SpringerBriefs in Mathematics

Mathematical Model of Spontaneous Potential Well-Logging and Its Numerical Solutions

Authors: Li, T., Tan, Y., Cai, Z., Chen, W., Wang, J.

  • A unique resource on the mathematical model of spontaneous potential well-logging and its numerical solutions
  • Presents advanced research results achieved by the authors over many years
  • The theory and method presented are well suited to meeting practical needs in petroleum exploitation
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eBook $39.99
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  • ISBN 978-3-642-41425-1
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  • ISBN 978-3-642-41424-4
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About this book

Spontaneous potential (SP) well-logging is one of the most common and useful well-logging techniques in petroleum exploitation. This monograph is the first of its kind on the mathematical model of spontaneous potential well-logging and its numerical solutions. The mathematical model established in this book shows the necessity of introducing Sobolev spaces with fractional power, which seriously increases the difficulty of proving the well-posedness and proposing numerical solution schemes. In this book, in the axisymmetric situation the well-posedness of the corresponding mathematical model is proved and three efficient schemes of numerical solution are proposed, supported by a number of numerical examples to meet practical computation needs.

Table of contents (5 chapters)

Buy this book

eBook $39.99
price for USA (gross)
  • ISBN 978-3-642-41425-1
  • Digitally watermarked, DRM-free
  • Included format: PDF, EPUB
  • ebooks can be used on all reading devices
  • Immediate eBook download after purchase
Softcover $54.99
price for USA
  • ISBN 978-3-642-41424-4
  • Free shipping for individuals worldwide
  • Usually dispatched within 3 to 5 business days.
Rent the ebook  
  • Rental duration: 1 or 6 month
  • low-cost access
  • online reader with highlighting and note-making option
  • can be used across all devices
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Bibliographic Information

Bibliographic Information
Book Title
Mathematical Model of Spontaneous Potential Well-Logging and Its Numerical Solutions
Authors
Series Title
SpringerBriefs in Mathematics
Copyright
2014
Publisher
Springer-Verlag Berlin Heidelberg
Copyright Holder
The Author(s)
eBook ISBN
978-3-642-41425-1
DOI
10.1007/978-3-642-41425-1
Softcover ISBN
978-3-642-41424-4
Series ISSN
2191-8198
Edition Number
1
Number of Pages
VII, 67
Number of Illustrations and Tables
14 b/w illustrations, 14 illustrations in colour
Topics