Kotaro oikawa (12 resultados)

hardcover. Condición: very good. no jacket. 6 1/4 x 9 3./8" 361 pages plus publisher list. Die Grundlehren der mathematischn Wissenschaften in Einzeldarstellungen mit besonderer Berucksichtigung der Anwendungsgebiete Band 149. text is in English. smudges to covers.

1.Auflage.. XVII, 361 Einband etwas berieben, Bibl.Ex., sonst guter und sauberer Zustand Sprache: Englisch Gewicht in Gramm: 730 8° , Leinen- Hardcover/Pappeinband.

Condición: New. In English.

Condición: New. pp. 388.

Hardcover. Condición: Sehr gut. Bln., Springer 1969. gr.8°. Some figs. XVII, 361 p. OCloth in dust jacket. (dust jacket slightly stained).- Grundlehren der mathematischen Wissenschaften, 149.- Incl. bibliography.- In very good condition.

Hardcover. Condición: Good. Dust Jacket NOT present. CD WILL BE MISSING. . SHIPS FROM MULTIPLE LOCATIONS. book.

Softcover. Condición: sehr gut. Originalbroschur,titelbedruckt, Gr 8°, 283 -284 Seiten.Verfassernamen auf Titel,sonst insgesamt sehr guter Zustand und kein Eintrag. Reprinted from the Proceedings of the American Mathematical Society,Vol.17, No.1, 1966 in englischer Sprache (in english).

Softcover. Condición: sehr gut. Originalbroschur,titelbedruckt, 4°, 45 - 52 Seiten.Verfassernamen auf Titel,sonst insgesamt sehr guter Zustand und kein Eintrag. Reprinted from the KODAI MATHEMATICAL SEM.REP.Vol. 22, No.1. 1970 in englischer Sprache (in english).

Condición: New. Print on Demand pp. 388 49:B&W 6.14 x 9.21 in or 234 x 156 mm (Royal 8vo) Perfect Bound on White w/Gloss Lam.

Condición: New. PRINT ON DEMAND pp. 388.

Condición: New. Dieser Artikel ist ein Print on Demand Artikel und wird nach Ihrer Bestellung fuer Sie gedruckt. Capacity functions were born out of geometric. necessity, a decade and a half ago. Plane regions had been found of arbitrarily small area, yet with a totally disconnected boundary. Such regions seemed to defy the very spirit of Riemann s mapping theorem. Th.…

Taschenbuch. Condición: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -Capacity functions were born out of geometric. necessity, a decade and a half ago. Plane regions had been found of arbitrarily small area, yet with a totally disconnected boundary. Such regions seemed to defy the very spirit of Riemann's mapping theorem. They could be mapped conformally and univalently into a disk, with the single boundary point at infinity being stretched into a circle. The plausible explanation of the mystery is, of course, as follows. Under a mapping of the punctured sphere onto a disk, an area element near the punctured point would have to stretch more in the circular direction than in the radial direction, and the conformality would be destroyed. But if there is a sufficiently heavy accumulation of other boundary components, these can take over the distortion, and the mapping of the region itself remains conformal. Such phenomena made it an important problem to characterize pointlike boundary components which were unstable, i.e., hid in them selves this power of stretching into proper continua. Standard tools such as mass distributions, potentials, and transfinite diameters could not be used here, as they were subject to the vagaries of the other com ponents. The characterization had to be intrinsic, depending only on the region itself, in a conformally invariant manner. This goal was achieved in the following fashion (SARlO [10, 13]). 388 pp. Englisch.…