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Steenrod Norman:     more books (21)

Collected works by Norman Earl Steenrod, 1973 Syllabus for linear algebra,: Fall term 1967 by Norman Earl Steenrod, 1967 The Topology Of Fibre Bundles by Norman. Steenrod, 1970-01-01 Foundations of Algebraic Topology by Samuel Eilenberg;And Norman Steenrod, 1964 The Topology of Fibre Bundles by Norman Steenrod, 1965 Homology of Cell Complexes (Based on Lectures by Norman E. Steenrod in 1963): Preliminary Informal Notes of University Courses & Seminars in Mathematics by George E.; Finney, Ross L. Cooke, 1967

lists with details

21. ITU Library Services
    Yakýn Konular þunlardýr Yýl, Bulunan. steenrod cebiri. 1970, 1. steenrod,norman Earl, 19101971. Bibliography. 1970, 1. Steering-gear, 6.  
    http://divit.library.itu.edu.tr/search*tur/dSteering-gear -- Congresses/dsteerin

22. The Mathematics Genealogy Project - Index Of STEE
    Steeno, Gregory, Virginia Polytechnic Institute, 2000. steenrod, norman,Princeton University, 1936. Steer, Brian, University of Oxford, 1961.  
    http://genealogy.math.ndsu.nodak.edu/html/letter.phtml?letter=STEE

23. Basic Library List-Topology
    MAA recommended books in General, Geometric, Algebraic and Differential Topology.Category Science Math Topology * Chinn, William G. and steenrod, norman E. First Concepts of Topology Washington,DC Mathematical Association of America, 1966. Dugundji, James.  
    http://www.maa.org/BLL/topology.htm
    
    Extractions: Back to Table of Contents * Alexandroff, Paul. Elementary Concepts of Topology Mineola, NY: Dover, 1961. Arkhangelski i, A.V. and Pontrjagin, Lev S., eds. General Topology I: Basic Concepts and Constructions, Dimension Theory New York, NY: Springer-Verlag, 1990. * Bing, R.H. Elementary Point Set Topology Washington, DC: Mathematical Association of America, 1960. Bourbaki, Nicolas. Elements of Mathematics: General Topology New York, NY: Springer-Verlag, 1989. ** Chinn, William G. and Steenrod, Norman E. First Concepts of Topology Washington, DC: Mathematical Association of America, 1966. Dugundji, James. Topology Boston, MA: Allyn and Bacon, 1966. Fuks, D.B. and Rokhlin, V.A. Beginner's Course in Topology: Geometric Chapters New York, NY: Springer-Verlag, 1984. Gamelin, Theodore W. and Greene, Robert E. Introduction to Topology Philadelphia, PA: Saunders College, 1983. Gemignani, Michael C. Elementary Topology, Mineola, NY: Dover, 1990. Second Edition. Hausdorff, Felix. Set Theory

24. Topology
    $69. Chinn, William G. and steenrod, norman Earl. First Concepts of TopologyThe Geometry of Mappings of Segments, Curves, Circles, and Disks.  
    http://www.ericweisstein.com/encyclopedias/books/Topology.html
    
    Extractions: see also Topology Adamson, I. A General Topology Workbook. Alexandroff, Paul S. Combinatorial Topology. New York: Dover, 1998. 654 p. $18.95. Alexandroff, Paul S. Elementary Concepts of Topology. New York: Dover, 1961. 57 p. $4.95. Armstrong, M.A. Basic Topology. New York: Springer-Verlag, 1983. 251 p. $39.95. Arnold, V.I. Topological Invariants of Plane Curves and Caustics. Providence, RI: Amer. Math. Soc., 1994. 60 p. $15. Barr, Stephen. Experiments in Topology. New York: Dover, 1989. 210 p. $6.95. Berge, Claude. Topological Spaces Including a Treatment of Multi-Valued Functions, Vector Spaces and Convexity. New York: Dover, 1997. 284 p. $8.95. Blackett, Donald W. Elementary Topology: A Combinatorial and Algebraic Approach. New York: Academic Press, 1967. 224 p. $?. Bloch, E. A First Course in Geometric Topology and Differential Geometry. Bredon, Glen E. Topology and Geometry. New York: Springer-Verlag, 1995. $69. Chinn, William G. and Steenrod, Norman Earl. First Concepts of Topology: The Geometry of Mappings of Segments, Curves, Circles, and Disks. Washington, DC: Math. Assoc. Amer., 1966. 160 p. $17.50. Conlon, L.

25. Untitled
    An introduction to the new invariants in lowdimensional topology American MathematicalSociety, 1997$ 99.00514.224 N97170580 steenrod, norman Topology of  
    http://math.iisc.ernet.in/~nbhm/514.html

26. TechTV Store Powered By Buy.com
    Topology of Fibre Bundles Our Low Price $26.55 You Save $1.40 Format PaperbackAuthor steenrod, norman In Stock Usually Ships in 24 to 48 Hours.  
    http://www.buy.com/techtv/retail/books/subcat.asp?loc=5815

27. TOPCOM,Samuel Eilenberg By Saunders Mac Lane
    There Ray Wilder had an active group of Topologists, including norman steenrod,then a recent Princeton Ph.D. Sammy immediately fitted in, did collaborative  
    http://at.yorku.ca/t/o/p/c/52.htm
    
    Extractions: The University of Chicago Memorial from Volume 3, #1 , of TopCom Samuel Eilenberg, who made decisive contributions to topology and other areas of mathematics, died on Friday, Feb. 6 in New York City. He had been a leading member of the department of mathematics at Columbia University since 1947. His mathematical books, ideas and papers had a major influence. Eilenberg was born in Poland in 1914. At the University of Warsaw he was a student of Borsuk in the active school of Polish Topology. His thesis, concerned with the topology of the plane, was published in Fundamenta Mathematica in 1936. Its results were well received both in Poland and in the USA. In 1938 he published there another influential paper on the action of the fundamental group on the higher homotopy groups of a space. Algebra was not foreign to his topology! Early in 1939 Sammy's father told him "ammy, it doesn't look good here in Poland, Get out." He did, arriving in New York on April 23, 1939, and going at once to Princeton. At that University, Oswald Veblen and Solomon Lefschetz efficiently welcomed refugee mathematicians and found them suitable positions at American Universities. Sammy's work in topology was well known, so a position for him was found at the University of Michigan. There Ray Wilder had an active group of Topologists, including Norman Steenrod, then a recent Princeton Ph.D. Sammy immediately fitted in, did collaborative research (for example, with Wilder, O.G. Harrold and Dean Montgomery). His 1940 paper in the Annals formulated and codified the ideas of the "obstructions" recently introduced by Hassler Whitney. He also argued with Lefschetz. Finding the Lefschetz book obscure in its treatment of singular homology he provided an elegant and definitive treatment in the Annals (1949).

28. Library Resources
    Isbn 0195129423. Title The Topology of Fibre Bundles. Author steenrod,norman. Publisher Princeton Univ Pr (May 1, 1999). Isbn 0691005486.  
    http://perimeterinstitute.ca/resources/libraryresources.cfm?CurrentPage=13

29. Zbigniew Fiedorowicz
    Solomon Lefschetz begat norman E. steenrod (Princeton, 1936, UniversalHomology Groups); norman E. steenrod begat George W. Whitehead, Jr.  
    http://www.math.ohio-state.edu/~fiedorow/

30. Topology And Psychoanalysis
    Eilenberg, Samuel and norman E. steenrod. 1952. Foundations of Algebraic Topology. Princeton, NJ Princeton University Press. GranonLafont, Jeanne. 1985.  
    http://www.math.ohio-state.edu/~fiedorow/psych.html
    
    Extractions: and Cinema Criticism At about the same time, in the social and psychological sciences Jacques Lacan pointed out the key role played by differential topology: As Althusser rightly commented, "Lacan finally gives Freud's thinking the scientific concepts that it requires". More recently, Lacan's topologie du sujet has been applied fruitfully to cinema criticism and to the psychoanalysis of AIDS. In mathematical terms, Lacan is here pointing out that the first homology group of the sphere is trivial, while those of the other surfaces are profound; and this homology is linked with the connectedness or disconnectedness of the surface after one or more cuts. Furthermore, as Lacan suspected, there is an intimate connection between the external structure of the physical world and its inner psychological representation qua knot theory: this hypothesis has recently been confirmed by Witten's derivation of knot invariants (in particular the Jones polynomial ) from three-dimensional Chern-Simons quantum field theory.

31. Weekly List Of Books
    ISBN 0387-95374-4. 516 P022 170421 ** Discrete geometry; Convex geometry; Combinatorialgeometry 47 steenrod, norman Topology of fibre bundles by norman  
    http://www.library.iisc.ernet.in/access/wklstbks/16dec2k2.html

32. Nat'l Academies Press, Biographical Memoirs (1991), Cumulative Index
    5743158 Squier, George Owen 20151-59 Stadie, William Christopher 58513-28 Stadler,Lewis John 30329-47 Stebbins, Joel 49293-316 steenrod, norman Earl 55  
    http://www.nap.edu/books/0309044421/html/407.html
    
    Extractions: Openbook Linked Table of Contents Front Matter, pp. i-iv Contents, pp. v-vi Preface, pp. vii-viii 1. Joseph Hall Bodine, pp. 1-15 2. Arthur Clay Cope, pp. 16-31 3. Philip Jackson Darlington, Jr...., pp. 32-45 4. John Franklin Enders, pp. 46-65 5. Edward Curtis Franklin, pp. 66-79 6. Selig Hecht, pp. 80-101 7. Libbie Henrietta Hyman, pp. 102-115 8. Francis Wheeler Loomis, pp. 116-127 9. Jacob Marschak, pp. 128-147 10. Donald Howard Menzel, pp. 148-167 11. Nathan M. Newmark, pp. 168-181 12. Lars Onsager, pp. 182-233 13. Alexander Petrunkevitch, pp. 234-249 14. Kenneth Bryan Raper, pp. 250-271 15. Francis W. Reichelderfer, pp. 272-291 16. William Jacob Robbins, pp. 292-329 17. George Gaylord Simpson, pp. 330-353 18. Owen Harding Wangensteen, pp. 354-365 19. Henry Stephen Washington, pp. 366-393 20. Howel Williams, pp. 394-406 Cumulative Index, pp. 407-420

33. Nat'l Academies Press, Biographical Memoirs (1987), Cumulative Index
    Ambrose 2822360 Spier, Leslie 57431 -58 Squier, George Owen 20 151 -59 Stadler,Lewis John 30 329-47 Stebbins, Joel 49 293-316 steenrod, norman Earl 55  
    http://www.nap.edu/books/0309037298/html/531.html
    
    Extractions: Openbook Linked Table of Contents Front Matter, pp. i-iv Table of Contents, pp. v-vi Preface, pp. vii-viii Title Page, pp. 1-1 Arthur Francis Buddington, pp. 2-25 J. George Harrar, pp. 26-57 Paul Herget, pp. 58-87 John Dove Isaacs III, pp. 88-123 Bessel Kok, pp. 124-149 Otto Krayer, pp. 150-225 Rebecca Craighill Lancefield, pp. 226-247 Harold Dwight Lasswell, pp. 248-275 Jay Laurence Lush, pp. 276-305 John Howard Mueller, pp. 306-321 Robert Franklin Pitts, pp. 322-345 John Robert Raper, pp. 346-371 Karl Sax, pp. 372-397 Gerhard Schmidt, pp. 398-429 Leslie Spier, pp. 430-459 Hans-Lukas Teuber, pp. 460-491 Warren Weaver, pp. 492-530 Cumulative Index, pp. 531-544

34. Www.lehigh.edu/~dmd1/eilobit
    homological algebra. He and a coauthor, norman steenrod of PrincetonUniversity, collaborated in studying algebraic topology. They set  
    http://www.lehigh.edu/~dmd1/eilobit

35. Bücher-Neuerwerbungen / New Titles
    Translate this page steenrod, norman E. Hrsg. Reviews of papers in algebraic and differentialtopology, topological groups, and homological algebra  
    http://www.mathematik.uni-muenchen.de/~bibadmin/mono_neu.html

36. Www.risc.uni-linz.ac.at/research/category/risc/catlist/gen-abs-nons
    Peter White) Subject categories Re Who said General Abstract Nonsense A quotefrom a Colin McLarty posting on another list norman steenrod first hung  
    http://www.risc.uni-linz.ac.at/research/category/risc/catlist/gen-abs-nons
    
    Extractions: From: pareigis@math02.mathematik.uni-muenchen.de Date: Sun, 17 May 1998 08:00:58 +0000 Subject: categories: Who said: General Abstract Nonsense Hi - who coined the expression General Abstract Nonsense as a synonym for category theory? Where did it first appear in print? Thanks for any comments. Bodo Prof. Dr. Bodo Pareigis Dept.of Mathematics, University of Munich Theresienstr. 39, D-80333 Muenchen, GERMANY ........................................... Email: pareigis@rz.mathematik.uni-muenchen.de Web: http://www.mathematik.uni-muenchen.de/~pareigis phone: office: +49 89-2394-4426 Date: Tue, 19 May 1998 18:34:33 +0100 Subject: Re: categories: Who said: General Abstract Nonsense From: "Tim Heap" pareigis writes: Bodo> Hi - who coined the expression Bodo> General Abstract Nonsense Bodo> as a synonym for category theory? Where did it first appear in Bodo> print? Lang, in his book `Algebra' says: "The terminology is due to Steenrod." tim Date: Tue, 19 May 1998 18:43:26 -0400 (EDT) From: Michael Barr Subject: categories: Nonsense It might be amusing for people to see the full context as I replied to Bodo: Serge Lang used it in his Addiison-Wesley text: " Algebra" in the first(?) 1965 edition. On page 105 after the chapter on Homology, the following appears: "EXERCISES: Take any book on homological algebra, and prove all the theorems without looking at the proofs given in that book. Homological algebra was invented by Eilenberg-Mac Lane. General category theory (i.e. the theory of arrow-theoretic results ) is generally known as

37. New Acquisitions -- Science And Engineering Library (University At Buffalo Libra
    Foundations of algebraic topology, by Samuel Eilenberg and normansteenrod. SEL QA611 .S82 1951 steenrod, norman Earl, 19101971.  
    http://ublib.buffalo.edu/libraries/units/sel/collections/newbooks/nb990930.html

38. Projects In Topology, Geometry And Combinatorics, Department Of Mathematics, Uni
    This algebra was discovered by the topologist norman steenrod in 1947, but we arenow developing applications in areas which are purely algebraic, and even in  
    http://www.ma.man.ac.uk/DeptWeb/Groups/Pure/TopologyProjects.html
    
    Extractions: Projects in Topology, Geometry and Combinatorics Projects with Peter Eccles Ron Ledgard Nige Ray Igor Rivin ... Grant Walker , and Reg Wood The following list gives outlines of some representative MPhil and PhD projects for which we offer supervision. The list is not exhaustive, and we are always willing to listen to constructive requests and suggestions on related topics! We all enjoy working with postgraduate students, so if you fancy the thought of researching into one or more of these areas, send us a message now. If you feel you need further information before making an application, we are likely to invite you to Manchester at our expense and talk through the possibilities with you in person; we will arrange for you to meet some of our current students, who will also show you around. SELF-INTERSECTIONS OF IMMERSIONS: Examples of immersions are given by the figure eight in the plane (an immersion of the circle with one double point), by the usual picture of the Klein bottle in three-space (which has a circle of double points), and by Boy's surface, a model of the projective plane in three-space with an immersed circle of double points and a single triple point. Although my initial research concerned the homotopy of infinite loop spaces (see the projects on coherence ), I was amazed to discover applications to the study of manifolds which arise as the self-intersections of immersions; these led me to the solution of problems which had been outstanding since the pioneering work of Hassler Whitney in the 1940s. My viewpoint combines many fundamental aspects of algebraic and differential topology, and offers projects which involve aspects of those in

39. Math Club Interview With Professor Barry Mazur
    But almost as soon as I got there I found myself attracted to moregeometric problems. norman steenrod was my adviser at first.  
    http://www.math.harvard.edu/~mathclub/newsletters/mazur.html
    
    Extractions: by Max Lieblich and Lauren Williams Max: I guess the most basic question is, what got you interested in mathematics? Mazur: I was initially interested in electronics Maxwell's equations. When I was in high school I had a friend who was quite a whiz as a Ham radio operator. He would build electronic things and I would try to understand why they worked. The thing I was baffled by, and kept trying to understand, was how energy got transmitted. After high school I went to MIT with the idea of studying electronic engineering. But the first day at MIT I went to the library and was surprised that there were so many books on mathematics: I was surprised to find that math was actually a subject. I had thought of math as a tool, and I had intended to learn it to prepare myself to study electromagnetism. That first day while browsing through the shelves I realized that mathematics and not engineering was really what I wanted to do. Lauren: How much exposure had you had to math before MIT?

40. Categories: Categorical Incunabula
    3644. 1952 14,398b EILENBERG, SAMUEL; steenrod, norman. Foundations of algebraictopology. Princeton University Press, Princeton, New Jersey, 1952.  
    http://north.ecc.edu/alsani/ct02(1-2)/msg00006.html
    
    Extractions: Date Prev Date Next Thread Prev Thread Next ... Thread Index categories: Re: categorical incunabula categories: Re: categorical incunabula From: "Hans-E. Porst" <porst@math.uni-bremen.de> Prev by Date: categories: Re: Antonia's Line Next by Date: categories: RE: Categories and cognition Previous by thread: categories: Re: Antonia's Line Next by thread: categories: Re: categorical incunabula Index(es): Date Thread

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