Microlocal Methods in Mathematical Physics and Global Analysis (Trends in Mathematics)

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Find it at other libraries via WorldCat Limited preview. Bibliography Includes bibliographical references. Kordyukov, Andrey A. Gil, Thomas Krainer, Gerardo A. Gil, Gerardo A. Summary Microlocal analysis is a mathematical field that was invented for the detailed investigation of problems from partial differential equations in the midth century and that incorporated and elaborated on many ideas that had originated in physics. Since then, it has grown to a powerful machine used in global analysis, spectral theory, mathematical physics and other fields, and its further development is a lively area of current mathematical research.

Global analysis. Differential Equations. Papers associated with the international conference on partial differential equations, Potsdam, Germany, June 29—July 2, , Math.

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Control Syst. Sternin and V. Shatalov, Operator Algebras on Singular Manifolds.

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Nazaikinskii, V. Kyurkchan, B. Elementary introduction. Shatalov, A. Sternin, Kh. Shapiro, V. NI , Isaac Newton Inst. Shatalov, Resurgentnyi analiz i differentsialnye uravneniya , Preprint, Global'nom Anal. Models in physics and biology.

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Surveys , 48 :3 , 93— Proceedings of the international conference, held at the University of Lisbon, Portugal, Oct. Kashiwara, Masaki ed. Gliklikh, Yu. Kremleva, B. Kyurktchan, B. Petersburg, , Proceedings of a symposium, held in Lambrecht, Germany, December , , Oper. Shatalov, On the characteristic Cauchy problem for overdetermined systems of differential equations on complex manifolds , Preprint, Korovina, B.

Mishchenko, B. IV , dep. Lychagin, B.

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New Releases. Description Microlocal analysis is a field of mathematics that was invented in the midth century for the detailed investigation of problems from partial differential equations, which incorporated and made rigorous many ideas that originated in physics.