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Titlebook: Advanced Methods of Joint Inversion and Fusion of Multiphysics Data; Michael S. Zhdanov Book 2023 The Editor(s) (if applicable) and The Au

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期刊全稱Advanced Methods of Joint Inversion and Fusion of Multiphysics Data
影響因子2023Michael S. Zhdanov
視頻videohttp://file.papertrans.cn/146/145950/145950.mp4
發(fā)行地址Presents the most recent advances, trending topics, and novel methods of integrated interpretation of multiphysics data.Is the first book to consider the complex challenges of joint inversion of diffe
學科分類Advances in Geological Science
圖書封面Titlebook: Advanced Methods of Joint Inversion and Fusion of Multiphysics Data;  Michael S. Zhdanov Book 2023 The Editor(s) (if applicable) and The Au
影響因子Different physical or geophysical methods provide information about distinctive physical properties of the objects, e.g., rock formations and mineralization. In many cases, this information is mutually complementary, which makes it natural for consideration in a joint inversion of the multiphysics data. Inversion of the observed data for a particular experiment is subject to considerable uncertainty and ambiguity. One productive approach to reducing uncertainty is to invert several types of data jointly. Nonuniqueness can also be reduced by incorporating additional information derived from available a priori knowledge about the target to reduce the search space for the solution. This additional information can be incorporated in the form of a joint inversion of multiphysics data..Generally established joint inversion methods, however, are inadequate for incorporating typical physical or geological complexity. For example, analytic, empirical, or statistical correlations between different physical properties may exist for only part of the model, and their specific form may be unknown. Features or structures that are present in the data of one physical method may not be present in th
Pindex Book 2023
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Advanced Methods of Joint Inversion and Fusion of Multiphysics Data978-981-99-6722-3Series ISSN 2524-3829 Series E-ISSN 2524-3837
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Binary Liquid Systems of Nonelectrolytes IIs. These include basic formulas and notations from probability theory, properties of discrete and continuous random variables, and the concept of Shannon’s entropy. We also study linear correlations between random variables and describe the properties of the correlation coefficient and the covarianc
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Index of Mixtures in Subvol. IV/26B,d describes the different types of spaces, including multi-dimensional Euclidean, metric, linear vector, Hilbert, and Gramian spaces. The fundamental properties of all these spaces are discussed in detail. The definitions and properties of operators and functionals acting in mathematical spaces are
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