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Titlebook: Mathematics in Geology; John Ferguson Book 1988 Springer-Verlag London 1988 geology.mathematics

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书目名称Mathematics in Geology
编辑John Ferguson
视频video
图书封面Titlebook: Mathematics in Geology;  John Ferguson Book 1988 Springer-Verlag London 1988 geology.mathematics
描述1. 1 Solution of geological problems-are mathematical methods necessary? A question which is often asked is whether it is necessary for geologists to know and to use mathematics in the practise of their science. There is no simple answer to this question, and it is true that many geologists have had successful careers without ever needing to get involved in anything other than simple mathematics, and all the indications are that this is likely to continue into the future. However, in many branches of the subject the trend has been towards using a numerical approach for the solution of suitable problems. The extent to which this occurs depends on the nature of the area being studied; thus, in structural geology, which is con­ cerned in its simplest aspects with the geometrical relationships between various features, there are many problems which are easily solved. More recently the use of analytical methods has allowed the solution of more-difficult problems. In another area, geochemistry, two things have happened. On the theoretical side there has been a greater integration with physical chemistry, which itself is a highly mathematical subject; and on the practical side there is th
出版日期Book 1988
关键词geology; mathematics
版次1
doihttps://doi.org/10.1007/978-94-015-4009-4
isbn_softcover978-94-015-4011-7
isbn_ebook978-94-015-4009-4
copyrightSpringer-Verlag London 1988
The information of publication is updating

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Introduction to numerical methods,Implicit in much elementary mathematics is the idea that to a particular mathematical problem there exists a solution which is exact, and which can be found by algebraic manipulation.
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Introduction, simple answer to this question, and it is true that many geologists have had successful careers without ever needing to get involved in anything other than simple mathematics, and all the indications are that this is likely to continue into the future. However, in many branches of the subject the t
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Areas and volumes: integration,teps of differentiation to obtain the integral. In practice, this is not easy, as in many cases we cannot put the derivative into the proper form. We saw in Section 4.2.1 that differentiation is concerned with rates of change, integration or integral calculus, on the other hand, is concerned with ar
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