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000857569 020__ $$a9783030015886$$q(electronic book)
000857569 020__ $$a3030015882$$q(electronic book)
000857569 020__ $$z9783030015862
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000857569 24500 $$aAlgebraic and analytic microlocal analysis :$$bAAMA, Evanston, Illinois, USA, 2012 And 2013 /$$cMichael Hitrik, Dmitry Tamarkin, Boris Tsygan, Steve Zelditch, editors.
000857569 264_1 $$aCham, Switzerland :$$bSpringer,$$c[2018]
000857569 300__ $$a1 online resource
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000857569 337__ $$acomputer$$bc$$2rdamedia
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000857569 4901_ $$aSpringer proceedings in mathematics and statistics ;$$vvolume 269
000857569 500__ $$a11 Appendix 2: Results From bibKS on Functorial Properties of Microsupport
000857569 5050_ $$aIntro; Preface; Algebraic Microlocal Analysis; Analytic Microlocal Analysis; References; Contents; Part I Algebraic Microlocal Analysis; Procesi Bundles and Symplectic Reflection Algebras; 1 Introduction; 1.1 Procesi Bundles: Hilbert Scheme Case; 1.2 Quotient Singularities and Symplectic Resolutions; 1.3 Procesi Bundles: General Case; 1.4 Symplectic Reflection Algebras; 1.5 Notation and Conventions; 2 Quantizations; 2.1 Algebra Level; 2.2 Sheaf Level; 2.3 Modules Over Quantizations; 2.4 Frobenius Constant Quantizations; 3 Hamiltonian Reductions; 3.1 Classical Hamiltonian Reduction
000857569 5058_ $$a3.2 Quantum Hamiltonian Reduction3.3 Quantum Hamiltonian Reduction for Frobenius Constant Quantizations; 4 Existence and classification of Procesi bundles; 4.1 Construction of Procesi Bundles; 4.2 Symplectic Reflection Algebras; 4.3 Proof of the Isomorphism Theorem; 4.4 Classification of Procesi bundles; 5 Macdonald positivity and categories mathcalO; 5.1 Derived equivalence; 5.2 Category mathcalO; 5.3 Macdonald positivity; 5.4 Localization theorem; References; Three Lectures on Algebraic Microlocal Analysis; 1 Lecture 1: Microlocalization of Sheaves; 1.1 Generalized Functions
000857569 5058_ $$a1.2 Microlocalization1.3 Microsupport; 1.4 The Functor µhom; 1.5 An Application: Elliptic Pairs; 2 Lecture 2: Microlocal Euler Classes and Hochschild Homology; 2.1 Hochschild Homology on Complex Manifolds; 2.2 Microlocal Homology; 2.3 Trace Kernels and Microlocal Euler Classes; 2.4 Microlocal Euler Class of Constructible Sheaves; 2.5 Microlocal Euler Class of mathscrD-Modules; 2.6 Microlocal Euler Class of Elliptic Pairs; 3 Lecture 3: Ind-Sheaves and Applications to mathscrD-Modules; 3.1 Ind-Sheaves; 3.2 Sheaves on the Subanalytic Site; 3.3 Moderate and Formal Cohomology
000857569 5058_ $$a3.4 Applications to mathscrD-Modules I3.5 Applications to mathscrD-Modules II; References; Microlocal Condition for Non-displaceability; 1 Introduction; 2 Generalities; 2.1 Unbounded Derived Category; 2.2 Sheaves on XtimesmathbbR; 3 Non-displaceability Condition; 3.1 Disjoint Supports; 3.2 Hamiltonian Shifts; 4 Non-dispaceability of Certain Lagrangian Submanifolds in mathbbCPn; 4.1; 4.2 Proof of Proposition 4.7; 4.3 Proof of Proposition 4.8; 5 Proof of Proposition 4.4: Constructing umathcalO; 5.1 Constructing umathcalO; 5.2 Proof of Proposition 4.4 (1); 5.3 Proof of Proposition 5.2; 5.4
000857569 506__ $$aAccess limited to authorized users.
000857569 588__ $$aDescription based on online resource; title from digital title page (viewed on January 23, 2019).
000857569 650_0 $$aMicrolocal analysis$$vCongresses.
000857569 650_0 $$aAlgebraic functions$$vCongresses.
000857569 7001_ $$aHitrik, Michael,$$eeditor.
000857569 7001_ $$aTamarkin, Dmitry,$$eeditor.
000857569 7001_ $$aTsygan, Boris,$$eeditor.
000857569 7001_ $$aZelditch, Steven,$$d1953-$$eeditor.
000857569 7112_ $$aAAMA (Workshop)$$d(2012 :$$cEvanston, Ill.)
000857569 7112_ $$aAAMA (Workshop)$$d(2013 :$$cEvanston, Ill.)
000857569 77608 $$iPrint version:$$aHitrik, Michael$$tAlgebraic and Analytic Microlocal Analysis : AAMA, Evanston, Illinois, USA, 2012 And 2013$$dCham : Springer,c2018$$z9783030015862
000857569 830_0 $$aSpringer proceedings in mathematics & statistics ;$$vv.269.
000857569 852__ $$bebk
000857569 85640 $$3SpringerLink$$uhttps://univsouthin.idm.oclc.org/login?url=http://link.springer.com/10.1007/978-3-030-01588-6$$zOnline Access$$91397441.1
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