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Reidemeister Kurt: more books (21)

EINFUHRUNG IN DIE KOMBINATORISCHE TOPOLOGIE. by Kurt Reidemeister., 1932
Raum und Zahl. by Kurt REIDEMEISTER, 1957
Einfuhrung in Die Kombinatorische Topologie by Kurt Reidemeister, 1951
Vorlesungen Ãœber Grundlagen Der Geometrie; Ueber, Uber by Kurt Reidemeister, 1968
EINF. by Kurt. Reidemeister, 1932
GRUNDLAGEN DER GEOMETRIE. by Kurt Reidemeister., 1930

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References For Reidemeister
Articles R Artzy, kurt reidemeister, (13.10.1893 8.7.1971), Jahresberichteder Deutschen Mathematiker vereinigung 74 (1972), 96-104.
http://intranet.woodvillehs.sa.edu.au/pages/resources/maths/History/~DZ3A90.htm

Extractions: R Artzy, Kurt Reidemeister, (13.10.1893- 8.7.1971), Jahresberichte der Deutschen Mathematiker vereinigung F Bachmann, W Franz and H Behnke, In Memoriam Kurt Reidemeister, Mathematische Annalen B Chandler and W Magnus, The History of Combinatorial Group Theory: A Case Study in the History of Ideas (New York - Heidelberg - Berlin, 1982), 91-92. H-C Reichel, Kurt Reidemeister (1893 bis 1971) als Mathematiker und Philosoph-ein "Meilenstein" in der Entwicklung der Topologie, der Geometrie und der Philosophie dieses Jahrhunderts, Osterreich. Akad. Wiss. Math.-Natur. Kl. Sitzungsber. II Close this window or click this link to go back to Reidemeister
Mathematische Fakultät Göttingen: Kurt Reidemeister
Translate this page Updates letztes 20.02.2002 jp verantwortlich zurück zur Fakultät,Universität kurt reidemeister. reidemeister wurde am 13.
http://www.math.uni-goettingen.de/Personen/Bedeutende_Mathematiker/reidemeister.

Extractions: zurück zur Fakultät Universität Kurt Reidemeister Reidemeister wurde am 13. Oktober 1893 in Braunschweig geboren. Er kam Anfang der zwanziger Jahre in Hamburg mit Blaschkes Differentialgeometrie in Berührung. Das sollte für sein späteres Leben bestimmend werden: die Geometrie wurde sein eigentliches mathematisches Forschungsgebiet. Seine Untersuchungen erstrecken sich auf die Grundlagen der Geometrie bis hin zur Topologie. Forschungsgegenstände waren hier vor allem die Knotentheorie, die kombinatorische Topologie, der Homotopiekettenring. Viele der behandelten Fragestellungen fanden bei den Topologen erst ein größeres Interesse in den sechziger Jahren, die wir heute als eine Zeit höchster Blüte in der Topologie ansehen. Die Reidemeistertorsion, die im Anschluß an die Arbeiten Reidemeisters gefunden wurde, spielte dabei eine wesentliche Rolle. Seine über die Mathematik hinausragenden philosophischen und allgemein literarischen Interessen hat Reidemeister nie verkümmern lassen. In Wien (1922 - 1925) trat er der logischen Schule, dem Wiener Kreis näher. Ihn interessierte vor allem das mathematische Denken, wie etwas in der Mathematik bewiesen wird und auch unsere geometrische Anschauung, die unsere Psychologen heute die visuelle Mannigfaltigkeit nennen. Er fand, daß nur die berandeten Körper anschaulich sind. Reidemeister lehrte 1925 - 1933 in Königsberg, wurde 1933 zunächst entlassen, dann 1934 als Nachfolger von Hensel nach Marburg berufen und war ab 1955 in Göttingen. Am 8. Juli 1971 ist er hier gestorben.
Mathematik In Göttingen: Bedeutende Mathematiker
reidemeister, kurt; Rellich, Franz; Riemann, Bernhard; Runge, Carl
http://www.math.uni-goettingen.de/Personen/Bedeutende_Mathematiker/
Teoria De Nusos. Moviments De Reidmeister.
kurt reidemeister (18931971) va néixer a Brunswick, Alemanya, poblenatal de Gauss. La seva tesi doctoral va ser sobre teoria
http://www.mallorcaweb.net/mamaguena/nusos/reidemeister/Moviments.html
SNM/DLA: Namenregister 'R' Nachlaßverzeichnis
Translate this page der Juden in Deutschland B-46 Reichwein, Adolf K-13 Reichwein, Sabine H-51 Reicke,Georg C-23-4, L-47 Reicke, Ilse S-157, W-16 reidemeister, kurt C-14, K-71, S
http://www.dla-marbach.de/kallias/hyperkuss/r-reg.html

Extractions: Bitte geben Sie bei Anfragen unbedingt auch den Namen K-17 siehe: Marcuse, Ludwig B-5 B-5 B-6 B-16 L-14 ... S-81 B-30 B-52 B-52-1 C-23 ... S-112 T-21 R-30 siehe: Wekhrlin, Wilhelm Ludwig S-76 Z-12-1 H-33 H-114 H-114 B-21 H-114 J-12 J-12-2 ... S-136-1 B-99 H-114 Z-15 A-15 B-79 C-9 F-53 ... W-35 L-24 R-3 R-3 R-3 D-24 L-37 R-3 R-3 W-12 G-46 M-44 H-75 Radlauer, Curt
Knot Theory Online - The Web Site For Learning More About Mathematical Knot Theo
Finally, German mathematician kurt reidemeister (18931971) proved that all the differenttransformations on knots could be described in terms of three simple
http://www.freelearning.com/knots/intro.htm

Extractions: Interesting facts, knot-knot jokes, and knotty pictures... INTRODUCTION TO KNOTS: On this page you can view each of the following topics, just click to jump to each section: 1) What is a "mathematical" knot? 2) The Central Problem of Knot Theory 3) How do we work with knots? (The Reidemeister moves) 4) Classifying different knots ... 6) Close cousins - Knots vs. Links 1) What is a "mathematical" knot? [^back to top] In order to get started working with knots, we need to understand what mathematicians mean by the term "knots". A "mathematical" knot is just slightly different from the knots we see and use every day. First, take a piece of string or rope. Tie a knot in it. Now, glue or tape the ends together. You have created a mathematical knot.
Schlick Briefautoren
Theodor; Ramsey, Frank P. Reich, Emil; Reichenbach, Hans; reidemeister,kurt;
http://www.austrian-philosophy.at/schlick_briefautoren.html
Volkers Home Page
Translate this page kurt reidemeister PAGE. Wissen. O Verjagter, immer Verjagter, der wissenwill - noch geht der Liebende fraglos im Wald des Seins, die
http://www.math.uni-bonn.de/people/eiserman/reidemeister.html
Knot Theory By Kurt Reidemeister
Topology Atlas Book Abstract iaad16 © Copyright by BCS Associates KnotTheory by kurt reidemeister, ISBN 0-914351-00-1 Order this book from BCS!
http://at.yorku.ca/i/a/a/d/16.htm

Extractions: Foreword to the English edition Publisher's foreword to the original edition Introduction Chapter I: - Knots and their projections Definition of a knot Regular projections The subdivision of the projection plane into regions Normal knot projections Braids Knots and braids Parallel knots, Cable knots Chapter II: - Knots and matrices Elementary invariants The matrices (c h The matrix (a i The determinant of a knot The invariance of the trosion numbers The torsion numbers of particular knots The quadratic form of a knot Minkowski's units Minkowski's units for particular knots A determinant inequality Classification of alternating knots Almost alternating knots Almost alternating circles The L-polynomial of a knot L-polynomials of particular knots Chapter III: - Knots and Groups Equivalence of braids The braid group Definition of the group of a knot Invariance of the knot group The group of the inverse knot and of the mirror image knot The matrix (l ik x)) and the group The knot group and the matrices (c h The edge path group of a knot Structure of the edge path group Covering spaces of the complementary space of the knot The group of a parallel knot The groups of torus knots The L-polynomials of parallel knots Several special knot groups A particular covering space Table of knots Bibliography Index BCS Associates has given its consent to include this document in
TOPCOM, Book Review Of Knot Theory By Corinne Cerf
xv+143 pp. ISBN 0914351-00-1. This book is a 1983 translation of the 1932 celebratedbook by kurt reidemeister. It is subdivided into three chapters.
http://at.yorku.ca/t/o/p/c/85.htm

Extractions: Translated from the German and edited by L. F. Boron, C. O. Christenson, and B. A. Smith, BCS Associates , Moscow, Idaho, 1983 . xv+143 pp. ISBN 0-914351-00-1 This book is a 1983 translation of the 1932 celebrated book by Kurt Reidemeister. It is subdivided into three chapters. The first one is an introduction to knots and braids, including (a sketch of) the original proof that two knots are equivalent if and only if their projections are related by a finite sequence of the three so-called Reidemeister moves. The second chapter describes the main knot invariants obtainable from matrices, like linking numbers, torsion numbers, determinants, and L-polynomials, now called normalized Alexander polynomials, that have been discovered independently by Reidemeister and Alexander. The third chapter deals with knot groups: definition by generators and relations from a projection, invariance, equivalence with the fundamental group of the knot complement, calculation of the group of special families of knots. A group-theoretic interpretation of the matrices and L-polynomials of Chapter II is given.
Table Of Contents
Translate this page ARTICLE, reidemeister, kurt Topologische Fragen der Differentialgeometrie. V. -Gewebe und Gruppen. ARTICLE, reidemeister, kurt Knoten und Verkettungen. 713.
http://134.76.163.65/agora_docs/82697TABLE_OF_CONTENTS.html
ThinkQuest : Library : Knot Theory
isotopic class. kurt reidemeister was able to prove that any ambientisotopy can be performed with only three types of moves. These
http://library.thinkquest.org/12295/data/Knots/Articles/Knots_I_1.html

Extractions: Index Math Who knew there was so much to know about mathematical knots? Featuring easy navigation and straightforward menus, this site explores the formulas and factoids associated with the study of topology. While advanced math students will benefit most, the site also includes a glossary and biographies of mathematicians and scientists, handy features for all types of students. Visit Site 1997 ThinkQuest Internet Challenge Languages English Students Jason B. Severn School, Severna Park, MD, United States Stefan Severn School, Severna Park, MD, United States Andrei Severn School, Severna Park, MD, United States Coaches Todd Severn School, Severna Park, MD, United States Todd Severn School, Severna Park, MD, United States Todd Severn School, Severna Park, MD, United States Want to build a ThinkQuest site? The ThinkQuest site above is one of thousands of educational web sites built by students from around the world. Click here to learn how you can build a ThinkQuest site. Privacy Policy
ThinkQuest : Library : Knot Theory
kurt reidemeister was able to prove that any ambient isotopy with knotsand links can be expressed in the terms of only three types of moves.
http://library.thinkquest.org/12295/data/Vocabulary/Reidemeister_Moves.html

Extractions: Index Math Who knew there was so much to know about mathematical knots? Featuring easy navigation and straightforward menus, this site explores the formulas and factoids associated with the study of topology. While advanced math students will benefit most, the site also includes a glossary and biographies of mathematicians and scientists, handy features for all types of students. Visit Site 1997 ThinkQuest Internet Challenge Languages English Students Jason B. Severn School, Severna Park, MD, United States Stefan Severn School, Severna Park, MD, United States Andrei Severn School, Severna Park, MD, United States Coaches Todd Severn School, Severna Park, MD, United States Todd Severn School, Severna Park, MD, United States Todd Severn School, Severna Park, MD, United States Want to build a ThinkQuest site? The ThinkQuest site above is one of thousands of educational web sites built by students from around the world. Click here to learn how you can build a ThinkQuest site. Privacy Policy
Das Exacte Denken Der Griechen. ~ REIDEMEISTER, Kurt.
pp. 108. Dust wrapper. Very good. Stock 13422. reidemeister, kurt. Das exacte Denken der Griechen. Claassen Goverts. Hamburg.1949.
http://www.rarevols.co.uk/pages/00000196.htm
Patrick Pollak - Titles Index
Translate this page Das Becken. WALDEYER, W. Das exacte Denken der Griechen. reidemeister, kurt. DasExponentialgesetz als Grundlage einer vergleichenden Biologie. JANISCH, Ernst.
http://www.rarevols.co.uk/pages/titlidxd.htm

Extractions: Das Becken. WALDEYER, W. Das exacte Denken der Griechen. REIDEMEISTER, Kurt. Das Exponentialgesetz als Grundlage einer vergleichenden Biologie. JANISCH, Ernst. Das Füllen der Zähne mit Goldeinlagen. SMREKER, Ernst. Das Gehirn, sein Bau und seine Verrichtungen. LUYS, J[ules]. [Bernard]. Das Gehörorgan bei den angeborenen Kopfmissbildungen. NAGER, F. R. and REYNIER, J. P. de. Das Gorilla-Rückenmark. WALDEYER, W. Das Menschenhirn. RETZIUS, Gustaf. Das menschliche Knochenmark. ROHR, Karl. Das Naturbild der Neuen Physik. HAAS, Arthur. Das Röntgenographische Bewegungsbild und seine Anwendung (Flächenkymographie und Kymoskopie). STUMPF, Pleikart. Das Supra-Vestibuläre System dei den Tieren und beim Menschen, mit besonderer Berücksichtigung der Klinik der Blicklähmungen, der sogen, Stirnhirnataxie, der Zwangsstellungen und der Zwangsbewegungen. MUSKENS, L. J. J. Das Wachstum des Kindes. SCHLESINGER, Eugen. De Dijken.
Medien Aus Marburg__________________________________________________(c) Aidos 20
Translate this page reidemeister, kurt Das exakte Denken der Griechen Beiträge zur Deutungvon Euklid, Plato, Aristoteles / kurt reidemeister. - Hamburg
http://www.blista.de/dbb/ekb/ekbasb_t.htm
Knot Theory
In 1927, working with this diagrammatic form of knots, kurt reidemeister demonstratedthat all the allowable moves on a knot could be reduced to three kinds of
http://www.fact-index.com/k/kn/knot_theory.html

Extractions: Main Page See live article Alphabetical index Knot theory is a branch of topology that was inspired by observations, as the name suggests, of knots . But progress in the field no longer depends on experiments with twine. Knot theory concerns itself with abstract properties of theoretical knotsthe spatial arrangements that in principle could be assumed by a loop of string. In mathematical jargon, these are embeddings of the closed circle in three dimensional space. Knot theory originated in an idea of Lord Kelvin 's, that atoms were knots of swirling vortices in the , and that an understanding and classification of all possible knots would explain why atoms absorb and emit light at only the discrete wavelengths that they do (i.e. explain what we now understand to depend on quantum energy levels). The vortex theory died, but knot theory has grown into a subject with wide and often unexpected applications, for example to theories of particle physics DNA replication and recombination , and to areas of statistical mechanics Table of contents 1 An introduction to knot theory
DMV
Translate this page R. Rademacher, Hans (1892-1964), 71, 205-208. Rado, Richard (1906-1989), 71, 190.reidemeister, kurt (1893-1971), 73, 185. Remak, Robert (1888-1942), 71, 190-193.
http://www.mathematik.uni-bielefeld.de/DMV/archiv/pinl_u.html
Dissertationen In Mathematik, 1907-1944
Translate this page Hamburg, 30.07.1921, Geometrie, Affine und Profektive Geometrie, M, reidemeister,kurt, Über die Relativklassenzahl gewisser relativquadratischer Zahlkörper.
http://www.mathematik.uni-bielefeld.de/DMV/archiv/dissertationen/1921.html

Extractions: G Verfasser Titel Univers./TH Datum Gebiet Untergebiet Publiziert in Zeitschrift Land M Bochner, Salomon Berlin Analysis Funktionentheorie Math. Zeitschrift, Bd. 14 PL M Bergmann, Stephan Berlin Analysis Funktionentheorie Math. Annalen, Bd. 86 RUS M Unendliche Abelsche Gruppen von Elementen endlicher Ordnung. Berlin Algebra Gruppentheorie Auszug in: Jahrbuch d. Diss. d. Philos. Fak. Berlin, 1920-1921
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Germany Died 9 April 1953 in Los Angeles, California, USA reidemeister, kurt WernerFriedrick reidemeister Born 13 Oct 1893 in Brunswick, Germany Died 8
http://www.mathnet.or.kr/API/?MIval=people_seek_great&init=R

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