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Artin Emil:     more books (82)

Modern higher algebra: Galois theory. Summer 1947 by Emil Artin, 1948 RINGS WITH MINIMUM CONDITION by Emil, Nesbitt, Cecil J., and Thrall, Robert M. Artin, 1948-01-01 Lectures on modern higher algebra: Part I, Galois theory, New York University, Summer, 1947 by Emil Artin, 1947 Algebraic numbers and algebraic functions I,: Princeton University, New York University. 1950-51 by Emil Artin, 1951 Elements of algebraic geometry;: Lectures by Emil Artin, 1955 Rings with minimum condition, by Emil Artin, 1944 Algebraic Numbers and Algebraic Functions by Emil Artin, 2005 Lecture notes covering the theory of valuation, local class field theory, the elements of algebraic number theory and the theory of algebraic function fields of one variable by Emil Artin, 1951 Galois Theory by Emil Artin, 1971 Selected topics in geometry,: Part I. Lectures, New York University, Fall 1954 by Emil Artin, 1954 Modern higher algebra;: Galois theory lectures given in summer, 1947 by Emil Artin, 1947 Modern developments in algebra by Emil Artin, 1953 Calculus & Analytic Geometry by Emil Artin, 1957 Selected topics in geometry: Lectures by Emil Artin, 1955

lists with details

81. INDEX
    Translate this page Nachman Arrow, Kenneth J. Arrow, Kenneth Arsenev, ALeksei Alekseevich Arsenev, AlekseiAlekseevich Arsove, MG Artale, Alessandro artin, E. artin, emil artin, M  
    http://www.cwi.nl/library/pictures/names.html

82. Emil Artin
    Article on emil artin from WorldHistory.com, licensed from Wikipedia, the free encyclopedia.Return to World History (home) Main Article Index emil artin.  
    http://www.worldhistory.com/wiki/E/Emil-Artin.htm
    
    Extractions: World History (home) Encyclopedia Index Localities Companies Surnames ... This Week in History Emil Artin March 3 December 20 ) was a mathematician born in Vienna, Austria who spent his career in Germany (mainly in Hamburg) until the Nazi threat when he emigrated to the USA in where he was at Princeton University He was one of the leading algebraists of the century, with an influence larger than might be guessed from the one volume of his Collected Papers edited by his students Serge Lang and John Tate . He worked in algebraic number theory , contributing largely to class field theory and a new construction of L-function . He also contributed to the pure theories of rings groups and fields . He developed the theory of braid s as a branch of algebraic topology. He was also an important expositor: of Galois theory, and of the group cohomology approach to class field theory (with John Tate ), to mention two theories where his formulations became standard. The influential treatment of abstract algebra by van der Waerden is said to derive in part from Artin's ideas, as well as those of Emmy Noether . He wrote a book on geometric algebra that may well have originated the term.

83. Bibliography LSU REU 2001
    Math. 121 (1985) 169186. Counting Functions and Braids. artin, emil,Theory of Braids . Ann. Math. 48 (1947), pp. 101-126. Dehornoy  
    http://www.math.lsu.edu/~reu/bib2001.htm
    
    Extractions: Shelly Harvey and Andrea Ritter, A Research Experience for Undergraduates, Notices of the American Mathematical Society, Feb. 1998, p. 267-268. H. Bass, The Ihara-Selberg zeta function of a tree lattice , Internat. J. Math 3 (1992), 717-797. F. R. K. Chung, Spectral Graph Theory , CBMS Regional Conference Series in Mathematics 92 , 1997. F. R. K. Chung and R. P. Langlands, A combinatorial Laplacian with vertex weights , J. Comb. Theory Ser. A 75 (1996), 316-327. W.-C. W. Li, Number Theory, with applications , World Scientific Series on University Mathematics, vol. 7, 1996. B. W. Jordan and R. Livne, Ramanujan local systems on graphs , Topology 36 (1997), 1007-1024. A. Lubotzky, R. Phillips, and P. Sarnak, Ramanujan graphs , Combinatorica, 8 (1988), 261-277. Conner, P., and Perlis, R., Survey of Trace Forms, Series in Pure Math, vol. 2, World Scientific, Singapore, (1984). Perlis, R., A remark about zeta functions of number fields of prime degree, Journal f. d. reine u. angewandte Mathematik 293/294 , 435-436 (1977). Perlis, R., On the class numbers of arithmetically equivalent fields, Journal of Number Theory 10 , 489-509 (1978).

84. Rechnernamen Im Fachbereich Mathematik & Informatik
    Translate this page artin, emil artin, geb. 3.März 1898 Wien, gest. 20.Dezember 1962 Hamburg. Forschteim Bereich der Zahlentheorie und der Algebra. attila, Hunnenkönig, gest.  
    http://wwwmath.uni-muenster.de/IVV/math/Namen/Rechner.html

85. A Guide To The Max Dehn Papers, 1899-1954, 1975-1979
    artin, emil, 18981962. Blumenthal, Otto, b. 1876. 2, Dehn to emil artin, photocopyof ALS, April 6, 1950. Martin Kneser to W. Magnus, TLS, June 7, 1979.  
    http://www.lib.utexas.edu/taro/utcah/00192/00192b.html
    
    Extractions: Descriptive Summary Creator Dehn, Max, 1878-1952. Title Max Dehn Papers Dates: Abstract Collection documents the career of Max Dehn (1878-1952), relating chiefly to his research in geometry, topology, group theory, and the history of mathematics. Accession No. Extent 2 ft., 2 in. Languages and [code "engger" not found in ISO 639-2 list]. Repository Center for American History,The University of Texas at Austin Max Dehn (1878-1952) was a mathematician whose research focused on geometry, topology, group theory, and the history of mathematics. He began his career at Frankfurt University (1921-1935) and in 1940 immigrated to the United States where he worked with the Black Mountain college. Collection documents the career of Max Dehn (1878-1952), relating chiefly to his research in geometry, topology, group theory, and the history of mathematics. The bulk of the papers is from Dehn's years at Frankfurt University (1921-1935) and after his immigration to the United States in 1940, where he was chiefly associated with Black Mountain college. Correspondents include E. Artin, O. Blumenthal, H. Bohr, S. Breuer, C. Caratheodory, M. Kneser, E. Noether, M. Pasch, O. Toeplitz, and E. Zermelo. Biographical material on Dehn is included. The collection also contains lecture notes by E. Hellinger. Included are correspondence, lecture and course notes, notebooks, manuscripts of publications, and reprints.

86. In Memoriam: Natascha Artin Brunswick, Editor Emeritus
    There, after finishing high school at age 16, Natascha studied mathematics at theUniversity of Hamburg, taking courses from emil artin, whom she married in  
    http://epubs.siam.org/sam-bin/dbq/article/97997
    
    Extractions: pp. 189-189 Abstract. Natascha (Jasny) Artin Brunswick died February 3, 2003, in Princeton, New Jersey, at the age of 93. I first met Natascha in 1946 when she joined the group around Richard Courant at New York University. I was a graduate student at the time. In 1948, when the New York University journal Communications on Pure and Applied Mathematics was founded, Natascha became the technical editor, and she continued as editor until 1991. In 1956, when the SIAM journal Theory of Probability and Its Applications was founded, she became the primary translation editor, and she continued in this position until 1999. She did everything by hand, without computers. In addition she taught mathematics and Russian and translated works from French, Russian, and German for several other journals. Natascha Jasny was born in St. Petersburg, Russia, on June 11, 1909. After the Bolshevik takeover, the family moved south and, in 1922, fled again, settling finally in Hamburg, Germany. There, after finishing high school at age 16, Natascha studied mathematics at the University of Hamburg, taking courses from Emil Artin, whom she married in 1932, and others including von Neumann and Cassirer. In Hamburg, the Artin children Karin and Michael were born; Tom was born later in the United States. In 1937 Professor Artin was dismissed from the university because of the racial laws, and he and his family were allowed to leave, arriving in the United States in the summer of 1937. In 1938 they moved to Bloomington, Indiana. Natascha, although formally an enemy alien, taught Russian in the U.S. Army Special Training Program and later at the University of Indiana. In 1946 Professor Artin received an appointment at Princeton University, New Jersey, and the family moved there. He and Natascha were divorced in the 1950s, and in 1959 she married Mark Brunswick, the composer and professor of music at City College.

87. History Of Astronomy: What's New At This Site On March 8, 1999
    Find more about Ardenne with Alta Vista. artin, emil (18981962) Shortbiography and references. Aryabhata the Elder (476-550(499?))  
    http://www.astro.uni-bonn.de/~pbrosche/new/new990308.html

88. Authors (isbndb.com)
    Artiles, Alfredo J. (Alfredo Artiles). Artiles, Joaquín (Joaquín Artiles). artin,emil (emil artin). artin, Michael (Michael artin). artin, Tom (Tom artin).  
    http://isbndb.com/authors/?start_item=1381&fl=A&sl=R

89. Wishlist
    Math/Science/Computer Books artin, emil The Gamma Function ; Berlekamp,Conway, and Guy Winning Ways for Your Mathematical Plays Vol.  
    http://www.yak.net/random/wishlist.html
    
    Extractions: @import "dteweb.css"; @import "subtopic.css"; got dough? You actually want to get me a gift? Sweet! A warning, though. Textbooks have gotten really expensive. I'd guess the average price for one is $70 USD. If you want to get books from the ACM contact me for my username/password so you can get a neato student discount. Looking for good deals? Try addall This list is not the be-all end-all, but it's better than haphazardly guessing at books in my field, if that's the sort of thing you're looking to get :-) Artin, Emil "The Gamma Function" Berlekamp, Conway, and Guy Winning Ways for Your Mathematical Plays Vol. 3-4 see the publisher's web site Cheswick and Bellovin Firewalls and Internet Security: Repelling the Wily Hacker, Second Edition

90. Footnotes
    . . . . . artin * emil artin (18981962), Duits/Oostenrijkswiskundige . . . . .  
    http://www.desda.sci.kun.nl/home/~grooten/wiskunde/noether/footnode.html

91. Weissauer : Algebra I
    Translate this page artin, emil Algebra, 1962 1. - 85 S. PH Q 4/631 2.- 113 S. PH Q 4/632. artin, emil Analytische Geometrie und  
    http://www.ub.uni-heidelberg.de/helios/fachinfo/www/math/kvv/ws2002/k-3.htm

92. Artin S Conjecture
    Conjecture 3.1 (emil artin) If is not or a perfect square, then the number ofprimes such that is a primitive root modulo is asymptotic to , where is a  
    http://modular.fas.harvard.edu/edu/Fall2001/124/lectures/lecture11/lecture11/nod

93. Uppsala Universitetsbibliotek. Ångströmbiblioteket - Nyförvärv
    Translate this page Trondheim Brun, 1933. - 72 s. artin, emil. Einführung in die Theorieder Gammafunktion / von E. artin. - Leipzig Teubner, 1931.  
    http://www.ub.uu.se/linne/ang/okt02.htm
    
    Extractions: @import url(http://www.ub.uu.se/css/profil.css); /*css for IE och NN6*/ : Oktober 2002 Alfabetisk Utskriftsformat Abhandlungen über Variations-rechnung Abhandlungen über Variations-rechnung. T. 1 / herausgegeben von P. Stäckel. - Leipzig : Engelmann, 1894. - 143 s. (Oswald's Klassiker der exakten Wissenschaften 46)

94. DMV
    Translate this page A. Alt, Frank (1910-), 75, 183. artin, emil (1898-1963), 73, 155-157. B.Baer, Reinhold (1902-1979), 73, 153-154. Barneck, Alfred (1885-1964), 71,173.  
    http://www.mathematik.uni-bielefeld.de/DMV/archiv/pinl_u.html

95. Our Mathematical Ancestors
    Translate this page Ted Chinburg. Josef Stefan Ludwig Boltzmann Gustav Herglotz emil artin John T.Tate. Josef Stefan Ludwig Boltzmann Gustav Herglotz emil artin Hans Zassenhaus.  
    http://www.math.upenn.edu/100/ancestors.html
    
    Extractions: Christos Athanasiadis Chebyscheff Markov Tamarkin Nelson Dunford Jacob T. Schwartz Gian-Carlo Rota Richard P. Stanley Jonathan Block Raoul Bott Irene I. Bouw F. Oort Eugenio Calabi Felix Klein Adolph Hurwitz) David Hilbert Erhard Schmidt Salomon Bochner Thesis Students : R. J. Milgram, Carlos Ferraris, Salvador Gigena, Tom Sayin Ho, Jianfang Li, Xiuxiong Chen Luca Capogna J. J. v. Littrow N. Braschman P. L. Chebyshev G. F. Voronoi W. Sierpinski Antoni Zygmund Eugene Fabes Ching-Li Chai Brioschi Cremona Veronese G. Castelnuovo Oscar Zariski David Mumford Thesis Students : Jeff Achter, Chia-Fu Yu Ted Chinburg Josef Stefan Ludwig Boltzmann Gustav Herglotz Emil Artin John T. Tate Thesis Students : Sunghan Bae, Seyong Kim, David Solomon, Tom Schmidt, Tony Costa, Adebisi Agboola, Mike Rogers, George Pappas, Chi-Fong Lau, Seon-In Kwon, Caiqun Xiao, Shubin Hu, Matrias Atria, Darren Glass Christopher Croke E. H. Moore George David Birkhoff M. H. Stone Richard V. Kadison Richard Lashof Thesis Students : Jin-Whan Yim, Jianguo Cao, Tobias Colding, Xiaobo Liu, Scott Pauls

96. The Mathematics Genealogy Project - Update Data For Emil Artin
    The Mathematics Genealogy Project  
    http://genealogy.math.ndsu.nodak.edu/html/php/submit-update.php?id=7690

97. Colin Adams The Knot Book. An Elementary Introduction To The
    USA 9 (1923), 9395. 5884 emil artin Theorie der Zoepfe. Hamb. Abh. 4 (1925), 47-72.5883 artin, 416-441 5885 emil artin Theory of braids. Annals of Math.  
    http://felix.unife.it/Root/d-Mathematics/d-Geometry/b-Knot-theory
    
    Extractions: Colin Adams: The knot book. An elementary introduction to the mathematical theory of knots. Freeman 1994, 310p. 0-7167-2393-X. $24. [= Das Knotenbuch. Spektrum 1995, 300p. DM 78.] 6940 Colin Adams: Tilings of space by knotted tiles. Math. Intell. 17/2 (1995), 41-51. 7379 Martin Aigner/J. Seidel: Knoten, Spinmodelle und Graphen. Jber. DMV 97 (1995), 75-96. J. Alexander: A lemma on a system of knotted curves. Proc. Nat. Ac. Sci. USA 9 (1923), 93-95. 5884 Emil Artin: Theorie der Zoepfe. Hamb. Abh. 4 (1925), 47-72. [5883 Artin, 416-441] 5885 Emil Artin: Theory of braids. Annals of Math. 48 (1947), 127-136. [5883 Artin, 446-471] 5886 Emil Artin: Braids and permutations. Annals of Math. 48 (1947), 643-649. [5883 Artin, 472-478] 5887 Emil Artin: The theory of braids. American Scientist 38 (1950), 112-119. [5883 Artin, 491-498] 2524 Clifford Ashley: Il grande libro dei nodi. Rizzoli 1989. 890 Michael Atiyah: The frontier between geometry and physics. Jber. DMV 91 (1989), 149-158. R. Baxter: Exactly solved models in statistical mechanics. Academic Press 1982. 2539 Joan Birman: Braids, links and mapping class groups. Princeton UP 1974. 2227 Joan Birman: Recent developments in braid and link theory. Math. Intell. 13/1 (1991), 52-60. 2236 J. Birman/H. Wenzl: Braids, link polynomials and a new algebra. Trans. AMS 313 (1989), 249-273. [3291] 5880 Gerhard Burde/Heiner Zieschang: Knots. De Gruyter 1985, 400p. 3-11-008675-1. DM 140. L. Crane: Topology of 3-manifolds and conformal field theories. Yale UP 1989 [?]. R. Crowell/R. Fox: Introduction to knot theory. Ginn 1963. M. Culler/C. Gordon/J. Luecke/P. Shalen: Dehn surgery on knots. Annals of Math. 125 (1987), 237-300. David Farmer/Theodore Stanford: Knots and surfaces. AMS 1996, 100p. 0-8218-0451-0. $19. 12154 Jose' Manuel Fernandez de Labastida: Knoten in der Physik. Spektrum 1998/10, 66-72. 5870 M. Fort (ed.): Topology of 3-manifolds. Prentice-Hall 1962. Ralph Fox: Recent developments of knot theory of Princeton. Proc. Int. Congress Math. 2 (1950), 453-457. 5871 Ralph Fox: A quick trip through knot theory. 5870 Fort, 120-176. 5872 Ralph Fox: Knots and periodic transformations. 5870 Fort, 177-182. 5874 Ralph Fox/O. Harrold: The Wilder arcs. 5870 Fort, 184-187. 2241 Peter Freyd a.o.: A new polynomial invariant on knots and links. Bull. AMS 12 (1985), 239-246. [3291] Peter Freyd/D. Yetter: Braided compact closed categories with applications to low dimensional topology. Adv. Math. 77 (1989), 156-182. D. Fuchs: Cohomologies of the braid group mod 2. Funct. Anal. appl. 4 (1970), 143-151. D. Gabai: Foliations and surgery on knots. Bull. AMS 15 (1986), 83-97. N. Gilbert/T. Porter: Knots and surfaces. Oxford UP 1994, 240p. 0-19-853397-7. Pds. 30. "The text is very well written, detailed motivations of concepts and clear explanations replace unnecessary formalism." (Peter Schmitt) 5873 Herman Gluck: The reducibility of embedding problems. 5870 Fort, 182-183. D. Goldschmidt: Group characters, symmetric functions, and the Hecke algebra. AMS 1993, 70p. Pds. 49. "Dieser vorzuegliche Band, dicht gepackt mit Mathematik von allererster Guete, gibt eine Vorlesung wieder, die der Autor 1989 in Berkeley gehalten hat und deren Hauptziel es ist, ein tieferes Verstaendnis der Markovspur und somit des fuer die Knotentheorie so wichtigen Jonespolynoms zu vermitteln." (Harald Rindler). W. Haken: Ueber das Homoeomorphieproblem der 3-Mannigfaltigkeiten I. Math. Zeitschr. 80 (1962), 89-120. V. Hansen: Braids and coverings. Cambridge UP 1989. Geoffrey Hemion: The classification of knots and 3-dimensional spaces. Oxford UP 1992, 160p. 0-19-859697-9. $44. Geoffrey Hemion: On the classification of homeomorphisms of 2-manifolds and the classification of 3-manifolds. Acta Math. 142 (1979), 123-155. F. Jones: Subfactors and knots. AMS 1991, 113p. DM 110. "An enormous amount of material is contained in this short CBMS series of lectures, and what is more, the author is able to link together completely disparate topics such as von Neumann algebras, braid groups, links, and Hecke algebras. Even a superficial perusal of the book will teach something. It belongs on every mathematician's shelf." (G.C. Rota). 6630 Vaughan Jones: Teoria dei nodi e meccanica statistica. 6626 Israel, 27-32. 2240 Vaughan Jones: A polynomial invariant for knots via von Neumann algebras. Bull. AMS 12 (1985), 103-111. [3291] 5877 Vaughan Jones: Hecke algebra representations of braid groups and link polynomials. Annals Math. 126 (1987), 335-388. 4783 Vaughan Jones: Knots in mathematics and physics. 4727 Casacuberta/Castellet, 70-77. 2028 Louis Kauffman: On knots. Princeton UP 1987. Louis Kauffman: Knots and physics. World Scientific 1991, 500p. 981-02-0344-6 (pb). Pds. 19. 5869 Louis Kauffman: Formal knot theory. Princeton UP 1983. 0-691-08336-3. $28. 2234 Louis Kauffman: State models and the Jones polynomial. Topology 26 (1987), 395-407. [3291] Louis Kauffman/S. Lins: Temperley-Lieb recoupling theory and invariants of 3-manifolds. Princeton UP 1994, 300p. 0-691-03640-3 (pb.). $28. 5879 Louis Kauffman/Pierre Vogel: Link polynomials and a graphical calculus. J. Knot Theory and ramif. 1 (1992), 59-104. A. Kawauchi: A survey on knot theory. Birkha''user 1996, 440p. 3-7643-5124-1. SFR 98. 5882 K. Lamotke: Besprechung des Buches "Knots" von Burde/Zieschang. Jber. DMV 90 (1988), B 31-32. 2242 W. Lickorish: Polynomials for links. Bull. London Math. Soc. 20 (1988), 558-588. [3291] W. Lickorish: Prime knots and tangles. Trans. AMS 267 (1981), 321-332. 2775 W. Lickorish: Three-manifolds and the Temperley-Lieb algebra. Math. Annalen 290 (1991), 657-670. W. Lickorish: An introduction to knot theory. Springer 1997, 200p. DM 89. 6283 Charles Livingston: Periodic knots and Maple. Notices AMS 38 (1991), 785-788. Charles Livingston: Knot theory. MAA 1994. C. McCrory/T. Schifrin (ed.): Geometry and topology, varieties and knots. Dekker 1987. 15064 Kishore Marathe: A chapter in physical mathematics - theory of knots in the sciences. In 15031 Engquist/, 873-888. H. Morton: Threading knot diagrams. Math. Proc. Camb. Phil. Soc. 99 (1986), 246-260. 2235 H. Murakami: A formula for the two-variable link polynomial. Topology 26 (1987), 409-412. [3291] K. Murasugi: Knot theory and its applications. Birkha''user 1996, 340p. 3-7643-3817-2. SFR 98. L. Neuwirth: Knot groups. Princeton UP 1965, 110p. 0-691-07991-9. $7. L. Neuwirth (ed.): Knots, groups, and 3-manifolds. Princeton UP 1975. P. Papi/C. Procesi: Invarianti di nodi. Quaderni UMI 1998, 200p. K. Perko: On the classification of knots. Proc. AMS 45 (1974), 262-266. 5878 William Pohl: DNA and differential geometry. Math. Intell. 3 (1980), 20-27. J. Przytycki/P. Traczyk: Invariants of links of Conway type. Kobe J. Math. 4 (1987), 115-139. 6126 K. Rehren: Quantum symmetry associated with braid group statistics. 2853 Doebner/Hennig, 318-339. 2678 K. Reidemeister: Knotentheorie. Chelsea 1948. N. Reshetiken: Quantized universal enveloping algebras, the Yang-Baxter equation, and invariants of links I-II. Steklov Inst. 1987 [?]. 5868 Dale Rolfsen: Knots and links. Publish or Perish 1976. H. Schubert: Bestimmung der Primfaktorzerlegung von Verkettungen. Math. Zeitschrift 76 (1961), 116-148. H. Seifert/W. Threlfall: Old and new results on knots. Can. J. Math. 2 (1950), 1-15. J. Simon: Topological chirality of certain molecules. Topology 25 (1986), 229-235. 14821 Alexei Sossinsky: Mathematik der Knoten. Rowohlt 2000, 160p. DM 17. S. Spengler/A. Stasiak/N. Cozzarelli: The stereostructure of knots and catenanes produced by phage lambda integrative recombination. Implications for mechanism and DNA structure. Cell 42 (1985), 325-334. 12242 Ian Stewart: Katzenkorbknotenknobelei. Spektrum 1999/1, 8-10. Es gibt eine Algebra fu''r Zo''pfe, aber nicht fu''r Fingerfadenfiguren. 5876 John Stillwell: Classical topology and combinatorial group theory. Springer 1980. Chapter 7 deals with knots and braids. 5173 De Witt Sumners: Untangling DNA. Math. Intell. 12/3 (1990), 71-80. De Witt Sumners: Knots, macromolecules and chemical dynamics. In R. King/D. Rouvray (ed.): Graph theory and topology in chemistry. Elsevier 1987, 3-22. De Witt Sumners: The role of knot theory in DNA research. In McCrory/Schifrin, 297-318. 6950 De Witt Sumners: Lifting the curtain. Using topology to probe the hidden action of the enzymes. Notices AMS May 1995, 528-537. D. Walba: Topological stereochemistry. Tetrahedron 41 (1985), 3161-3212. Friedhelm Waldhausen: The word problem in fundamental groups of sufficiently large irreducible 3-manifolds. Annals Math. 88 (1968), 272-280. Solution of the word problem for knot groups. Friedhelm Waldhausen: Recent results on sufficiently large 3-manifolds. Proc. Symp. Pure Math. AMS 32 (1979), 21-37. S. Wasserman/N. Cozzarelli: Biochemical topology. Applications to DNA recombination and replication. Science 232 (1986), 951-960. S. Wasserman/J. Dungan/N. Cozzarelli: Discovery of a predicted DNA knot substantiates a model for site-specific recombination. Science 229 (1985), 171-174. Dominic Welsh: Complexity. Knots, colourings and countings. Cambridge UP 1993, 180p. 0-521-45740-8 (pb). £20. J. White/K. Millett/N. Cozzarelli: Description of the topological entanglement of DNA catenanes and knots by a powerful method involving strand passage and recombination. J. Mol. Biology 197 (1987), 585-603. 2239 E. Witten: Quantum field theory and the Jones polynomial. Comm. Math. Physics 121 (1989), 351-399. [3291] 5875 E. Zeeman: Isotopies and knots in manifolds. 5870 Fort, 187-193.

98. Universitätsbibliothek Karlsruhe
    http://www.ubka.uni-karlsruhe.de/hylib-bin/suche.cgi?opacdb=UBKA_OPAC&nd=1126251

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