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Anand, Christpoh Anand, C.
Christopher Kum Anand, Eric Loubeau, John Colin Wood, Paul Baird
ISBN: 9781584880325
Format: Paperback
Publisher:Taylor & Francis Ltd
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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. This volume reports the proceedings of that conference and 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.
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.
| ISBN | 1584880325 | | Volumes | 1 | | ISBN13 | 9781584880325 (What's this?) | | Weight (grammes) | 476 | | Publisher | Taylor & Francis Ltd | | Published in | London | | Imprint | Chapman & Hall/CRC | | Series editor | Brezis, Haim (Universite de Paris, France), Brezis, Haim (Universite de Paris, France), Brezis, Haim | | Format | Paperback | | Series ISSN | 413 | | Publication date | 13 Oct 1999 | | Series title | Chapman & Hall/CRC Research Notes in Mathematics Series | | Library of Congress | QA169 | | Height (mm) | 235 | | DEWEY | 514 | | Width (mm) | 156 | | DEWEY edition | DC21 | | Spine width (mm) | 19 | | Pages | 328 | | Academic level | Undergraduate, Postgraduate, Professional / Scholarly |
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| | | Preface in English | | | | | | Preface en francais | | | | | | Conference Picture | | | | | | List of Participants | | | | | | The beginnings of harmonic morphisms by Bent Fuglede | | 3 | | | | Harmonic morphisms via deformation of metrics for horizontally conformal maps by Xiaohuan Mo | | 13 | | | | On submersive harmonic morphisms by Radu Pantilic | | 23 | | | | On the stability of harmonic morphisms by Stefano Montaldo | | 31 | | | | Applications of the Bochner technique to harmonic morphisms between simply-connected space forms by M. Tahir Mustafa | | 39 | | | | On the construction of harmonic morphisms from Euclidean spaces by John C. Wood | | 47 | | | | Harmonic polynomial morphisms and Milnor fibrations by Paul Baird and Ye-Lin Ou | | 61 | | | | Harmonic maps and morphisms on metric f-manifolds with parallelizable kernel by Stere Ianus and Anna Maria Pastore | | 67 | | | | Quasi-harmonic maps between almost symplectic manifolds by Paul Baird and Cornelia-Livia Bejan | | 75 | | | | A discrete analogue of the harmonic morphism by Hajime Urakawa | | 97 | | | | Harmonic morphisms of metric graphs by Christopher Kumar Anand | | 109 | | | | Time-dependent conservation laws and symmetries for classical mechanics and heat equations by Augusto Brandao and Torbjorn Kolsrud | | 113 | | | | Harmonic maps and morphisms from spheres and deformed spheres by Yuxin Dong | | 129 | | | | S[superscript 1]-valued harmonic maps with high topological degree by Etienne Sandier and Marc Soret | | 141 | | | | Harmonic extensions of quasi-conformal maps to hyperbolic space by Robert Hardt and Michael Wolf | | 147 | | | | Harmonic mappings from Riemann surfaces by Jingyi Chen | | 153 | | | | On the normal bundle of minimal surfaces in almost Kahler 4-manifolds by Marina Ville | | 159 | | | More... | | |
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