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Seminar on minimal submanifolds / / edited by Enrico Bombieri



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Titolo: Seminar on minimal submanifolds / / edited by Enrico Bombieri Visualizza cluster
Pubblicazione: Princeton, NJ : , : Princeton University Press, , 1983
Descrizione fisica: 1 online resource (368 pages) : illustrations
Disciplina: 516.3/6
Soggetto topico: Minimal submanifolds
Soggetto non controllato: A priori estimate
Analytic function
Banach space
Boundary (topology)
Boundary value problem
Bounded set (topological vector space)
Branch point
Cauchy–Riemann equations
Center manifold
Closed geodesic
Codimension
Coefficient
Cohomology
Compactness theorem
Comparison theorem
Configuration space
Conformal geometry
Conformal group
Conformal map
Continuous function
Cross product
Curve
Degeneracy (mathematics)
Diffeomorphism
Differential form
Dirac operator
Discrete group
Divergence theorem
Eigenvalues and eigenvectors
Elementary proof
Equation
Existence theorem
Existential quantification
Exterior derivative
First variation
Free boundary problem
Fundamental group
Gauss map
Geodesic
Geometry
Group action
Hamiltonian mechanics
Harmonic function
Harmonic map
Hausdorff dimension
Hausdorff measure
Homotopy group
Homotopy
Hurewicz theorem
Hyperbolic 3-manifold
Hyperbolic manifold
Hyperbolic space
Hypersurface
Implicit function theorem
Infimum and supremum
Injective function
Inner automorphism
Isolated singularity
Isometry group
Isoperimetric problem
Klein bottle
Kleinian group
Limit set
Lipschitz continuity
Mapping class group
Maxima and minima
Maximum principle
Minimal surface of revolution
Minimal surface
Monotonic function
Möbius transformation
Norm (mathematics)
Orthonormal basis
Parametric surface
Periodic function
Poincaré conjecture
Projection (linear algebra)
Regularity theorem
Riemann surface
Riemannian manifold
Schwarz reflection principle
Second fundamental form
Semi-continuity
Simply connected space
Special case
Stein's lemma
Subalgebra
Subgroup
Submanifold
Subsequence
Support (mathematics)
Symplectic manifold
Tangent space
Teichmüller space
Theorem
Trace (linear algebra)
Uniformization
Uniqueness theorem
Variational principle
Yamabe problem
Persona (resp. second.): BombieriEnrico <1940->
Note generali: Papers presented during 1979-1980 at the Institute for Advanced Study.
Nota di bibliografia: Includes bibliographical references.
Nota di contenuto: Frontmatter -- CONTENTS -- INTRODUCTION -- SURVEY LECTURES ON MINIMAL SUBMANIFOLDS -- ON THE EXISTENCE OF SHORT CLOSED GEODESICS AND THEIR STABILITY PROPERTIES -- EXISTENCE OF PERIODIC MOTIONS OF CONSERVATIVE SYSTEMS -- ARE HARMONICALLY IMMERSED SURFACES AT ALL LIKE MINIMALLY IMMERSED SURFACES? -- ESTIMATES FOR STABLE MINIMAL SURFACE S IN THREE DIMENSIONAL MANIFOLDS -- REGULARITY OF SIMPLY CONNECTED SURFACES WITH QUASICONFORMAL GAUSS MAP -- CLOSED MINIMAL SURFACES IN H Y PER BOLIC 3-MANIFOLDS -- MINIMAL SPHERES AND OTHER CONFORMAL VARIATIONAL PROBLEMS -- MINIMAL HYPERSURFACES OF SPHERES WITH CONS TANT SCALAR CURVATURE -- REGULAR MINIMAL HY PERSURF ACES EXIST ON MANIFOLDS IN DIMENSIONS UP TO SIX -- AFFINE MINIMAL SURFACES -- THE MINIMAL VARIETIES ASSOCIATED TO A CLOSED FORM -- NECESSARY CONDITIONS FOR SUBMANIFOLDS AND CURRENTS WITH PRESCRIBED MEAN CURVATURE VECTOR -- APPROXIMATION OF RECTIFIABLE CURRENTS BY LIPSCHITZ Q VALUED FUNCTIONS -- SIMPLE CLOSED GEODESICS ON OVALOIDS AND THE CALCULUS OF VARIATIONS -- ON THE GEHRING LINK PROBLEM -- CONSTRUCTING CRYSTALLIN E MINIMAL SURFACES -- REGULARITY OF AREA-MINIMIZING HYPERSURFACES AT BOUNDARIES WITH MULTIPLICITY -- NEW METHODS IN THE STUDY OF FREE BOUNDARY PROBLEMS -- SOME PROPERTIES OF CAPILLARY FREE SURFACE -- BERNSTEIN CONJECTURE IN HYPERBOLIC GEOMETRY -- Backmatter
Sommario/riassunto: The description for this book, Seminar On Minimal Submanifolds. (AM-103), Volume 103, will be forthcoming.
Titolo autorizzato: Seminar on Minimal Submanifolds  Visualizza cluster
ISBN: 1-4008-8143-9
Formato: Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione: Inglese
Record Nr.: 9910154753403321
Lo trovi qui: Univ. Federico II
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Serie: Annals of mathematics studies ; ; no. 103.