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Titlebook: Seismic Wave Propagation in Real Media; Modeli Real’nykh Sre I. S. Berzon Book 1969 Springer Science+Business Media New York 1969 Well logg

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发表于 2025-3-21 16:57:27 | 显示全部楼层 |阅读模式
书目名称Seismic Wave Propagation in Real Media
副标题Modeli Real’nykh Sre
编辑I. S. Berzon
视频video
图书封面Titlebook: Seismic Wave Propagation in Real Media; Modeli Real’nykh Sre I. S. Berzon Book 1969 Springer Science+Business Media New York 1969 Well logg
描述Until recently, the interpretation of data obtained in seismic exploration has been based on comparatively simple representations of the Earth. The most commonly used representation for the Earthhas been a set of thick layers, each characterized by a single value for the propa­ gation speed of seismic waves. During the last several years, more complicated representa­ tions in the form of thin layers with vertical velocity gradients, as weIl as homogeneous thin layers have been considered. New methods for studying propagation speeds in a medium, particularly ultrasonic logging methods, and the results of theoretical and experimental studies of the dynamic characteristics of seismic waves have revealed that areal Earth is considerably more complicated than the simple models accepted in the past. This has led to a need for more realistic representations of the real Earth as a medium through wh ich seismic waves propagate. Because of this, tlie Department of Seismic Exploration Methods of the Institute of Physics of the Earth of the Acad­ emy of Sciences of the USSR has been carrying out both experimental and theoretical studies on the topic "Selection of Physical Representations of Ac
出版日期Book 1969
关键词Well logging; carr; exploration; seismic
版次1
doihttps://doi.org/10.1007/978-1-4757-0483-9
isbn_softcover978-1-4757-0485-3
isbn_ebook978-1-4757-0483-9
copyrightSpringer Science+Business Media New York 1969
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发表于 2025-3-22 00:01:39 | 显示全部楼层
I. S. Berzon and give an error estimation. It is shown that this general theory includes all of present existing ball iterations as special cases..To find a zero of a quasi-strongly monotone mapping, which arises often from the field of differential equations, variational calculus and optimization etc., the aut
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V. G. Gratsinskii,E. V. Karus and give an error estimation. It is shown that this general theory includes all of present existing ball iterations as special cases..To find a zero of a quasi-strongly monotone mapping, which arises often from the field of differential equations, variational calculus and optimization etc., the aut
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L. L. Khudzinskii and give an error estimation. It is shown that this general theory includes all of present existing ball iterations as special cases..To find a zero of a quasi-strongly monotone mapping, which arises often from the field of differential equations, variational calculus and optimization etc., the aut
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V. G. Gratsinskii and give an error estimation. It is shown that this general theory includes all of present existing ball iterations as special cases..To find a zero of a quasi-strongly monotone mapping, which arises often from the field of differential equations, variational calculus and optimization etc., the aut
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E. V. Karus,M. V. Saks and give an error estimation. It is shown that this general theory includes all of present existing ball iterations as special cases..To find a zero of a quasi-strongly monotone mapping, which arises often from the field of differential equations, variational calculus and optimization etc., the aut
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S. A. Katsus overcoming the conservativeness of the continuous-time mixed-monotonicity approach. The main difficulty arising from this approach is that the boundedness assumption on the Jacobian matrices of the discrete-time system (corresponding to the sampled-data system) is converted into a boundedness ass
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