charles rickart (28 resultados)

hardcover. Condición: Very Good. Estado de la sobrecubierta: Missing. Blue cloth covered boards with black title block on spine and gold spine titles; black titles on front board; mild wear; 8vo, 7 3/4" to 9 3/4" tall; no jacket. Interior is clean and unmarked; 394 pages.

paperback. Condición: Very Good. Unmarked trade paperback.

Soft cover. Condición: Near Fine. No Jacket. 1st Edition.

VG, unmarked HB; edges foxed; no DJ. xi + 394 pp.

Paperback. Condición: Very Good. Type: Book N.B. Small plain label to inside front cover. Slight fading to spine.

23.5 x 15 cm, paperback, xiv, 240 pages, Text in English, slightly discoloured, aged toned, although very good condition, see picture. Universitext. Graduate-level introduction to the theory of natural function algebras, covering fundamental results and applications. Written by an American mathematician known for contributions to functional analysis and algebra. ISBN's 3540904492 & 0387904492. 380g.

Condición: very good. Berlin & New York: Springer-Verlag, 1979. Paperback. xiii. 240 pp. Index. Condition : fine. Condition : very good copy. ISBN 9783540904496. Keywords : ,

Condición: New. In.

Paperback. Condición: New.

Hardcover. Condición: Good. Part II. Rebound as hardcover. Hardcover. Good binding and cover. Library stamps and markings. Owner's name on front end page.

Hardcover. Condición: Very Good. Estado de la sobrecubierta: Very Good. First edition. Very good in very good dustwrapper. Book has minor rubbing top spine, slight discoloration inside back cover, dustwrapper has 1" tear front panel by spine, slight rubbing at top and bottom spine.

Condición: New. pp. 256 Index.

XI/394 S./pp., Originalpappband (publisher's cardboard covers), Bibliotheksexemplar von guter Erhaltung / fine exlibrary, keine Unterstreichungen oder Anmerkungen/no underlinings or remarks, Sprache: englisch.

Cloth. Condición: Good. Estado de la sobrecubierta: Good. First Edition. Type: Book N.B. Previous owners inscription to ffep. D/J is price clipped. inch long tear to top edge of front D/J.

Hardcover. Condición: Fine. Estado de la sobrecubierta: Fine. First Edition. cloth, hardcover in dust jacket., no flaws or wear. clean. no markings. no bumps, tears, clips, creases. tight binding. a very well preserved copy.; 304pp., 281 illustrations, including 122 color plates. four essays. catalogue. reference material. Size: 4to - over 9¾" - 12" tall. Exhibition Catalogue.

Kartoniert / Broschiert. Condición: New.

Taschenbuch. Condición: Neu. Druck auf Anfrage Neuware - Printed after ordering - The term 'function algebra' usually refers to a uniformly closed algebra of complex valued continuous functions on a compact Hausdorff space. Such Banach alge bras, which are also called 'uniform algebras', have been much studied during the past 15 or 20 years. Since the most important examples of uniform algebras consist of, or are built up from, analytic functions, it is not surprising that most of the work has been dominated by questions of analyticity in one form or another. In fact, the study of these special algebras and their generalizations accounts for the bulk of the re search on function algebras. We are concerned here, however, with another facet of the subject based on the observation that very general algebras of continuous func tions tend to exhibit certain properties that are strongly reminiscent of analyticity. Although there exist a variety of well-known properties of this kind that could be mentioned, in many ways the most striking is a local maximum modulus principle proved in 1960 by Hugo Rossi [RIl]. This result, one of the deepest and most elegant in the theory of function algebras, is an essential tool in the theory as we have developed it here. It holds for an arbitrary Banaeh algebra of Pds. unctions defined on the spectrum (maximal ideal space) of the algebra. These are the algebras, along with appropriate generalizations to algebras defined on noncompact spaces, that we call 'natural func tion algebras'.

Gr.8°, XI, 394 S., OLwd. m. OU, OU tlw. gebräunt u. etw. randrissig, Buch tadellos. EA. (= The University Series in Higher Mathematics). - Aus der Bibliothek des Schweizer Mathematikers Kurt Strebel (von diesem Name auf Vorsatz). «Kurt Strebel (20. April 1921 in Wohlen - 26. Oktober 2013 in Zürich) war ein Schweizer Mathematiker, der sich mit Funktionentheorie befasste. Strebel wurde 1953 bei Rolf Nevanlinna an der Universität Zürich promoviert (Über das Kreisnormierungsproblem der konformen Abbildung). 1953 bis 1955 war er am Institute for Advanced Study und an der Stanford University. Er wurde 1955 Professor in Fribourg und 1963 der Nachfolger von Nevanlinna an der Universität Zürich, als dieser zurück nach Finnland ging. Er gründete mit dem Nevanlinna-Schüler und Professor Hans Künzi das Nevanlínna Colloquium in Zürich (später auch an anderen Orten), um die Kontakte mit dem ehemaligen Professor in Zürich Rolf Nevanlinna aufrechtzuerhalten. 1977 wurde er Mitglied der Finnischen Akademie der Wissenschaften. Er war Invited Speaker auf dem Internationalen Mathematikerkongress 1974 in Vancouver (On quadratic differentials and extremal quasiconformal mappings). Nach ihm benannt sind die Strebel-Differentiale in der Teichmüller-Theorie.» 1100 gr. Schlagworte: Mathematik Naturwissenschaft.

1st. Edn. pp. xi, 394. From the publisher's "University Series in Higher Mathematics." In the original dark blue buckram with gilt lettered spine and black lettered front board. The lettering is rubbed and faded. There is slight wear at the corners. There are a few slight marks to the boards. In all a near very good sound copy.

Softcover/Paperback. Condición: Gut. 240 Seiten. Laminiertes ehem. Bibliotheksexemplar mit Signatur, Stempeln und Ausleihverzeichnis. Einband mit einigen Farbflecken. Ansonsten gut erhalten. 0387904492 Sprache: Englisch Gewicht in Gramm: 1200.

Couverture souple. Condición: bon. RO80228684: 1981. In-8. Broché. Bon état, Couv. légèrement pliée, Dos satisfaisant, Intérieur frais. 32 pages. Nombreuses illustrations en couleurs hors texte.Exemplaire de bibliothèque recouvert d'un film transparent. Etiquette sur le premier plat et au dos. Tampon sur certaines pages. Range fichette sur la dernière page. . . . Classification Dewey : 790-Loisirs et arts du spectacle.

Paperback. Condición: Very Good.

Paperback. Condición: Very Good.

Leatherbound. Condición: NEW. BOOKS ARE EXEMPT FROM IMPORT DUTIES AND TARIFFS; NO EXTRA CHARGES APPLY. Leatherbound edition. Condition: New. Leather Binding on Spine and Corners with Golden leaf printing on spine. Bound in genuine leather with Satin ribbon page markers and Spine with raised gilt bands. Pages: 414. A perfect gift for your loved ones. Reprinted from 1960 edition. NO changes have been made to the original text. This is NOT a retyped or an ocr'd reprint. Illustrations, Index, if any, are included in black and white. Each page is checked manually before printing. As this print on demand book is reprinted from a very old book, there could be some missing or flawed pages, but we always try to make the book as complete as possible. Fold-outs, if any, are not part of the book. If the original book was published in multiple volumes then this reprint is of only one volume, not the whole set. IF YOU WISH TO ORDER PARTICULAR VOLUME OR ALL THE VOLUMES YOU CAN CONTACT US. Resized as per current standards. Sewing binding for longer life, where the book block is actually sewn (smythe sewn/section sewn) with thread before binding which results in a more durable type of binding. Language: English Pages: 414.

Taschenbuch. Condición: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -The term 'function algebra' usually refers to a uniformly closed algebra of complex valued continuous functions on a compact Hausdorff space. Such Banach alge bras, which are also called 'uniform algebras', have been much studied during the past 15 or 20 years. Since the most important examples of uniform algebras consist of, or are built up from, analytic functions, it is not surprising that most of the work has been dominated by questions of analyticity in one form or another. In fact, the study of these special algebras and their generalizations accounts for the bulk of the re search on function algebras. We are concerned here, however, with another facet of the subject based on the observation that very general algebras of continuous func tions tend to exhibit certain properties that are strongly reminiscent of analyticity. Although there exist a variety of well-known properties of this kind that could be mentioned, in many ways the most striking is a local maximum modulus principle proved in 1960 by Hugo Rossi [RIl]. This result, one of the deepest and most elegant in the theory of function algebras, is an essential tool in the theory as we have developed it here. It holds for an arbitrary Banaeh algebra of Pds. unctions defined on the spectrum (maximal ideal space) of the algebra. These are the algebras, along with appropriate generalizations to algebras defined on noncompact spaces, that we call 'natural func tion algebras'. 256 pp. Englisch.

Condición: New. Print on Demand pp. 256 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. 256.

Taschenbuch. Condición: Neu. This item is printed on demand - Print on Demand Titel. Neuware -The term 'function algebra' usually refers to a uniformly closed algebra of complex valued continuous functions on a compact Hausdorff space. Such Banach alge bras, which are also called 'uniform algebras', have been much studied during the past 15 or 20 years. Since the most important examples of uniform algebras consist of, or are built up from, analytic functions, it is not surprising that most of the work has been dominated by questions of analyticity in one form or another. In fact, the study of these special algebras and their generalizations accounts for the bulk of the re search on function algebras. We are concerned here, however, with another facet of the subject based on the observation that very general algebras of continuous func tions tend to exhibit certain properties that are strongly reminiscent of analyticity. Although there exist a variety of well-known properties of this kind that could be mentioned, in many ways the most striking is a local maximum modulus principle proved in 1960 by Hugo Rossi [RIl]. This result, one of the deepest and most elegant in the theory of function algebras, is an essential tool in the theory as we have developed it here. It holds for an arbitrary Banaeh algebra of £unctions defined on the spectrum (maximal ideal space) of the algebra. These are the algebras, along with appropriate generalizations to algebras defined on noncompact spaces, that we call 'natural func tion algebras'.Springer-Verlag KG, Sachsenplatz 4-6, 1201 Wien 256 pp. Englisch.