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Harmonic Morphisms, Harmonic Maps and Related Topics: 413 (Chapman & Hall/CRC Research Notes in Mathematics Series) - Softcover
Inhaltsangabe
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.
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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.
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- VerlagChapman and Hall/CRC
- Erscheinungsdatum1999
- ISBN 10 1584880325
- ISBN 13 9781584880325
- EinbandTapa blanda
- SpracheEnglisch
- Auflage1
- Anzahl der Seiten328
- HerausgeberAnand Christopher Kum, Baird Paul, Wood John Colin, Loubeau Eric
- Kontakt zum HerstellerNicht verfügbar
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Harmonic Morphisms, Harmonic Maps and Related Topics Chapman & Hall/CRC Research Notes in Mathematics 413
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Broschiert. Zustand: Gut. 309 Seiten Der Erhaltungszustand des hier angebotenen Werks ist trotz seiner Bibliotheksnutzung sehr sauber. Es befindet sich lediglich ein Bibliotheksstempel im Buch; ordnungsgemäß entwidmet. Sprache: Englisch Gewicht in Gramm: 460. Bestandsnummer des Verkäufers 1452383
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Harmonic Morphisms, Harmonic Maps, and Related Topics.
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Paperback. Zustand: Very Good. Series: Research Notes in Mathematics Series. 310p paperback, scarlet cover with black lettering, very good condition, a little light wear to cover edges, spine not creased, light marks to sides, binding firm, pages clean and bright, text and mathematical notation clear and sharp, a very good copy Language: English Weight (g): 476. Bestandsnummer des Verkäufers 233570
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Harmonic Morphisms, Harmonic Maps and Related Topics (Chapman & Hall/CRC Research Notes in Mathematics Series)
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