Fr. 77.00

An Invitation to Geomathematics

English · Paperback / Softback

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Description

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The authors introduce geomathematics as an active research area to a wider audience.
Chapter 1 presents an introduction to the Earth as a system to apply scientific methods. Emphasis is laid on transfers from virtual models to reality and vice versa.
In the second chapter geomathematics is introduced as a new scientific area which nevertheless has its roots in antiquity. The modern conception of geomathematics is outlined from different points of view and its challenging nature is described as well as its interdisciplinarity. Geomathematics is shown as the bridge between the real world and the virtual world. The complex mathematical tools are shown from a variety of fields necessary to tackle geoscientific problems in the mathematical language.
Chapter 3 contains some exemplary applications as novel exploration methods. Particular importance is laid on the change of language when it comes to translate measurements to mathematical models. New solution methods like the multiscale mollifier technique are presented. Further applications discussed are aspects of reflection seismics.
Chapter 4 is devoted to the short description of recent activities in geomathematics.
The Appendix (Chapter 5) is devoted to the GEM - International Journal on Geomathematics founded ten years ago. Besides a detailed structural analysis of the editorial goals an index of all papers published in former issues is given.

List of contents

Earth Science System.- Geomathematics.- Exemplary Applications: Novel Exploration Methods.- Recent Activities in Geomathematics.- Appendix: GEM - International Journal on Geomathematics.- Reference.- Index

Summary

The authors introduce geomathematics as an active research area to a wider audience.
Chapter 1 presents an introduction to the Earth as a system to apply scientific methods. Emphasis is laid on transfers from virtual models to reality and vice versa.
In the second chapter geomathematics is introduced as a new scientific area which nevertheless has its roots in antiquity. The modern conception of geomathematics is outlined from different points of view and its challenging nature is described as well as its interdisciplinarity. Geomathematics is shown as the bridge between the real world and the virtual world. The complex mathematical tools are shown from a variety of fields necessary to tackle geoscientific problems in the mathematical language.
Chapter 3 contains some exemplary applications as novel exploration methods. Particular importance is laid on the change of language when it comes to translate measurements to mathematical models. New solution methods like the multiscale mollifier technique are presented. Further applications discussed are aspects of reflection seismics.

Chapter 4 is devoted to the short description of recent activities in geomathematics.

The Appendix (Chapter 5) is devoted to the GEM – International Journal on Geomathematics founded ten years ago. Besides a detailed structural analysis of the editorial goals an index of all papers published in former issues is given.

Additional text

“The notes will be useful to geoscientists new to this subject, making them aware of new techniques and giving them a new perspective of how mathematics can explain observations.” (Christopher Dimech, zbMATH 1422.86017, 2019)

Report

"The notes will be useful to geoscientists new to this subject, making them aware of new techniques and giving them a new perspective of how mathematics can explain observations." (Christopher Dimech, zbMATH 1422.86017, 2019)

Product details

Authors Willi Freeden, Clemens Heine, M. Zuhair Nashed
Publisher Springer, Berlin
 
Languages English
Product format Paperback / Softback
Released 07.06.2019
 
EAN 9783030130534
ISBN 978-3-0-3013053-4
No. of pages 129
Dimensions 158 mm x 234 mm x 8 mm
Weight 244 g
Illustrations XVI, 129 p. 39 illus., 33 illus. in color.
Series Lecture Notes in Geosystems Mathematics and Computing
Subjects Natural sciences, medicine, IT, technology > Mathematics > Analysis

Analysis, C, Mathematische Analysis, allgemein, Integralrechnung und -gleichungen, Mathematics and Statistics, Partial Differential Equations, Stochastics, Integral calculus & equations, Integral Equations, Potential Theory, Potential theory (Mathematics)

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