Smooth manifolds

Results: 110



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1INDEX THEORY AND GROUPOIDS CLAIRE DEBORD AND JEAN-MARIE LESCURE Abstract. These lecture notes are mainly devoted to a proof using groupoids and KK-theory of Atiyah and Singer’s index theorem on compact smooth manifolds

INDEX THEORY AND GROUPOIDS CLAIRE DEBORD AND JEAN-MARIE LESCURE Abstract. These lecture notes are mainly devoted to a proof using groupoids and KK-theory of Atiyah and Singer’s index theorem on compact smooth manifolds

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Source URL: math.univ-bpclermont.fr

Language: English - Date: 2018-03-05 11:11:23
2CURVES OF LOW DEGREES IN FANO VARIETIES OLIVIER DEBARRE Abstract. We work over the complex numbers. Fano manifolds are smooth projective varieties whose canonical bundle is antiample. In dimensions at most 3, they are al

CURVES OF LOW DEGREES IN FANO VARIETIES OLIVIER DEBARRE Abstract. We work over the complex numbers. Fano manifolds are smooth projective varieties whose canonical bundle is antiample. In dimensions at most 3, they are al

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Source URL: www.math.ens.fr

Language: English - Date: 2014-06-03 17:41:05
3Exotic Cyclic Group Actions on Smooth 4-Manifolds Ronald J. Stern University of California, Irvine April 25, 2009

Exotic Cyclic Group Actions on Smooth 4-Manifolds Ronald J. Stern University of California, Irvine April 25, 2009

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Source URL: faculty.sites.uci.edu

Language: English - Date: 2013-01-31 13:17:40
    4International Euler Symposium University of Basel Euler, Polyhedron, and Smooth 4-Manifolds Ronald J. Stern

    International Euler Symposium University of Basel Euler, Polyhedron, and Smooth 4-Manifolds Ronald J. Stern

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    Source URL: faculty.sites.uci.edu

    Language: English - Date: 2013-01-31 13:19:49
      5Getting to the heart of smooth 4-manifolds Ronald J. Stern University of California, Irvine April 24, 2009

      Getting to the heart of smooth 4-manifolds Ronald J. Stern University of California, Irvine April 24, 2009

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      Source URL: faculty.sites.uci.edu

      Language: English - Date: 2013-01-31 13:35:39
        6EXTREMAL FUNCTIONS FOR MOSER-TRUDINGER TYPE INEQUALITY ON COMPACT CLOSED 4-MANIFOLDS YUXIANG LI, CHEIKH BIRAHIM NDIAYE Abstract. Given a compact closed four dimensional smooth Riemannian manifold, we prove existence of e

        EXTREMAL FUNCTIONS FOR MOSER-TRUDINGER TYPE INEQUALITY ON COMPACT CLOSED 4-MANIFOLDS YUXIANG LI, CHEIKH BIRAHIM NDIAYE Abstract. Given a compact closed four dimensional smooth Riemannian manifold, we prove existence of e

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        Source URL: faculty.math.tsinghua.edu.cn

        Language: English - Date: 2006-09-11 12:00:00
          7MODULAR SYMBOLS AND THE TOPOLOGICAL NONRIGIDITY OF ARITHMETIC MANIFOLDS STANLEY CHANG, SHMUEL WEINBERGER Abstract. In this paper we address the existence of smooth manifolds proper homotopy equivalent to nonuniform arith

          MODULAR SYMBOLS AND THE TOPOLOGICAL NONRIGIDITY OF ARITHMETIC MANIFOLDS STANLEY CHANG, SHMUEL WEINBERGER Abstract. In this paper we address the existence of smooth manifolds proper homotopy equivalent to nonuniform arith

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          Source URL: math.uchicago.edu

          - Date: 2013-07-05 00:33:19
            8MONOPOLE CLASSES AND PERELMAN’S INVARIANT OF FOUR-MANIFOLDS D. KOTSCHICK A BSTRACT. We calculate Perelman’s invariant for compact complex surfaces and a few other smooth four-manifolds. We also prove some results con

            MONOPOLE CLASSES AND PERELMAN’S INVARIANT OF FOUR-MANIFOLDS D. KOTSCHICK A BSTRACT. We calculate Perelman’s invariant for compact complex surfaces and a few other smooth four-manifolds. We also prove some results con

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            Source URL: 129.187.111.185

            - Date: 2006-08-20 18:54:17
              9ENTROPIES, VOLUMES, AND EINSTEIN METRICS D. KOTSCHICK A BSTRACT. We survey the definitions and some important properties of several asymptotic invariants of smooth manifolds, and discuss some open questions related to th

              ENTROPIES, VOLUMES, AND EINSTEIN METRICS D. KOTSCHICK A BSTRACT. We survey the definitions and some important properties of several asymptotic invariants of smooth manifolds, and discuss some open questions related to th

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              Source URL: 129.187.111.185

              - Date: 2013-01-28 15:49:33
                10Lorentzian quasi-Einstein manifolds by S. Gavino-Fern´andez Email: A pseudo-Riemannian manifold (M, g) of dimension n + 2, n ≥ 1, is quasi-Einstein if there exists a smooth function f : M → R su

                Lorentzian quasi-Einstein manifolds by S. Gavino-Fern´andez Email: A pseudo-Riemannian manifold (M, g) of dimension n + 2, n ≥ 1, is quasi-Einstein if there exists a smooth function f : M → R su

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                Source URL: gigda.ugr.es

                - Date: 2011-10-21 04:10:12