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Exploratory Potential Methods in Geothermal Power Generation : A Survey on Innovative Gravimetry and Magnetometry: Lecture Notes in Geosystems Mathematics and Computing

Autor Willi Freeden, Helga Nutz
en Limba Engleză Paperback – 11 apr 2024
The book provides the geoscientific context, that arises in gravimetric/magnetometric exploration. It essentially uses mathematics as a key technology for modeling issues on the basis of analysis and interpretation according to dense and precise gravitational/magnetic measurements. It is dedicated to surface and deep geology with potential data primarily of terrestrial origin.
The book spans the interdisciplinary arc from geoengineering, especially geodesy, via geophysics to geomathematics and geology, and back again. It presents the recently published pioneering and groundbreaking multiscale mollifier methodologies realizing the bridging transfer from gravitational/magnetic measurements to approximative/numerical mollifier wavelet decorrelations with novel geologic prospects and layer-structure determination as outcome. Using the specific example of the German Saarland region, new important fields of application, especially for areas with mining-related cavities, will be opened up and subjected to an in-depth geologic detection.
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Specificații

ISBN-13: 9783031544118
ISBN-10: 3031544110
Ilustrații: XXVI, 207 p. 1 illus.
Dimensiuni: 155 x 235 mm
Greutate: 0.34 kg
Ediția:2024
Editura: Springer Nature Switzerland
Colecția Birkhäuser
Seria Lecture Notes in Geosystems Mathematics and Computing

Locul publicării:Cham, Switzerland

Cuprins

1 Geothermal energy and exploration.- 2 Geomathematics as a key technology of exploration.- 3 Potential data and basic mathematical modeling.- 4 Gravimetric multiscale approximation and mollifier decorrelation.- 5 Magnetometric multiscale approximation and mollifier decorrelation.- 6 Test reservoir modeling in Bavarian molasse basin.- 7 Data collection in the Saarland test areas.- 8 Geologic mollifier decorrelation applied to Saarland test areas.- 9 Conclusions and outlook.


Notă biografică

Willi Freeden completed his studies in Mathematics, Geography, and Philosophy at the RWTH Aachen University. In 1971, he obtained his Diploma in Mathematics, in 1972 his Staatsexamen in Mathematics and Geography, in 1975 his PhD in Mathematics, and in 1979 his Habilitation. In 1981/1982, he was a visiting Research Professor at The Ohio State University, Columbus (Department of Geodetic Science and Surveying). He became a Professor of Mathematics at the RWTH Aachen University (Institute of Pure and Applied Mathematics) in 1984 and later in 1989 joined the University of Kaiserslautern as Professor of Technomathematics (Industrial Mathematics). He was appointed Head of the Geomathematics Group since 1994, and he was the Vice-President for Research and Technology at the University of Kaiserslautern, a position he held from 2002 to 2006.
He has organised more than 45 international conferences and mini-symposia all over the world including several Oberwolfach conferences, mini-symposia and Special Sessions at meetings of the American Mathematical Society (AMS). He has published 26 books as author and/or editor and has made more than 225 journal contributions in mathematics and geosciences. He is a Member of the editorial board of a large number of international journals, and in 2009 was founding and executive Editor-in-Chief of the Springer International Journal on Geomathematics (GEM). Together with T. Sonar, M.Z. Nashed, he was the  Editor-in-Chief of the Springer Handbook of Geomathematics (First and Second Edition). Since 2014, he is Editor-in-Chief of the Birkhäuser book series Geosystems Mathematics (together with M.Z. Nashed) and Lecture Notes on Geosystems Mathematics and Computing (together with M.Z. Nashed, O. Scherzer), and several other book series and journals. In 1989, he became a fellow of the International Association of Geodesy (IAG), and in 1996, a member of the German Geodetic Commission of the Bavarian Academy of Sciences, Munich. He is the recipient of the 2018 IPMS (Inverse Problems: Modeling & Simulation) award and the 2020 Vening Meinesz Medal, an award of the European Geosciences Union (EGU).
Helga Nutz completed her studies in Technomathematics (Industrial Mathematics) at the University of Kaiserslautern. In 1998, she obtained her Diploma in Technomathematics, and in 2002 her PhD. She worked as Research Officer at the University of Kaiserslautern from 2002 to 2003 and later as Research Associate at the Geomathematics Group (headed by Prof. Dr. Willi Freeden) from 2006 to 2016. From 2012 to 2016, she was coordinator in the BMWi joint project GEOFÜND. She joined CBM - Gesellschaft für Consulting, Business und Management mbH, Bexbach in 2016 as research associate. She is currently the deputy project manager in the BMWi projects SPE and SYSEXPL. 
 
 
 
 

Textul de pe ultima copertă

The book provides the geoscientific context, that arises in gravimetric/magnetometric exploration. It essentially uses mathematics as a key technology for modeling issues on the basis of analysis and interpretation according to dense and precise gravitational/magnetic measurements. It is dedicated to surface and deep geology with potential data primarily of terrestrial origin.
The book spans the interdisciplinary arc from geoengineering, especially geodesy, via geophysics to geomathematics and geology, and back again. It presents the recently published pioneering and groundbreaking multiscale mollifier methodologies realizing the bridging transfer from gravitational/magnetic measurements to approximative/numerical mollifier wavelet decorrelations with novel geologic prospects and layer-structure determination as outcome. Using the specific example of the German Saarland region, new important fields of application, especially for areas with mining-related cavities, will be opened up and subjected to an in-depth geologic detection.

Caracteristici

Presents innovative geomathematical exploration methodologies Offers scientific set of rules for today’s geoengineering Collects current material in applied mathematics, geophysics, and geodesy