Hydrodynamics of Time–Periodic Groundwater Flow: Diffusion Waves in Porous Media (Geophysical Monograph Series)

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en Limba Engleză Carte Hardback – 13 Jan 2017
Hydrodynamics of Time-Periodic Groundwater Flow introduces the emerging topic of periodic fluctuations in groundwater. While classical hydrology has often focused on steady flow conditions, many systems display periodic behavior due to tidal, seasonal, annual, and human influences.
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ISBN-13: 9781119133940
ISBN-10: 1119133947
Pagini: 324
Dimensiuni: 219 x 287 x 22 mm
Greutate: 1.01 kg
Editura: Wiley
Seria Geophysical Monograph Series

Locul publicării: Hoboken, United States

Public țintă

The volume is intended to be used primarily for self–directed study by advanced undergraduate and graduate students, and by working scientists and engineers, in the earth and environmental sciences.
This reference text is suitable for well–prepared beginners in hydrogeology, geoscience and geophysics, and for those who have been introduced to periodic groundwater flow in the distant past and wish to renew their knowledge and enrich their understanding. Additionally, we hope that this book will be a useful resource for educators. The mathematical framework for time–periodic groundwater flow is structurally equivalent to that of time–periodic diffusion. Therefore, some of the theory presented in this volume may be relevant to time–periodic phenomena encountered in fields other than groundwater flow, like electrical conduction, thermal conduction, and molecular diffusion. Consequently, it is expected that students and professionals in these other fields, such as physics, chemistry and engineering will also find parts of this book useful.

[Note: Editors assume that the reader has completed university courses in multivariable calculus, linear algebra, and subsurface uid dynamics (e.g., groundwater hydraulics). Also, the reader should have a basic familiarity with complex variables, Fourier series, and partial differential equations (PDEs). Readers don′t need to know contour integration in the complex plane or Green functions.]