Developement of stochastic partial differential equations for subsurface hydrology (Q1111883)

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scientific article; zbMATH DE number 4076883
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Developement of stochastic partial differential equations for subsurface hydrology
scientific article; zbMATH DE number 4076883

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    Developement of stochastic partial differential equations for subsurface hydrology (English)
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    1987
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    The use of stochastic models in subsurface hydrology is growing at a logistic pace. To tie together a number of different stochastic methodologies for deriving subsurface transport equations, we have put together a brief review of some of the more common techniques. Our attention is confined to a few select methodologies so that we might delve in detail into assumptions required by the various approaches and their strengths and weaknesses. The methods reviewed include: Martingale, stochastic-convective, stochastic-relativistic, spectral-integral, perturbative, statistical-mechanical, and generalized hydrodynamics. Within this list, we also have included a few stochastic methodologies which have been used solely to develop expressions for the dispersion tensor.
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    stochastic models in subsurface hydrology
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    subsurface transport equations
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    Martingale
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    stochastic-convective
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    stochastic-relativistic
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    spectral-integral
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    statistical-mechanical
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    dispersion tensor
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