thirty years or so. This is due to the successful derivation of integral equations that are applicable to the modelling of complex structures, and efficient numerical algorithms for their solution. A significant stimulus for this development has been the ad
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Geophysical Interpretation using Integral Equations978-94-011-2370-9
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Book 1992th some illustrative examples involving well-documented numerical modelling results. The reader is assu­ med to have a background in the fundamental field theories that form the basis for various geophysical methods, such as potential theory, electromagnetic theory, and elastic strain theory. A fair
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