Last edited by Garamar
Friday, May 1, 2020 | History

6 edition of Torus fibrations, gerbes, and duality found in the catalog.

Torus fibrations, gerbes, and duality

Ron Donagi

# Torus fibrations, gerbes, and duality

Written in English

Subjects:
• Torus (Geometry),
• Calabi-Yau manifolds,
• Elliptic space,
• Fourier transformations

• Edition Notes

Includes bibliographical references.

Classifications The Physical Object Statement Ron Donagi, Tony Pantev ; with an appendix by Dmitry Arinkin Series Memoirs of the American Mathematical Society -- v. 193 Contributions Pantev, Tony, 1963- LC Classifications QA571 .D66 2008 Pagination p. cm. Open Library OL18300176M ISBN 10 9780821840924 LC Control Number 2008060002

Convex polytopes and torus actions on generalized flag manifolds in the geometry of a completely integrable dynamical system. Jian Zhou, Texas A&M University Equivariant cohomology, localization and applications. Meeting University of Texas, Austin, October , Dave Auckly*, Kansas State University The geometry of balance. 8. Applications of gerbes in supergravity and M-theory 9. String product on loop stacks 1. Index theory, Dirac operators, twisted K-theory and D-brane charges Progress was made especially in understanding T-duality in string theories on noncommutative space-time and associated D-brane charges, (hep-th/, ESI preprint ) which was. The final version of this paper will appear in the book: In the tradition of Thurston (ed. V. Alberge, K. Ohshika and A. Papadopoulos), Springer Verlag, Subjects: Geometric Topology () ; General Relativity and Quantum Cosmology (gr-qc); Differential Geometry ().

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### Torus fibrations, gerbes, and duality by Ron Donagi Download PDF EPUB FB2

Buy Torus Fibrations, Gerbes, and Duality (Memoirs of the American Mathematical Society) on FREE SHIPPING gerbes qualified orders Torus Fibrations, Gerbes, and Duality (Memoirs of the American Mathematical Society): Donagi, Ron, Pantev, Tony: : And duality book by: 1.

Brauer groups and Omitted[sup(x)]-gerbes Torus fibrations 20; 2. Tate-Shafarevich groups and genus one fibrations 28 35; 3.

Complementary fibrations 33 40; Chapter 3. Smooth genus one fibrations 43 50; 1. Omitted[sup(x)]-gerbes 43 50; 2. The class of the lifting gerbe 47 54; 3. The class of gerbes extension gerbe 49 56; 4.

Duality between the lifting and. Main Torus Fibrations, Gerbes, and Duality. Torus Fibrations, Gerbes, and Duality Ron Donagi, Tony Pantev. gerbes Year: Whether you've loved the book or not, if you give your honest and detailed thoughts then people will find new books that.

COVID Resources. Reliable information about the coronavirus (COVID) is available from the World Health Organization (current situation, international travel).Numerous and frequently-updated resource results are available from this and duality book WebJunction has pulled together information Torus fibrations resources to assist library staff as they consider how to handle.

gerbes Destination page number Search scope Search Text Search scope Search Text. With Tony Pantev: Gerbes fibrations, Gerbes and duality, Memoirs AMS ; Editor with Mauro Francaviglia: Integrable systems and quantum groups (CIME Lectures, Montcatini Terme, June ), Springer Verlag and duality book Torus Fibrations, Gerbes, and Duality.

Amer Mathematical Society. Ron Donagi, Tony Pantev. Year: Language: english. A search query can be a title of the book, a name of the author, ISBN or anything else.

Read more about ZAlerts. Author / ISBN / Topis / MD5 / Torus fibrations search query. Create. Torus Fibrations, Gerbes, and And duality book Donagi, Ron/ Pantev, Tony / 元 (目前无人评价) Hypocoercivity Cedric Villani / Amer Mathematical Society / / USD (目前无人评价) Overgroups of Sylow Subgroups in Sporadic Groups Michael Aschbacher / Amer Mathematical Society / / USD We consider topological T-duality of torus and duality book equipped with S^{1}-gerbes.

We show how a geometry on the gerbe determines a reduction of Torus fibrations band Author: Calder Daenzer. We give a simplified definition of topological T-duality that applies to arbitrary torus bundles. The new definition does not involve Chern classes or spectral sequences, only gerbes and morphisms.

This is general enough to include all principal torus bundles as well as torus bundles with arbitrary monodromy representations. We show that isomorphisms in twisted cohomology, twisted K-theory and of Courant algebroids persist in this general setting. We also give an example where twisted K-theory groups can be computed by iterating by: and duality book.

gerbes Mumford, D.: Abelian Varieties. With Appendices by C.P. Ramanujam and Yuri Manin. Corrected Reprint of the Second () edn. Tata Institute Fundamental Research Studies in Mathematics, and duality book.

Hindustan Book Agency, New Delhi (), xii+ pp. Published for the Tata Institute of Fundamental Research, Bombay Google ScholarCited by: Torus fibrations, gerbes, and duality - Ron Donagi and Tony Pantev: Volume Number Title; MEMO/ Differential geometry, Lie groups and symmetric spaces over general base fields and rings - Wolfgang Bertram: MEMO/ Weakly differentiable mappings between manifolds gerbes Piotr Hajłasz, Tadeusz Iwaniec, Jan Malý and Jani Onninen: MEMO/ AUTHOR: Lam, Frans-Peter, TITLE: Ocean and laboratory observations on waves over topography = Waarnemingen, op zee en in het laboratorium, van golven boven een hellende bodem / door Frans Peter Alexander Lam.

We give a generic and duality book decomposition of the derived category of twisted $\\mathcal{D}$ -modules on a moduli stack of mirabolic vector bundles on a curve X in characteristic p: that is, we construct an equivalence with the derived category of quasicoherent sheaves on a moduli stack of mirabolic local systems on X.

Torus fibrations equivalence may be Cited by: 8. A reader who opens any page of the book will enjoy the subject there. This book will become one's favorite book.' Shigeyuki Kondo Source: MathSciNet 'The book is a welcome addition to the literature, especially since its scope ranges from a very good introduction to K3 surfaces to the more recent advances on these surfaces and related topics.'Cited by: memoirs of the american mathematical society (共59册), 这套丛书还有 《On Maps from Loop Suspensions to Loop Spaces And the Shuffle Relations on the Cohen Groups》,《Affine Flows on 3-Manifolds》,《Twisted Tensor Products Related to the Cohomology of the Classifying Spaces of Loop Groups》,《Hyperbolically Embedded Subgroups and.

How Much Thailand Wedding. By admin | September 8, 0 Comment. Canadian Marriage FAQ Funding for this publication provided by: What Do I Need to Know About Getting Married in Canada.

January guidance on your particular situation, you must A Court Clerk or your wedding officiant will. If X and X ˆ are mirror pair of Calabi–Yau n-folds, then there exist fibrations f: X → B and f ˆ: X ˆ → B whose fibers are special Lagrangian such that the general fiber is an n-torus.

Furthermore, these fibrations are dual, in the sense that canonically X b = H 1 (X b ˆ, S 1) and X b ˆ = H 1 (X b, S 1), whenever the fibers X b and X Cited by: 5. the two-form f is a curving for the bundle gerbe connection det (∇) in the sense that it satisfies δ (f) = F det (∇) and, (b) the 3-curvature of the bundle gerbe connection det (∇) and curving f is the three-form − i 12 π tr (g − 1 d g) 3.

(c) The real Dixmier–Douady class of the basic bundle gerbe (L, Y) is − 1 24 π 2 tr (g Cited by: T-Duality for Torus Bundles with H H-Fluxes via Noncommutative Topology hep-th/ and.

Mathai & J. Rosenberg T-Duality for Torus Bundles with H H-Fluxes via Noncommutative Topology, II: the high dimensional case and the T-duality group hep-th/ (V.

Mathai had given essentially the same talk a few weeks ago in Vienna (→ \to).). 1 Introduction 2 From genus-one fibrations to elliptic fibrations 3 Singularities of Jacobian fibrations 4 Fiberwise duality with M-theory Review of the F/M duality Fiberwise duality Tate-Shafarevich group Relation with discrete torsion Weierstrass hypersurface Elliptic fibration with a toric SU(5) Adding a single U Cited by: For instance, proving the a 4-manifold times the circle admits a contact structure, or that it admits a corank 1 Poisson structure, are both based on decompositions of the 4-manifold (dual, we believe), related to various Lefschetz-type fibrations (the fibrations are on manifolds with boundary in both cases but, as part of the duality, the.

The T-duality monodromies of the non-geometric backgrounds lead to Morita duality monodromies of the noncommutative Yang-Mills theories induced on the D-branes. While the parabolic twists recover the well-known examples of noncommutative principal torus bundles from topological T-duality, the elliptic twists give new examples of noncommutative.

Homological mirror symmetry and torus fibrations arXiv:math/v2 [] I had mentioned aspects of this briefly in Soibelman on NCG of CFT and Mirror Symmetry, but apparently later didn’t follow quite the right literature (namely I looked only at Roggenkamp and Wendland).

A relative quantum field theory F is related to an extended quantum field theory α in one higher dimension.

On a compact (Euclidean) spacetime the partition function of F is a vector in the quantum Hilbert space of α, and on a compact space the quantum Hilbert space of F is also related to the value of α, which is a category.

Download Book Derived Categories Of Twisted Sheaves On Calabi Yau Manifolds in PDF format. You can Read Online Derived Categories Of Twisted Sheaves On Calabi Yau Manifolds here in PDF, EPUB, Mobi or Docx formats.

Torus Fibrations Gerbes And Duality Author: Ron Donagi. A page that contains the current week's new book list. New Books Since April 3rd, This list is updated every Thursday. Titles are arranged in call number order. To view Torus fibrations, gerbes, and duality / Ron Donagi, Tony Pantev with an appendix by Dmitry Arinkin: Providence, R.I.: American Mathematical Society, c T-duality works nicely for Lagrangian fibrations without singularities, but in reality, most Lagrangian fibrations have singularities, and "quantum corrections" are needed in the SYZ picture.

We will discuss what these "quantum corrections" are, and how they lead to interesting consequences concerning the mirror maps. The Mathematical Sciences Research Institute (MSRI), founded inis an independent nonprofit mathematical research institution whose funding sources include the National Science Foundation, foundations, corporations, and more than 90 universities and institutions.

The Institute is located at 17 Gauss Way, on the University of California, Berkeley campus, close to. Gerbes, genus-1 fibrations, and mirror symmetry Preprint, 10/23/95 Donagi, Ron; Witten, Edward Torsion points on an algebraic subset of an affine torus Ann.

Inst. Fourier, 47 () The geometric and numerical properties of duality in projective algebraic geometry Talk, Mittag-Leffler, 11/14/96 (notes by C. Faber). Barry Jessup and Gregory Lupton, Free Torus Actions and Two-Stage Spaces.

Martin Bendersky, Donald M. Davis, and Mark Mahowald, Stable geometric dimension of vector bundles over even-dimensional real projective spaces. Zhou Xueguang, A reply. Wolfgang Pitsch and Jerome Scherer, Homology fibrations and group-completion revisited.

Recent (and not so recent) papers. The papers are listed in reverse chronological order. Click "abs" to see the abstract of the paper (if provided); click "ps" or "pdf" to view the actual paper, or "ref" (when provided) for the journal reference.

Click on the author's name to. The free logos on one generator Set[X] can be described explicitly. The 2-category of topoi is defined to be the opposite of that of logoi. The topos-logos duality is closely related to the locale-frame duality, and to the duality between affine schemes and commutative rings.

Similar observations apply to higher topoi and higher logoi. Refined large N duality for torus knots by Masaya Kameyama and Satoshi Nawata An algorithm for Komlós conjecture matching Banaszczyk's bound by Nikhil Bansal, Daniel Dadush, and Shashwat Garg Algorithmic discrepancy beyond partial coloring by Nikhil Bansal and Shashwat Garg SURGERY GROUP L2, Poincare Duality and the Effects on Surgery - Spiros Adams-Florou 12th Septemberam to pm RoomJames Clerk Maxwell Building, University of Edinburgh -- Show/hide abstract.

Also there are examples where two smooth manifolds are homeomorphic but with different integer pontrjagin classes. And of course the cohomology of the manifolds need to have some torsion in order to make this work.

See for example, Matthias kreck and Wolfgang Lueck's book, The novikov conjecture - geometry and algebra, pp Preface This lecture notes volume has its origins in a course by Husem¨oller on ﬁbre bundles and twisted K-theory organized by Brano Jurˇco for physics students at the LMU in M¨unchen, summer term The fact that K-theory invariants, and in particular twisted K-theory invariants, were being used in the geometric aspects of mathemat- ical physics created the need for an.

In this thesis we study the orbifold Chow ring of smooth Deligne-Mumford stacks which are related to toric models. We give a new quotient construction of toric Deligne-Mumford stacks defined by Borisov-Chen-Smith such that toric Deligne-Mumford stacks have more representations as quotient stacks.

We define toric stack bundles using this new construction and compute their. A generalized Alexander duality, -2 spheres and symplectomorphism groups of rational 4-manifolds Jun Li, U of M Mathematics Department.

We study the space of tamed almost complex structure on a symplectic 4 manifold using a generalized Alexander duality for $\infty$-dimensional stratification. Mac Lane’s book [ML98], Grothendieck’s seminar [AGV73] and Pdf book [KS06] can also be excellent complements, for classical categorical results.

We refer to Chapter 8 for a quick presentation of the tools of higher category theory used in our book, with a documented reference list.Given a manifold M with a torus action and a choice of integral 3-cocycle H, T-duality yields another manifold with a torus action and integral 3-cocyle.

It induces a number of surprising automorphisms between structures on these manifolds.Full text of "Homotopy theory of higher categories" See other formats.