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Anotace knihy

This book is an enlarged second edition of a monograph published in the Springer AGEM2-Series, 2009. It presents, in a consistent and unified overview, a setup of the theory of spherical functions of mathematical (geo-)sciences. The content shows a twofold transition: First, the natural transition from scalar to vectorial and tensorial theory of spherical harmonics is given in a coordinate-free context, based on variants of the addition theorem, Funk-Hecke formulas, and Helmholtz as well as Hardy-Hodge decompositions. Second, the canonical transition from spherical harmonics via zonal (kernel) functions to the Dirac kernel is given in close orientation to an uncertainty principle classifying the space/frequency (momentum) behavior of the functions for purposes of data analysis and (geo-)application. The whole palette of spherical functions is collected in a well-structured form for modeling and simulating the phenomena and processes occurring in the Earth's system. The result is a work which, while reflecting the present state of knowledge in a time-related manner, claims to be of largely timeless significance in (geo-)mathematical research and teaching.

Parametry knihy

Zařazení knihy Knihy v angličtině Mathematics & science Mathematics Applied mathematics

• Plný název: Spherical Functions of Mathematical Geosciences
• Podnázev: A Scalar, Vectorial, and Tensorial Setup
• Autor: Willi Freeden, Michael Schreiner
• Jazyk: Angličtina
• Vazba: Pevná
• Počet stran: 729
• EAN: 9783662656914
• ID: 39280129
• Nakladatelství: Springer, Berlin
• Hmotnost: 1273 g
• Rozměry: 235 × 155 × 46 mm
• Rok vydání: 2022

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