The Gohberg Anniversary Collection: Volume II: Topics in Analysis and Operator Theory


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These papers cover many areas of operator theory and its applications, reflecting the impact of the work of Moshe Livsic, including his ideas on 2D-systems. Other contributions cover such fields as interpolation theory, direct and inverse problems for the string equation. By Kadets, Mikhail I. The beautiful Riemann theorem states that a series can change its sum after permutation of the terms. This work contains many exercises and unsolved problems as well as an appendix about the problems in vector-valued Riemann integration. It is suitable for graduate students and m Subscribe now to be the first to hear about specials and upcoming releases.

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Function Analysis Part II

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The Gohberg Anniversary Collection

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The Gohberg Anniversary Collection: Volume II: Topics in Analysis and Operator Theory The Gohberg Anniversary Collection: Volume II: Topics in Analysis and Operator Theory
The Gohberg Anniversary Collection: Volume II: Topics in Analysis and Operator Theory The Gohberg Anniversary Collection: Volume II: Topics in Analysis and Operator Theory
The Gohberg Anniversary Collection: Volume II: Topics in Analysis and Operator Theory The Gohberg Anniversary Collection: Volume II: Topics in Analysis and Operator Theory
The Gohberg Anniversary Collection: Volume II: Topics in Analysis and Operator Theory The Gohberg Anniversary Collection: Volume II: Topics in Analysis and Operator Theory
The Gohberg Anniversary Collection: Volume II: Topics in Analysis and Operator Theory The Gohberg Anniversary Collection: Volume II: Topics in Analysis and Operator Theory

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