Buch, Englisch, Band 413, 328 Seiten, Format (B × H): 156 mm x 235 mm, Gewicht: 454 g
Reihe: Chapman & Hall/CRC Research Notes in Mathematics Series
Buch, Englisch, Band 413, 328 Seiten, Format (B × H): 156 mm x 235 mm, Gewicht: 454 g
Reihe: Chapman & Hall/CRC Research Notes in Mathematics Series
ISBN: 978-1-58488-032-5
Verlag: Chapman and Hall/CRC
The subject of harmonic morphisms is relatively new but has attracted a huge worldwide following. Mathematicians, young researchers and distinguished experts came from all corners of the globe to the City of Brest - site of the first, international conference devoted to the fledgling but dynamic field of harmonic morphisms. Harmonic Morphisms, Harmonic Maps, and Related Topics reports the proceedings of that conference, forms the first work primarily devoted to harmonic morphisms, bringing together contributions from the founders of the subject, leading specialists, and experts in other related fields.Starting with "The Beginnings of Harmonic Morphisms," which provides the essential background, the first section includes papers on the stability of harmonic morphisms, global properties, harmonic polynomial morphisms, Bochner technique, f-structures, symplectic harmonic morphisms, and discrete harmonic morphisms. The second section addresses the wider domain of harmonic maps and contains some of the most recent results on harmonic maps and surfaces. The final section highlights the rapidly developing subject of constant mean curvature surfaces. Harmonic Morphisms, Harmonic Maps, and Related Topics offers a coherent, balanced account of this fast-growing subject that furnishes a vital reference for anyone working in the field.
Zielgruppe
Researchers and graduate students in differential geometry and theoretical physics
Autoren/Hrsg.
Fachgebiete
Weitere Infos & Material
HARMONIC MORPHISMSThe Beginings of Harmonic Morphisms, B. FugledeHarmonic Morphisms via Deformation of Metrics for Horizontally Conformal Maps, X. MoOn Submersive Harmonic Morphisms, R. PantilieOn the Stability of Harmonic Morphisms, S. MontaldoApplications of the Bachner Technique to Harmonic Morphisms between Simply-Connected Space Forms, M.T. MustafaOn the Construction of Harmonic Morphisms from Euclidean Spaces, J.C. WoodHarmonic Polynomial Morphisms and Milnor Fibrations, P. Baird and Y.-L. OuHarmonic Maps and Morphisms on Metric f-Manifolds with Paralellizable Kernel, S. Ianus and A.M. PastoreQuasi-Harmonic Maps between Almost Symplectic Manifolds, P. Baird and C.L. BejanA Discrete Analogue of Harmonic Morphisms, H. UrakawaHarmonic Morphisms of Metric Graphs, C.K. AnandTime Dependent Conservation Laws and Symmetries for Classical Mechanics and Heat Equations, A. Brandão and T. KolsrudHARMONIC MAPS: GENERAL THEORY, MAPS OF SURFACES, AND RELATED VARIATIONAL PROBLEMSHarmonic Maps and Morphisms from Spheres and Deformed Spheres,Y.-X. DongS1-Valued Harmonic Maps with High Topological Degree, E. Sandier and M. SoretHarmonic Maps to Non-Locally Compact Spaces, R. ShoenHarmonic Extensions of Quasi-Conformal Maps to Hyperbolic Space, R. Hardt and M. WolfHarmonic Mappings from Riemann Surfaces, J.-Y. ChenOn the Normal Bundle of Minimal Surfaces in Almost Kähler 4-Manifolds, M. VilleHarmonic Sequences of Harmonic 2-Surfaces in Grassmann Manifolds, X. Mo and C.J.C. NegreirosAn Example of a Nontrivial Bubble Tree in the Harmonic Map Heat Flow, P. ToppingGauge-Theoretic Equations for Symmetric Spaces and Certain Minimal Submanifolds in Moduli Spaces, Y. OhnitaModuli Spaces of Solutions to the Gauge Theoretic Equations for Harmonic Maps, M. MukaiOn the Set of Minimizers of the Ginzburg-Landau Functional in Dimension 2, F. Pacard and T. RivièreCONSTANT MEAN CURVATURE SURFACESSurfaces in Minkowski 3-Space and Harmonic Maps, J.-I. InoguchiThe Splitting and Deformations of the Gauss Map of Compact C.M.C. Surfaces, R. MiyaokaRepresentation Formulas for Surfaces in H3(-c2) and Harmonic Maps Arising from CMC Surfaces, R. Aiyama and K. AkutagawaA Weierstrass Representation for Willmore Surfaces, F. HéleinEffect of Topology on H-Surfaces, Y. Ge
