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Integral Geometry and Inverse Problems for Kinetic Equations: 28 (Inverse and Ill-Posed Problems Series, 28) - Hardcover
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In this monograph a method for proving the solvability of integral geometry problems and inverse problems for kinetic equations is presented. The application of this method has led to interesting problems of the Dirichlet type for third order differential equations, the solvability of which appears to depend on the geometry of the domain for which the problem is stated. Another considered subject is the problem of integral geometry on paraboloids, in particular the uniqueness of solutions to the Goursat problem for a differential inequality, which implies new theorems on the uniqueness of solutions to this problem for a class of quasilinear hyperbolic equations. A class of multidimensional inverse problems associated with problems of integral geometry and the inverse problem for the quantum kinetic equations are also included.
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About the Author
Anvar Kh. Amirov, Institute of High Temperatures, Russian Academy of Sciences, Moscow, Russia.
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Integral Geometry and Inverse Problems for Kinetic Equations
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Integral Geometry and Inverse Problems for Kinetic Equations
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De Gruyter, De Gruyter Dez 2001, 2001
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Buch. Condition: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -In this monograph a method for proving the solvability of integral geometry problems and inverse problems for kinetic equations is presented. The application of this method has led to interesting problems of the Dirichlet type for third order differential equations, the solvability of which appears to depend on the geometry of the domain for which the problem is stated. Another considered subject is the problem of integral geometry on paraboloids, in particular the uniqueness of solutions to the Goursat problem for a differential inequality, which implies new theorems on the uniqueness of solutions to this problem for a class of quasilinear hyperbolic equations. A class of multidimensional inverse problems associated with problems of integral geometry and the inverse problem for the quantum kinetic equations are also included. 212 pp. Englisch. Seller Inventory # 9783110354690
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Integral Geometry and Inverse Problems for Kinetic Equations
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Integral Geometry and Inverse Problems for Kinetic Equations (Inverse and Ill-Posed Problems Series, 28)
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Integral Geometry and Inverse Problems for Kinetic Equations (eng)
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Integral Geometry and Inverse Problems for Kinetic Equations (Inverse and Ill-Posed Problems)
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Integral Geometry and Inverse Problems for Kinetic Equations
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Integral Geometry and Inverse Problems for Kinetic Equations (Inverse and Ill-Posed Problems)
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Integral Geometry and Inverse Problems for Kinetic Equations
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Buch. Condition: Neu. Druck auf Anfrage Neuware - Printed after ordering - In this monograph a method for proving the solvability of integral geometry problems and inverse problems for kinetic equations is presented. The application of this method has led to interesting problems of the Dirichlet type for third order differential equations, the solvability of which appears to depend on the geometry of the domain for which the problem is stated. Another considered subject is the problem of integral geometry on paraboloids, in particular the uniqueness of solutions to the Goursat problem for a differential inequality, which implies new theorems on the uniqueness of solutions to this problem for a class of quasilinear hyperbolic equations. A class of multidimensional inverse problems associated with problems of integral geometry and the inverse problem for the quantum kinetic equations are also included. Seller Inventory # 9783110354690
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Integral Geometry and Inverse Problems for Kinetic Equations
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Hardback. Condition: New. Reprint 2014. In this monograph a method for proving the solvability of integral geometry problems and inverse problems for kinetic equations is presented. The application of this method has led to interesting problems of the Dirichlet type for third order differential equations, the solvability of which appears to depend on the geometry of the domain for which the problem is stated. Another considered subject is the problem of integral geometry on paraboloids, in particular the uniqueness of solutions to the Goursat problem for a differential inequality, which implies new theorems on the uniqueness of solutions to this problem for a class of quasilinear hyperbolic equations. A class of multidimensional inverse problems associated with problems of integral geometry and the inverse problem for the quantum kinetic equations are also included. Seller Inventory # LU-9783110354690