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         Zariski Oscar:     more books (64)
  1. Commutative Algebra Volume 1 by Oscar Zariski, 1958
  2. Commutative Algebra Volume 1 by Oscar and Samuel, Pierre Zariski, 1963
  3. Theory and Applications of Holomorphic Functions on Algebraic Varieties over Arbitrary Ground Fields (Memoirs of the American Mathematical Society) by Oscar Zariski, 1951-12-31
  4. Volume Dedie Professeur Oscar Zariski (Publications Mathematiques, No. 36 (Extrait) (Extract)) by Michael Artin, 1969
  5. Introduction to the Problem of Minimal Models in the Theory of Algebraic Surfaces by Oscar Zariski, 1958
  6. Zariski Surface: Algebraic Geometry, Mathematics, Projective Plane, Rational Variety, Oscar Zariski, Rational Surface, Affine Space, Irreducible Polynomial
  7. Le probleme des modules pour les branches planes: Cours donne au Centre de mathematiques de l'Ecole polytechnique, octobre-novembre 1973 by Oscar Zariski, 1976
  8. Le problème des modules pour les branches planes: Cours donné au Centre de mathématiques de l'École polytechnique, octobre-novembre 1973 by Oscar Zariski, 1976
  9. Commutative Algebra Vol 1 by Oscar and Samuel, Pierre Zariski, 1959
  10. Collected Papers: Holomorphic Functions and Linear Systems (Vol. II) by Oscar Zariski, 1973
  11. Notes for Math 103a by Oscar Zariski, 1962
  12. Commutative Algebra Volume 2 Offshore Reprin by Oscar Zariski, 1958-01-01
  13. Generalized Semi Local Rings by Oscar Zariski, 1946-01-01
  14. Commutative Algebra Volume II (University Series in Higher Mathematics) by Oscar & Samuel, Pierre & Cohen, I. S. Zariski, 1960

41. Famous Belarus Related Personalities: People Born In Belarus: S-Z
zariski, oscar. Christmas Poem with a Topological Twist, by Kathleen Kustin (en);Notable Mathematicians oscar zariski (en); oscar zariski (18991986),
http://www.geocities.com/albaruthenia/FP/belborn3.html
Famous Belarus Related Personalities Born Descended Home People Born in Belarus: A-D E-L M-R S-Z Sabin, Albert
Sadovskii, Aleksandr
Sagalchik, Gennady
Sapunov, Aleksei
Sarnoff, David

42. Zariski Topology Definition Set Space Algebraic Affine
It is named after its originator, oscar zariski. The zariski topology is definedby defining the closed sets to be the sets consisting of the mutual ze
http://www.economicexpert.com/a/Zariski:topology.html
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In mathematics , the Zariski topology is a structure basic to algebraic geometry , especially since 1950. It is named after its originator, Oscar Zariski The Zariski topology is defined by defining the closed set s to be the sets consisting of the mutual zeroes of a set of polynomial s. (See affine varieties
Remarks
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.

43. Reviews Of Joseph Lipman's Publications
A research textbook in tribute to oscar zariski. Papers from the Working Weekheld in Obergurgl, September 714, 1997. Edited by H. Hauser, J. Lipman,
http://www.math.purdue.edu/~lipman/Reviews.html

MATHSCINET
Matches for: Author=(Lipman, J*)
Items: of Reviews (HTML) Reviews (PDF) Reviews (DVI) Reviews (PostScript) Citations (ASCII) Citations (BibTeX) Alonso Tarrío, Leovigildo Jeremías López, Ana Lipman, Joseph Correction to the paper: "Duality and flat base change on formal schemes" [in Studies in duality on Noetherian formal schemes and non-Noetherian ordinary schemes , 390, Amer. Math. Soc., Providence, RI, 1999; MR 2000h:14017 Proc. Amer. Math. Soc. no. 2, 351357 (electronic).
Lipman, Joseph
Lectures on local cohomology and duality. Local cohomology and its applications (Guanajuato, 1999), Lecture Notes in Pure and Appl. Math., 226, Dekker, New York, 2002. (Reviewer: Ngô Viêt Trung)
Lipman, Joseph
Equisingularity and simultaneous resolution of singularities. Resolution of singularities (Obergurgl, 1997), Progr. Math., 181,
Review in linked PDF
Progress in Mathematics, 181. 2000. xxii+598 pp. ISBN: 3-7643-6178-6
Review in linked PDF
Lipman, Joseph Studies in duality on Noetherian formal schemes and non-Noetherian ordinary schemes. Contemporary Mathematics, 244.

44. Joseph Lipman, Professional Activities
oscar zariski, 18991986. In Resolution of Singularities. A research text bookin tribute to oscar zariski (ed. H. Hauser, J. Lipman, F. Oort, A. Quiros),
http://www.math.purdue.edu/~lipman/Vita/Professional_Activities.html
OTHER PROFESSIONAL ARTICLES
Book Review, of: P. Griffiths and J. Harris, "Principles of Algebraic Geometry," Bull. Amer. Math. Soc. (new series) 2 (1980) 197-200
(with A. Jaffe and M. Lowengrub) Scrap Math? Rochester's plan to downgrade mathematics: a recipe for disaster? The Chronicle of Higher Education, March 1, 1996.
(with A. Jaffe and S. Baouendi) Demotion of Mathematics meets groundswell of protest, Notices of the Amer. Math. Soc., 43 (1996), 307-313. (with employment subcommittee of the AMS committee on the Profession) Review of AMS employment activities, Notices of the Amer. Math. Soc., 43 (1996), 442-446.
Featured Review, of: E. Bierstone and P. Milman, "Canonical Desingularization in characteristic zero ...," Math. Reviews 98e,
(May, 1998), #14010, 28092811.
Oscar Zariski, 1899-1986. In "Resolution of Singularities. A research text book in tribute to Oscar Zariski"
(ed. H. Hauser, J. Lipman, F. Oort, A. Quiros),
PROFESSIONAL ACTIVITIES
Organizing Committee for Meetings on "Commutative Algebra and Algebraic Geometry," Oberwolfach
July 1976, May 1982, May 1986, May 1996, May 1999.

45. Wolf Prize -- From MathWorld
1981, Lars V. Ahlfors (Harvard University, Cambridge, USA) and oscar zariski (HarvardUniversity, Cambridge, USA). 1982, Hassler Whitney (Institute for
http://mathworld.wolfram.com/WolfPrize.html
INDEX Algebra Applied Mathematics Calculus and Analysis Discrete Mathematics ... Alphabetical Index
DESTINATIONS About MathWorld About the Author Headline News ... Random Entry
CONTACT Contribute an Entry Send a Message to the Team
MATHWORLD - IN PRINT Order book from Amazon History and Terminology Prizes Wolf Prize Five or six Wolf prizes are awarded yearly to outstanding living scientists and artists for achievements in the interest of mankind and friendly relations among peoples. In science, the fields are agriculture, chemistry, mathematics, medicine, physics; and in arts, the prize rotates annually among architecture, music, painting and sculpture. The prize in each area consists of a diploma and a cash award of $100,000. The prize has been awarded since 1978 by the Wolf Foundation, which was established in 1976 by Dr. Ricardo Wolf (1887-1981), inventor, diplomat, and philanthropist, and his wife Francisca Subirana-Wolf (1900-1981), to promote science and art for the benefit of mankind. The table below summarizes Wolf prize recipients in mathematics. year recipients Jean Leray (College de France, Paris, France) and andre Weil (Institute for Advanced Study, Princeton, U.S.A.)

46. Enciclopedia :: 100cia.com
Translate this page oscar zariski. (En este momento no hay texto en esta p¡gina. Para iniciar elart­culo, click editar esta p¡gina (http//es.wikipedia.orgoscar_zariski).)
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47. Documents For An Access Point
3, Carol Parikh, Unreal life of oscar zariski, 005063, 1991, Book, 0. 4, Denis S.Arnon (ed.) Algorithms in real algebraic geometry.
http://libibm.iucaa.ernet.in/slim/wslxRSLT.php?A1=8763

48. Italian School Of Algebraic Geometry -- Facts, Info, And Encyclopedia Article
AB Coble and (Click link for more info and facts about oscar zariski) oscarzariski (USA), (Click link for more info and facts about Emile Picard) Emile
http://www.absoluteastronomy.com/encyclopedia/I/It/Italian_school_of_algebraic_g
Italian school of algebraic geometry
[Categories: Algebraic geometry, History of mathematics]
In relation with the history of (A science (or group of related sciences) dealing with the logic of quantity and shape and arrangement) mathematics , the Italian school of (Click link for more info and facts about algebraic geometry) algebraic geometry refers to the work over half a century or more (flourishing roughly 1885-1935) done internationally in (Click link for more info and facts about birational geometry) birational geometry , particularly on (Click link for more info and facts about algebraic surface) algebraic surface s. There were in the region of 30 to 40 leading mathematicians who made major contributions; about half of those being in fact Italian. There is no question that the leadership fell to the group in (Capital and largest city of Italy; on the Tiber; seat of the Roman Catholic Church; formerly the capital of the Roman Republic and the Roman Empire) Rome of (Click link for more info and facts about Guido Castelnuovo) Guido Castelnuovo (Click link for more info and facts about Federigo Enriques) Federigo Enriques and (Click link for more info and facts about Francesco Severi) Francesco Severi ; who were involved in some of the deepest discoveries, as well as setting the style. The fashion and foundational attitude changed in algebraic geometry from 1950 onwards, leading to an axiomatisation and some acrimony as to the status of some results. For a while it may have seemed that the tradition of the Italian school would possibly be lost, in the sense that the old papers had become hard to read for the new generation of geometers. The essentials were in fact transmitted, in particular through

49. Scheme (mathematics) -- Facts, Info, And Encyclopedia Article
Around 1942 (Click link for more info and facts about oscar zariski) oscar zariskihad defined an abstract zariski space from the function field of an
http://www.absoluteastronomy.com/encyclopedia/s/sc/scheme_(mathematics).htm
Scheme (mathematics)
[Categories: Algebraic geometry]
In (A science (or group of related sciences) dealing with the logic of quantity and shape and arrangement) mathematics , a scheme is an important concept connecting the fields of (Click link for more info and facts about algebraic geometry) algebraic geometry (Click link for more info and facts about commutative algebra) commutative algebra and (Click link for more info and facts about number theory) number theory . Schemes were introduced by (Click link for more info and facts about Alexander Grothendieck) Alexander Grothendieck so as to broaden the notion of (Click link for more info and facts about algebraic variety) algebraic variety ; some consider schemes to be the basic object of study of modern algebraic geometry. Technically, a scheme is a ((mathematics) any set of points that satisfy a set of postulates of some kind) topological space together with (Click link for more info and facts about commutative ring) commutative ring s for all its open sets, which arises from "gluing together" (Click link for more info and facts about spectra) spectra (spaces of (Click link for more info and facts about prime ideals) prime ideals ) of commutative rings.

50. Pindling, Sir Lynden Oscar --  Encyclopædia Britannica
oscar zariski University of St.Andrews Biographical sketch of this mathematicianborn in Belarus known for his research work in algebraic geometry and
http://www.britannica.com/eb/article?tocId=9345024

51. Shumsky, Oscar --  Encyclopædia Britannica
Shumsky, oscar American violinist, conductor, and teacher (b. 115 web sites,chosen by Britannica editors for our Internet Guide. oscar zariski
http://www.britannica.com/eb/article?tocId=9344640

52. Paths To Erdos
Ahlfors 1981 Finland 4 oscar zariski 1981 USA 3 Hassler Whitney 1982 USA 2 France 4 Gerhard P. Hochschild 1980 Germany 3 oscar zariski 1981 Poland 3
http://www.oakland.edu/enp/erdpaths.html
The tables below shows of some famous scientists and mathematicians, including many Nobel laureates . Further details, including the paths that establish these numbers and many other people, can be found in LATeX postscript (419K, 35 pages), and pdf (453K, 35 pages). It appears (somewhat abbreviated) in The Mathematical Intelligencer Revista de la Academia Colombiana de Ciencias Exactas, Fisicas y Naturales In addition, we have listed on a separate page the collaboration paths Fields Medal , the Nevanlinna Prize , the Abel Prize , the Wolf Prize in Mathematics , and the Steele Prize for Lifetime Achievement , as well as a few others. Perhaps the most famous contemporary mathematician, Andrew Wiles , was too old to receive a Fields Medal (but was given a Special Tribute by the Committee at the 1998 ICM ANDREW ODLYZKO to Chris M. Skinner. William H. (Bill) Gates , who published with Christos H. Papadimitriou in 1979, who published with Xiao Tie Deng PAVOL HELL Eugene V. Koonin, at the National Center for Biotechnology Information Felipe Voloch We would like to acknowledge and thank the dozens of people, too numerous to mention by name, who have written in with suggestions, additions, and corrections to these lists. We would appreciate further help from anybody with relevant information.
Nobel Prize winners
Arthur L. Schawlow 1981 Physics 5 S. Chandrasekhar 1983 Physics 4 Norman F. Ramsey 1989 Physics 3 David M. Lee 1996 Physics 6 Douglas D. Osheroff 1996 Physics 5 Robert C. Richardson 1996 Physics 6 Gerardus 't Hooft 1999 Physics 6 Martinus J.G. Veltman 1999 Physics 7 Anthony J. Leggett 2003 Physics 4 Frank Wilczek 2004 Physics 3

53. Members Of The School Of Mathematics
zariski, oscar ZIPPIN, Leo. 193536. BAER, Reinhold BASSI, Achille BERNAYS, Paul I.BLUMENTHAL, Leonard M. BOUCKAERT, Louis P. CARLITZ, Leonard CECH, Eduard
http://www.math.ias.edu/1933.html
ALBERT, Abraham Adrian
BLUMENTHAL, Leonard M.
CAMERON, Robert H.
CLIFFORD, Alfred H.
GÖDEL, Kurt
HEDLUND, Gustav A.
HULL, Ralph
JACOBSON, Nathan
JESSEN, Bärge C.
LEHMER, Derrick H.
LOWAN, Arnold N. MARTIN, Robert S. PETERSON, Thurman S. RUSE, Harold S. SALKOVER, Meyer SCHMEISER, Mabel F. SCHOENBERG, Isaac J. STAFFORD, Anna A. THOMAS, Tracy Y. TODD, John A. TORRANCE, Charles C. van KAMPEN, Egbertus R. VANDERSLICE, John L. WILDER, Raymond L. ZIPPIN, Leo AUMANN, Georg BARBER, Sherburne F. BLUMENTHAL, Leonard M. BRAUER, Richard D. CAMERON, Robert H. CHURCH, Alonzo CLARKSON, James A. CLIFFORD, Alfred H. DOUGLAS, Jesse DuVAL, Patrick HULL, Ralph LEMAÎTRE, Georges LEWIS, Daniel C., Jr. MAGNUS, Wilhelm MARIA, Alfred J. MARTIN, Robert S. MARTIN, William T. MONTGOMERY, Deane MOORE, Charles N. MURRAY, Francis J. MYERS, Sumner B. NATHAN, David S. SAGEN, Oswald K. SCHOENBERG, Isaac J. SHUDEMAN, Conrad L.B. SIEGEL, Carl L. SINCLAIR, Mary Emily STAFFORD, Anna A. VANDERSLICE, John L. WALSH, Joseph L.

54. Members Of The School Of Mathematics
Translate this page zariski, oscar. 1961-62. ADAMS, John Frank BISHOP, Errett A. BLUMENTHAL, Robert M.BOOTHBY, William M. BROWN, Morton CARLESON, Lennart AE
http://www.math.ias.edu/1960.html
BISHOP, Errett A.
BONIC, Robert A.
BROWN, Morton
BUCHSBAUM, David
CHEN, Kuo-Tsai
CHRISTIAN, Ulrich
COHEN, Paul J.
de LEEUW, Karel
de LYRA, Carlos B.
DEVINATZ, Allen
ERNEST, John A. FAITH, Carl C. FELDMAN, Jacob GARDING, Lars GELBAUM, Bernard R. GENTILE, Enzo R. GLICKSBERG, Irving L. GOLDMAN, Oscar GRANAS, Andrzej GREEN, James A. HAEFLIGER, André HARRIS, Bruno HILL, Paul D. HOMMA, Tatsuo HÖRMANDER, Lars V. HUBER, Heinz HUEBSCH, William M. IWAHORI, Nagayoshi JAWOROWSKI, Jan W. KERVAIRE, Michel A. KINOSHITA, Shinichi KODAIRA, Kunihiko KOSZUL, Jean LASHOF, Richard K. LEONARD, Henry S. LERAY, Jean MALLIAVIN, Paul MATSUSAKA, Teruhisa MICHAEL, Ernest A. NISHI, Mieo O'MEARA, Onorato Timothy ONO, Takashi PONCET, Jean RADEMACHER, Hans RAY, Daniel B. RODRIGUES, Alexandre SAMELSON, Hans SATO, Mikio SIEGEL, Carl L. SLOWIKOWSKI, Wojciech SPECTOR, Clifford STEWART, Thomas E. TAMARI, Dov TODA, Hirosi van de VEN, Ton WALL, Charles T.C. WASHNITZER, Gerard WATTS, Charles E.

55. Biography-center - Letter Z
wwwhistory. mcs.st-and.ac.uk/~history/Mathematicians/Zaremba.html; zariski,oscar www-history.mcs.st-and.ac.uk/~history/Mathematici ans/zariski.html
http://www.biography-center.com/z.html
Visit a
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56. Math 319 Home Page
Weil and oscar zariski worked together to set the field on a new foundation.To quote zariski I began to feel distinctly unhappy about the rigor of
http://www.mtholyoke.edu/courses/robinson/ma319/math319.htm
Math 319:
Spring 2004: Margaret Robinson
Announcements
  • Wednesday, January 28, 2004: Class Begins at 10:00 in Room 401 Clapp. The textbook for the course is Elementary Geometry of Algebraic Curves by C.G. Gibson, paperback, Cambridge University Press. ISBN: 521 64641 3. Course description:

57. 13: Commutative Rings And Algebras
zariski, oscar; Samuel, Pierre Commutative algebra Graduate Texts in Mathematics,Vol. 29. SpringerVerlag, New York-Heidelberg, 1975. 414 pp.
http://www.math.niu.edu/~rusin/known-math/index/13-XX.html
Search Subject Index MathMap Tour ... Help! ABOUT: Introduction History Related areas Subfields
POINTERS: Texts Software Web links Selected topics here
13: Commutative rings and algebras
Introduction
Commutative rings and algebras are sets like the set of integers, allowing addition and (commutative) multiplication. Of particular interest are several classes of rings of interest in number theory, field theory, algebraic geometry, and related areas; however, other classes of rings arise, and a rich structure theory arises to analyze commutative rings in general, using the concepts of ideals, localizations, and homological algebra. A commutative ring is a set endowed with two binary operations "+" and "*" subject to familiar associative, commutative, and distributive laws. (It is usually but not universally assumed that the rings contain an identity element "1" for multiplication.) Examples include the rings of integers in algebraic number fields; here, the interest is number-theoretic: common questions concern factorization and the class group, the action of the Galois group, and the structure of the group of units. A commutative algebra is a commutative ring which contains a field (usually as a subring over which the entire ring is finitely-generated). Examples include coordinate rings of algebraic varieties, that is, quotients of polynomial rings over a field; here, the interest is geometric: how are the local rings different at singular points, and how do subvarieties intersect? In some sense the theory of commutative rings and algebras can be seen as the search for common features of these two classes of examples, and the effort to explain features of a general commutative ring as being like these two types. We can clarify these fields of inquiry by reviewing the subfields of section 13.

58. Robin Hartshorne - New And Used Books
Robin Hartshorne studied algebraic geometry with oscar zariski and David Mumfordat Harvard, and with J.P. Serre and A. Grothendieck in Paris.
http://www.isbn.pl/A-robin-hartshorne/
ROBIN HARTSHORNE
- all books, old, new and used
Language: English Deutsch Fran§ais Top searches:
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Samuel Clemens - "Huckleberry Finn" J Mathias Sandra Hixson Warren Jacob Luzadr Et Al ... ISBN Robin Hartshorne - new and used books Keyword: Author: Title: ISBN: Book location: UK Ireland Germany France USA Canada
Results: 1-20 of 34 Robin Hartshorne Algebraic Geometry (Graduate Texts in Mathematics Vol. 52)
ISBN: Robin Hartshorne studied algebraic geometry with Oscar Zariski and David Mumford at Harvard, and with J.-P. Serre and A. Grothendieck in Paris. After receiving his Ph.D. from Princeton in 1963, Hartshorne became a Junior Fellow at Harvard, then taught there for several years. In 1972 he moved to... Robin Hartshorne - Algebraic Geometry (Graduate Texts in Mathematics Vol. 52)
Price: EUR 80.20 More results for query: robin hartshorne from
Robin Hartshorne
Algebraic Geometry (Graduate Texts in Mathematics Vol. 52)
ISBN: Robin Hartshorne studied algebraic geometry with Oscar Zariski and David Mumford at Harvard, and with J.-P. Serre and A. Grothendieck in Paris. After receiving his Ph.D. from Princeton in 1963, Hartshorne became a Junior Fellow at Harvard, then taught there for several years. In 1972 he moved to... Robin Hartshorne - Algebraic Geometry (Graduate Texts in Mathematics Vol. 52)

59. PNAS -- Index By Author (Sep 15 1966, 56 (3))
Anderson, oscar Anthony, Donald D. Aurelian, Laure. B. Baltimore, David Barile,MF Barker, Zamenhof, Patrice J. zariski, oscar Zeszotek, Eileen
http://www.pnas.org/content/vol56/issue3/aindex.shtml
Index by Author: Sep 15 1966; 56 (3) [Table of Contents] A B C ... H I J K L M ... P Q R S T U V W X Y Z
A
Anderson, Oscar [PDF]
Anthony, Donald D. [PDF]
Aurelian, Laure [PDF]
B
Baltimore, David [PDF]
Barile, M. F. [PDF]
Barker, L. F. [PDF]
Bender, Myron L. [PDF]
Boeyens, J. C. A. [PDF]
Borek, Ernest [PDF]
Brodie, Arnold F. [PDF]
Bulen, W. A. [PDF]
Bunn, H. Franklin [PDF]
Burger, Max M. [PDF]
C
Cavicchi, Phyllis [PDF]
Chargaff, Erwin [PDF]
Cotter, David A. [PDF]
Cox, Rody P. [PDF]
Crippa, Marco [PDF]
Crothers, Donald M. [PDF]
D
Davidson, Eric H. [PDF]
Doi, Roy H. [PDF]
Doudoroff, M. [PDF]
Dreizen, Paul [PDF]
E
Edelman, Isidore S. [PDF]
Eisinger, J. [PDF]
F
Falcone, A. B. [PDF]
Fanestil, Darrell D. [PDF]
Fernandez-Moran, Humberto [PDF]
Fujita, Shigeji [PDF]
G
Galston, A. W. [PDF]
Gershman, Lewis C. [PDF]
Gershon, David [PDF]
Gibian, Morton J. [PDF]
Gibson, J. F. [PDF]
Girard, Marc [PDF]
Goehler, Brigitte [PDF]
Goldstein, Allan L. [PDF]
Goldthwait, David A. [PDF]
Grant, David [PDF]
Griffin, Martin J. [PDF]
Gueron, M. [PDF]
H
Hall, D. O. [PDF]
Hill, Terrell L. [PDF]
J
Jandl, James H. [PDF]
K
Kallenbach, Neville R. [PDF]
Karkas, John D. [PDF]
Kolin, Alexander

60. Näitus: Kõrgem Algebra
zariski, oscar. Commutative algebra. Vol. 1. 329 lk. 1991 VB77833. Valenza,Robert J. Linear algebra an introduction to abstract mathematics.
http://www.lib.ttu.ee/exhs/fuajee.2000/mar1.html
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Kõrgem algebra
Raamatud
  • Andersson, Mats Erik. Remarks on hypercontractivity for the smallest groups.
    9 lk. 1997 VH-75478 Aspenberg, Magnus. Complex two-dimensional representations of noncommunicative quadratic curves.
    126 lk. 1997 VH-79407 Beidar, K. I. On Frobenius algebras and quantum Yang-Baxter equation. 2.
    22 lk. 1995 VH-63663 Beidar, K. Symmetric algebras and Yang-Baxter equation.
    21 lk. 1996 VH-68483 Bergman, George M. Cogroups and co-rings in categories of associative rings.
    388 lk. 1996 VB-77299 Borceux, Francais. Handbook of categorical algebra. 3 : Categories of sheaves.
    522 lk. 1994 VB-78390 Borceux, Francis. Handbook of categorical algebra. 1 : Basic category theory.
    345 lk. 1994 VB-78388 Borceux, Francis. Handbook of categorical algebra. 2 : Categories and structures.
    443 lk. 1994 VB-78389 Bruin, Henk. Inverse limit spaces of post-critically finite tent maps.
    12 lk. 1998 VH-80110
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