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Zariski Oscar:     more books (64)

Commutative Algebra Volume 1 by Oscar Zariski, 1962-01-01 Contributions to the problem of equisingularity by Oscar Zariski, 1969 COLLECTED PAPERS Volume 2: Holomorphic Functions & Linear Systems by OSCAR & M ARTIN ZARISKI, 1973-01-01 THEORY AND APPLICATIONS OF HOLOMORPHIC FUNCTIONS ON ALGEBRAIC VARIETIES OVER ARBITRARY GROUND FIELDS. by Oscar Zariski, 1960-01-01 Commutative Algebra, Vol. 2 by Oscar; Samuel, Pierre Zariski, 1960 Commutative Algebra. Two Volume Set by Oscar and Pierre Samuel with I. S. Cohen Zariski, 1958-01-01 The moduli problem for plane branches. (University lecture series; v.39) by Oscar. Trans. by Ben Lichtin. Zariski, Some open questions in the theory of singularities by Oscar Zariski, 1974 An introduction to the theory of algebraic surfaces;: [lectures] Harvard University, 1957-58 by Oscar Zariski, 1958 THEORY AND APPLICATIONS OF HOLOMORPHIC FUNCTIONS ON ALGEBRAIC VARIETIES OVER ARB by Oscar Zariski, 1951-01-01 Commutative Algebra. Volume I (University Series in Higher Mathematics) by Oscar and Pierre Samuel with I. S. Cohen Zariski, 1967-01-01 Communtative Algebra, Volume I (1) by Oscar and Pierre Samuel, with I.S. Cohen Zariski, 1962-01-01 THEORY AND APPLICATIONS OF HOMOMORPHIC FUNCTIONS ON ALGEBRAIC VARIETIE by Oscar Zariski, 1972-01-01 Commutative Algebra, Volume I by Oscar and Pierre Samuel with I. S. Cohen Zariski, 1958-01-01

lists with details

61. MATH Database: Online Ordering
    Author zariski, oscar. Title Le probl\`eme des modules pour les branches planes.Cours donn\ e au Centre de Math\ ematiques de l \ Ecole Polytechnique.  
    http://www.emis.de/cgi-bin/zmolos?0592.14010

62. Zariski Topology - InformationBlast
    In this topology, named after oscar zariski, the closed sets are the sets consistingof the mutual zeroes of a set of polynomials. (See affine varieties).  
    http://www.informationblast.com/Zariski_topology.html
    
    Extractions: In mathematics , the Zariski topology is a structure basic to algebraic geometry , especially since 1950. In this topology , named after Oscar Zariski , the closed sets are the sets consisting of the mutual zeroes of a set of polynomials . (See affine varieties This definition indicates the kind of space that can be given a Zariski topology: for example, we define the Zariski topology on an n-dimensional vector space F n over a field F, using the definition above. That this definition yields a true topology is easily verified. Using the Noetherian property of the ring of polynomials over F, one sees that any closed set is the set of zeroes of a finite set of equations. The Zariski topology given to some finite-dimensional vector space doesn't depend on the specific basis chosen; for that reason it is an intrinsic structure. It is usually regarded as belonging to the underlying affine space , since it is also invariant by translations. One can generalise the definition of Zariski topology to projective spaces , and so to any algebraic variety as subsets of these. The general case of the Zariski topology is based on the

63. Scheme (mathematics) - InformationBlast
    Around 1942 oscar zariski had defined an abstract zariski space from the functionfield of an algebraic variety, for the needs of birational geometry this is  
    http://www.informationblast.com/Scheme_(mathematics).html
    
    Extractions: Database will be offline for 2 hours at 0:00 UTC to setup a slave server In mathematics , a scheme is an important concept connecting the fields of algebraic geometry commutative algebra and number theory . Schemes were introduced by Alexander Grothendieck so as to broaden the notion of algebraic variety ; some consider schemes to be the basic object of study of modern algebraic geometry. Technically, a scheme is a topological space together with commutative rings for all its open sets, which arises from "gluing together" spectra (spaces of prime ideals ) of commutative rings. The algebraic geometers of the Italian school had often used the somewhat foggy concept of "generic point" when proving statements about algebraic varieties . What is true for the generic point is true for all points of the variety except a small number of special points. In the Emmy Noether had first suggested a way to clarify the concept: start with the coordinate ring of the variety (the ring of all polynomial functions defined on the variety); the maximal ideals of this ring will correspond to ordinary points of the variety (under suitable conditions), and the non-maximal prime ideals will correspond to the various generic points. By taking all prime ideals, one thus gets the whole collection of ordinary and generic points. Noether did not pursue this approach.

64. Springer
    Weil, André. Elliptic Functions according to Eisenstein and Kronecker€34,95. zariski, oscar. Algebraic Surfaces €34,95. 6 de Maio de 2004.  
    http://alunos.cc.fc.ul.pt/~l22402/_springer.de.htm

65. Springer New York
    MA4849 MA5733, DM 34. 10301. zariski, oscar Samuel, Pierre. CommutativeAlgebra I $59.95; Commutative Algebra II $59.95. 19 de Abril de 2004.  
    http://alunos.cc.fc.ul.pt/~l22402/_springer-ny.com.htm

66. OLIX-OPAC UB Tübingen (1962-heute; 1501-1850) - Suchergebnis
    zariski, oscar; Samuel, Pierre.  
    http://opac.ub.uni-tuebingen.de/cgi-bin/wwwolix.cgi?db=ub&ai=327266&Band=Samuel,

67. List Of Mathematical Topics (V-Z)
    Z. Ztransform Zabusky Zabusky, Norman Zakrajsek, Egon zariski, oscar zariski topology Zeilberger, Doron Zelmanov, Efim Isakovich Zeno s  
    http://www.wikisearch.net/en/wikipedia/l/li/list_of_mathematical_topics__v_z_.ht
    
    Extractions: Main Page Also see: See the list of mathematical topics for the purpose and extent of this list. A-C D-F G-I J-L ... S-U - V-Z Vallée-Poussin, Charles de la Valuation (mathematics) Value distribution theory of holomorphic functions van der Waerden, Bartel Leendert Van der Waerden's theorem ... Variance Variational inequality Vector (spatial) Vector bundle Vector calculus Vector field ... Vierbein Viete, Francois Vietoris, Leopold Vigenère Cipher Vigesimal Virasoro algebra ... Voxel Wall-Sun-Sun prime Wallpaper group Wallis, John Walsh function ... Wang tile Wantsel, Pierre Waring, Edward Waring's problem Wave Wave equation ... Whiston, William Wieferich, Arthur Wieferich prime Wieferich's criterion Wiener, Norbert Wiener equation ... Wren, Christopher Wrench, John Wye-delta transform Xiaolin Wu's line algorithm Xor swap algorithm Y combinator Yarrow algorithm Yau, Shing-Tung Y-delta transform Yoccoz, Jean-Christophe Yoneda lemma Z-transform Zabusky Zabusky, Norman

68. Näitus: Kõrgem Algebra
    1995 VB77316. zariski, oscar. Commutative algebra. Vol. 1. 329 lk. 1991 VB-77833.Valenza, Robert J. Linear algebra an introduction to abstract mathematics.  
    http://www.lib.ttu.ee/exhs/fuajee.2000/mar1.html

69. The BookCellar.com: Search Millions Of New And Used Books
    414 pages, weight 2.0 lbs. Title Commutative Algebra , Vol. II $41.95 Author zariski , oscar and Samuel, Pierre Publisher D.Van Nostrand.  
    http://www.thebookcellar.com/main/keyword/?offset=30&limit=10&searchStr=Mathemat

70. Biography-center - Letter Z
    Mathematicians/Zaremba.html; zariski, oscar wwwhistory.mcs.st-and.ac.uk/~history/Mathematicians/zariski.html;Zassenhaus, Hans www  
    http://www.biography-center.com/z.html
    
    Extractions: random biography ! Any language Arabic Bulgarian Catalan Chinese (Simplified) Chinese (Traditional) Croatian Czech Danish Dutch English Estonian Finnish French German Greek Hebrew Hungarian Icelandic Indonesian Italian Japanese Korean Latvian Lithuanian Norwegian Polish Portuguese Romanian Russian Serbian Slovak Slovenian Spanish Swedish Turkish 72 biographies Zada, al-Rumi Qadi

71. Members Of The School Of Mathematics
    Translate this page ZAME, William R. 1980-81. ZANNIER, Umberto, 1999-00. zariski, oscar, 1934-35, 1960-61.ZASSENHAUS, Hans, 1955-56. ZEEMAN, Erik Chris, 1961-62. ZEHNDER, Eduard, 2000-01.  
    http://www.math.ias.edu/znames.html
    
    Extractions: ZABCIC, Miljenko ZABORONSKY, Oleg ZABRODSKY, Alexander ADEH, Lotfi A. ZAFRAN, Misha ZAHARESCU, Alexandru ZAHAROPOL, Radu ZAKHAROV, Vladimir ZAME, William R. ZANNIER, Umberto ZARISKI, Oscar ZASSENHAUS, Hans ZEEMAN, Erik Chris ZEHNDER, Eduard ZEILBERGER, Doron ZELINSKY, Daniel ZENG, Jiang ZHANG, Dong ZHANG, Gaoyong ZHANG, Shaowei ZHANG, Shouwu ZHARKOV, Ilia ZHENG, Fangyang ZHENG, Yuxi ZHONG, Jia-Qing ZHOU, Xin ZHOU, Yi ZHU, Shun-hui ZHU, Yongchang ZIERAU, Roger ZILLER, Wolfgang ZIMMERT, Rainer ZINK, Ernst-Wilhelm ZINK, Thomas ZIPPIN, Leo ZIRNBAUER, Martin ZUCKER, Steven ZUCKERMAN, Gregg J.

72. The Valuation Theory Home Page: Honorary Doctorate Degree For Abhyankar
    d oscar zariski \`a Harvard o\`u vous avez termin\ e votre PhD en 1955  
    http://math.usask.ca/fvk/Abhy.html
    
    Extractions: On 29 October 1998, Professor Shreeram S. Abhyankar of Purdue University was awarded an Honorary Doctorate Degree (Docteur Honoris Causa) by the University of Angers in France. The Congratulatory Message sent by the Fields Medalist Professor Heisuke Hironaka for that occasion is reproduced below, followed by the Eulogy given by Professor Jean Michel Granger of the University of Angers at the award ceremony. Dear Ram: Your long and powerful works deserve far more than the honorary doctorate you are receiving. Even so, I am happy to hear the good news. Your originality has been a gold mine for many other algebraic geometers, including myself. Now the mined gold is receiving rays of sunlight, facets after facets. Very best, Hei Hironaka Back to The Valuation Theory Home Page Last update: February 4, 1999

73. Books For Purchase
    M. Artin D. Mumford oscar zariski Collected Papers, Vol. 2 Price.J. Lipman B. Teissier oscar zariski Collected Papers, Vol.  
    http://www.bizave.com/bstore/book_pagebb6354.html
    
    Extractions: View All Products (click to view) Oscar De LA Hoya (Latinos in the Limelight) Oscar Faber's Reinforced Concrete Oscar Fever: The History and Politics of the Academy Awards The Oscar Klein Centenary: Proceedings of the Symposium 19-21 September 1994 Stockholm, Sweden Oscar Otter Oscar Peterson: Note-For-Note Transcriptions of Classic Recordings! with CD (Audio) Oscar Robertson: The Golden Year, 1964. Oscar Romero: Memories in Mosaic Oscar Sonneck and American Music Oscar Wilde (Modern Critical Views) Oscar Wilde (The Irish Biographies) Oscar Wilde : Recent Research, A Supplement to 'Oscar Wilde Revalued' Oscar Wilde Discovers America: A Novel Oscar Wilde and the Poetics of Ambiguity Oscar Wilde's Decorated Books Oscar Wilde's Wit and Wisdom : A Book of Quotations Oscar Wilde: A Certain Genius Oscar Wilde: A Collection of Critical Essays Oscar Wilde: A Life in Quotes Oscar Wilde: Collected Stories Oscar Wilde Oscar Wildes London Oscar Zariski: Collected Papers, Vol. 2: Holomorphic Functions and Linear Systems (Mathematicians of Our Time) Oscar Zariski: Collected Papers, Vol. 4: Equisingularity on Algebraic Varieties (Mathematicians of Our Time)

74. MEMOIRS OF THE AMERICAN MATHEMATICAL SOCIETY
    5, zariski, oscar, Theory and applications of holomorphic functionson algebraic varieties over arbitrary ground fields, 1951 / 1969.  
    http://www.iecn.u-nancy.fr/~eguether/bibliotheque/AMS/node8.html
    
    Extractions: suivant: PROCEEDINGS OF SYMPOSIA IN monter: AMS MATHEMATICAL SURVEYS AND MONOGRAPHS Whyburn, G. T. Open mappings on locally compact spaces On the automorphisms of the classical groups Ursell, H. D. / Young, L. C. Remarks on the theory of prime ends Ito, Kiyosi On stochastic differential equations Zariski, Oscar Theory and applications of holomorphic functions on algebraic varieties over arbitrary ground fields Four papers on probability Kadison, Richard V. A representation theory for commutative topological algebra Youngs, J. W. T. Segal, Irving E. Decompositions of operator algebras I and II Kleene, Stephen Cole Two papers on the predicate calculus Michael, Ernest A. Locally multiplicatively-convex topological algebras Karlin, Samuel / Shapley, L. S. Geometry of moment spaces Strodt, Walter Contributions to the asymptotic theory of ordinary differential equations in the complex domain Lie algebras and Lie groups. Five papers prepared in connection with the first summer mathematical institut Hirschman, I. I.

75. Das Virtuelle Bücherregal NRW
    zariski, oscar 1.427.618 4.095  
    http://kirke.hbz-nrw.de/dcb/Schlagwoerter/2028.html

76. Basic Library List-Algebra
    ** zariski, oscar and Samuel, Pierre. Commutative Algebra, New York, NYSpringerVerlag, 1975, 1976. 2 Vols. Algebra Homological Algebra.  
    http://www.maa.org/BLL/algebra.htm
    
    Extractions: Back to Table of Contents Allenby, R.B.J.T. Rings, Fields and Groups: An Introduction to Abstract Algebra New York, NY: Edward Arnold, 1983. ** Artin, Michael. Algebra Englewood Cliffs, NJ: Prentice Hall, 1991. Bhattacharya, P.B.; Jain, S.K.; and Nagpaul, S.R. Basic Abstract Algebra New York, NY: Cambridge University Press, 1986. *** Birkhoff, Garrett and Mac Lane, Saunders. A Survey of Modern Algebra, New York, NY: Macmillan, 1965, 1977. Fourth Edition. Burnside, William Snow and Panton, Arthur William. The Theory of Equations with an Introduction to the Theory of Binary Algebraic Forms, Mineola, NY: Dover, 1960. 2 Vols. Burton, D. Abstract Algebra Dubuque, IA: William C. Brown, 1988. * Childs, Lindsay. A Concrete Introduction to Higher Algebra New York, NY: Springer-Verlag, 1979. Dean, Richard A. Classical Abstract Algebra New York, NY: Harper and Row, 1990. * Fraleigh, John B. A First Course in Abstract Algebra, Reading, MA: Addison-Wesley, 1976, 1989. Fourth Edition. ** Gallian, Joseph A.

77. Article {MR8499g, AUTHOR = {Zariski, Oscar}, TITLE = {A New Proof
    @article {MR8499g, AUTHOR = {zariski, oscar}, TITLE = {A new proofof {H}ilbert s {N}ullstellensatz}, JOURNAL = {Bull. Amer. Math.  
    http://www.math.uiuc.edu/~dan/Courses/2003/Fall/248/sample/sample.bib

78. Promenade 10
    Even before me, in fact, oscar zariski on the one hand and JeanPierre Serre onthe other had developed, for certain wild spaces in abstract Algebraic  
    http://www.fermentmagazine.org/rands/promenade10.html
    
    Extractions: The New Geometry: or the Marriage of Number and Magnitude. But here I am, digressing again! I set out to talk about the "master-themes", with the intention of unifying them under one "mother vision", like so many rivers returning to the Ocean whose children they are.. This great unifying vision might be described as a new geometry . It appears to be similar to the one that Kronecker dreamed of a century ago(*) But the reality is ( which a bold dream may sometimes reveal, or encourage us to discover) surpasses in every respect in richness and resonance even the boldest and most profound dream. Of a certainty, for more than one of these revelations of the new geometry, ( if not for all of them), nobody, the day before it appoeared, could have imagined it - neither the worker nor anyone else. One might say that "Number" is what is appropriate for grasping the structure of "discontinuous" or "discrete" aggregates. These systems, often finite, are formed from "elements", or "objects" conceived of as isolated with respect to one another. "Magnitude" on the other hand is the quality, above all, susceptible to "continuous variation", and is most appropriate for grasping continous structures and phenomena: motion, space, varieties in all their forms, force fields, etc. Thereby , Arithmetic appears to be ( overall) the

79. Kosmologika - Vetenskapsmännen
    Translate this page Siegel, Carl 1979 Leray, Jean 1979 Weil, Andre 1980 Cartan, Henri (1904- ) 1980 Kolmogorov,Andrei 1981 Ahlfors, Lars (1907- ) 1981 zariski, oscar 1982 Whitney  
    http://www.kosmologika.net/Scientists/
    
    Extractions: På Kosmologikas sidor återfinns på många ställen länkar till kortare biografier över olika vetenskapsmän som har deltagit i utvecklandet av dessa spännande teorier. På denna sida finns länkar till alla dessa biografier samlade på ett enda ställe. Personerna är dels listade i både bokstavs- och födelsedagsordning men även efter nobelprisår (för de personer som har fått nobelpriset) samt i betydelsefullhetsordning för vetenskapen. Dessutom har jag nyligen lagt till Brucemedaljörer som är den högsta utmärkelsen inom astronomin, nobelpriset undantaget, samt Fields medalj som är matematikens nobelpris och som dessutom bara delas ut en gång vart fjärde år samt slutligen wolfpriset som är ett israeliskt pris som rankas steget under Nobelpriset men som ofta är åtminstone ett decennium snabbare med utnämningarna. Alfabetisk ordning Ahlfors, Lars (1907- )

80. USB Köln
    Translate this page Hornfeck, Bernhard, Algebra, 1976, TE17. zariski, oscar, Commutativealgebra/1, 1986, TE18. Lang, Serge, Undergraduate algebra, 1987,TE22.  
    http://barolo.ub.uni-koeln.de/perl/biblio-signatur.pl?grundsignatur=TE

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