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         De Rham Georges:     more detail
  1. Varietes differentiables: Formes, Courants, Formes Harmoniques. by Georges de Rham, 1955
  2. Essays on Topology and Related Topics: Memoires dedies a Georges de Rham (English and French Edition)
  3. Georges de Rham: An entry from Gale's <i>Science and Its Times</i>
  4. Varietes Differentiables: Formes, Courants, Formes Harmoniques by Georges De Rham, 1960
  5. Differentiable Manifolds: Forms, Currents, Harmonic Forms (Grundlehren der mathematischen Wissenschaften) by Georges de Rham, 1984-09-19
  6. Varietes differentiables: Formes, courants, formes harmoniques (Actualites scientifiques et industrielles) (French Edition) by Georges de Rham, 1973
  7. Harmonic integrals by Georges de Rham, 1954
  8. Varietes Differentiables: Formes, Courants, Formes Hamoniques: La Seconde Edition (Actualites Scientifiques et Industrielles.Publications l'Institute de Mathematique de l'Universite de Nancago III) by Georges De Rham, 1960
  9. Essays on Topology and Related Topics: Memoires dédiés à Georges de Rham by André Haefliger and Raghavan Narasimhan, 1970
  10. Variétés différentiables: Formes, courants, formes harmoniques (Publications de l'Institut mathématique de l'université de Nancago) by Georges de Rham, 1955
  11. Lectures on introduction to algebraic topology, (Tata Institute of Fundamental Research. Lectures on mathematics and physics. Mathematics, 44) by Georges de Rham, 1969
  12. A History of Algebraic and Differential Topology, 1900 - 1960 (Modern Birkhäuser Classics) by Jean Dieudonné, 2009-06-09

21. Georges De Rham' - Encyclopedia Article About Georges De Rham'. Free Access, No
encyclopedia article about georges de rham . georges de rham in Free onlineEnglish dictionary, thesaurus and encyclopedia. georges de rham .
http://encyclopedia.thefreedictionary.com/Georges de Rham'
Dictionaries: General Computing Medical Legal Encyclopedia
Georges de Rham'
Word: Word Starts with Ends with Definition Georges de Rham 10 September September 10 is the 253rd day of the year (254th in leap years). There are 112 days following it.
Events
  • 1608 - John Smith elected council president of Jamestown, Virginia
  • 1776 - Nathan Hale volunteers to spy
  • 1813 - The Battle of Lake Erie
  • 1823 - Simón Bolívar named President of Peru
  • 1846 - Elias Howe gets a patent for the sewing machine
  • 1913 - First paved coast-to-coast highway opened in the US.

Click the link for more information. Centuries: 19th century - 20th century - 21st century Decades: 1850s 1860s 1870s 1880s 1890s - Years: 1898 1899 1900 1901 1902 - This year has the latest occurring solstices and equinoxes for 400 years, because the Gregorian calendar hasn't had a leap year for seven years or a century leap year since 1600. See 1696.
Click the link for more information. 9 October October 9 is the 282nd day of the year (283rd in Leap years). There are 83 days remaining.
Events
  • 1000 - Leif Ericson discovers Vinland, becoming the first known European to set foot in North America.

22. SmartPedia.com - Free Online Encyclopedia - Encyclopedia Books.
georges Vanier, georges Vezina, georges Vézina. georges de rham, georges de rham ,georges de Scudéry. georges Étienne Cartier, Georgetown, Georgetown, Arkansas.
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23. AIM Reprint Library:
de rham, georges.2. Reidemeister s Torsion Invariant and Rotations of S^n. de rham, georges.
http://www.aimath.org/library/library.cgi?database=reprints;mode=display;BrowseT

24. AIM Reprint Library:
Translate this page Konick, Jean-Marie de La Vega, W. Fernandez de Leeuw, K. de Leon, Manuel de Man,Ronald de Mari, Filippo de Monvel-Bether, Anne Boutet de rham, georges de Smit
http://www.aimath.org/library/library.cgi?database=reprints;mode=display;BrowseL

25. Auteur - De Rham, Georges

http://bibli.cirm.univ-mrs.fr/Auteur.htm?numrec=061906035918880

26. Fiche Document -Georges De Rham Oeuvres Mathématiques

http://bibli.cirm.univ-mrs.fr/Document.htm&numrec=031069546924130

27. UMSNH - BIBLIOTECA DE LA ESCUELA DE CIENCIAS FISICO MATEMATICAS
Translate this page Estadistica QC-13 Durham, Franklin P. 2ª edicion. 2.- Varietes DifferentiablesTema Topologia QA-35 rham, georges 1ª edicion.
http://www.fismat.umich.mx/biblioteca/aplicaciones/busca.php?menu=autor&T1=Rham&

28. UMSNH - BIBLIOTECA DE LA ESCUELA DE CIENCIAS FISICO MATEMATICAS
G. Resnick, Robert Resnikoff, HL Retherford, JR Revisited, Coxeter Rey Pastor,J. Rey Pastor, Julio Reza, Fazlollah M. rham, georges Rheinboldt, Werner C
http://www.fismat.umich.mx/biblioteca/aplicaciones/lista.php?val=autor&inicial=R

29. Evenements De L'IGAT
Translate this page georges de rham (1903-1990) est né à Roche, dans le canton de Vaud, le 10 septembre1903. Souvenir de georges de rham par Oscar Burlet (fichier .pdf de 5 MB).
http://igat.epfl.ch/igat/de_rham.htm
IGAT
Georges deRham ; le jury est formŽ de Elie Cartan, Paul Montel et Gaston Julia. Souvenir de Georges de Rham par Oscar Burlet (fichier .pdf de 5 MB) Voir ce qu'en dit le site de StAndrew
Accueil
Membres ... Georges deRham

30. Evenements De L'IGAT
georges de rham, Conférencedu prof. Souvenirs de georges de rham, un héritage mathématique et humain,
http://igat.epfl.ch/igat/evenements.htm
IGAT
Colloque de l'IGAT 1 Avril 2004 Laurent Bartholdi La croissance des groupes, un panorama 22 Avril 2004 Peter Buser 27 mai 2004 Marc Troyanov 17 Juin
Modular structure, group duality and Physics
Prof. I. Ojima (RIMS, Kyoto) Inauguration de l'IGAT et centenaire de la naissance de Georges de Rham Salle CO-1 Suites superexactes Serge BOUC, Paris VII Salle BCH 2103 Conjugacy classes in disconnected groups Ross LAWTHER, Lancaster and Cambridge University Salle BCH 2103 Colloque de l'IGAT
Kathryn Hess
Accueil
Membres Liens Georges de Rham

31. Georges De Rham
georges de rham. georges de rham (10 September 1903 9 October 1990) was aSwiss mathematician, known for his contributions to differential topology.
http://www.sciencedaily.com/encyclopedia/georges_de_rham
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Georges de Rham
Georges de Rham 10 September - 9 October ) was a Swiss mathematician , known for his contributions to differential topology . He studied at the University of Lausanne and then in Paris for a doctorate, becoming a lecturer in Lausanne in 1931; where he held positions until retirement in 1971; he held positions in Geneva in parallel. In 1931 he proved de Rham's theorem , identifying the de Rham cohomology groups as topological invariants. This proof can be considered as sought-after, since the result was implicit in the points of view of Henri Poincaré and Élie Cartan . The first proof of the general Stokes' theorem , for example, is attributed to Poincaré, in 1899. At the time there was no

32. 20e MATHEMATICS
€ 488. 762. rham (georges de) ; 15 tirés à part de Mémoires 1931-1971.
http://perso.wanadoo.fr/alta.mathematica/twentieth.html
Antiquarian books on mathematics and varias. Livres anciens de mathematiques et autres sciences
Twentieth century's mathematics. DESCRIPTION SOMMAIRE-SUMMARY All items in first edition, except where otherwise noted.. Click the chosen item to get full descriptions and comments by BERNSTEIN (Serge) 45 Euros BERNSTEIN (V.) 45 Euros
BOREL
BOURBAKI
BRELOT 35 Euros JULIA (Gaston) 45 Euros 30 Euros MANDELBROJT (S.) 60 Euros MONTEL 45 Euros MONTEL 45 Euros
REYE DIE GEOMETRIE DER LAGE 120 Euros 762. RHAM (Georges de) 140 Euros WIENER (Norbert) THE ERGODIC THEOREM 60 Euros ZORETTI (Ludovic) Sur les fonctions analytiques 60 Euros 772. YOUNG (L.-C.) DESCRIPTION 30 p p. 18 (4) p f = feuille).
BERNSTEIN (Serge) Edition originale. 45 Euros BERNSTEIN (V.) Edition originale 45 Euros l n a n s la variable. Le cas de l n e -s = z . Le cas de l n = logn et a n = 1 donne la fonction z s droite de convergence Paul Montel BRELOT 35 Euros R. Taton.

33. Inhalt: Epitaph Der Familie Rham Im Bonner Münster
georges de rham. Born 10 Sept 1903 in Roche, Canton Vaud, Switzerland Died 9 Oct1990 in Lausanne, Switzerland. Click the picture above to see a larger version.
http://www.ramm-familien.de/geschichten/georgderham/georgesderham.htm
Georges de Rham
Born: 10 Sept 1903 in Roche, Canton Vaud, Switzerland
Died: 9 Oct 1990 in Lausanne, Switzerland
Click the picture above
to see a larger version Show birthplace location Previous (Chronologically) Next Biographies Index Previous (Alphabetically) Next Main index Georges de Rham attended the secondary school Collège d'Aigle from 1914 to 1919 and then at the Gymnase classique de Lausanne from 1919 until 1921. Having graduated from secondary school with Latin and Greek as his main subjects, de Rham entered the University of Lausanne in 1921 with the intention of studying chemistry, physics and biology. He began to study mathematics in an attempt to understand questions that arose in the physics he was studying. After five semesters he gave up biology and turned to mathematics. In 1925 he obtained his Licence ès Sciences. From 1926 he studied in Paris for his doctorate, spending the winter term of 1930/31 at the University of Göttingen. He was awarded his doctorate from Paris in 1931 and became a lecturer at the University of Lausanne. There he was promoted to extraordinary professor in 1936 and to full professor in 1943. He retired and was given an honorary appointment by Lausanne in 1971. However de Rham also held a position at the University of Geneva. He was appointed there as extraordinary professor in 1936, being promoted to full professor in 1953. He retired from Geneva and was given an honorary position there in 1973.

34. Combinatorial Approximation To The Divergence Of One-Forms On Surfaces
de rham, georges, Variétés différentiables, Hermann, Paris 1960. Dodziuk, Józef,Finitedifference Approach to the Hodge Theory of Harmonic Forms, Amer.
http://www.ster.be/lieven/pub/pub4.html
Combinatorial Approximation to the Divergence of One-Forms on Surfaces
Author
Lieven Smits
Bibliographical Reference
Israel Journal of Mathematics , volume 75 (1991), pages 257-271.
Abstract
We consider the approximation of a differential operator on forms by combinatorial objects via the correspondences of Whitney and de Rham. We prove that the Hilbert space dual of the combinatorial coboundary is an L approximation to the codifferential of one-forms on a two-dimensional Riemannian manifold.
Availability
The author has some reprints left. If your library does not have this particular journal issue, ask for a reprint by emailing him your postal address. Remove "unwanted" from the address below. lieven@sterunwanted.be
References
  • Albeverio, Sergio and Zegarlinski, Boguslaw , Construction of Convergent Simplicial Approximations of Quantum Fields on Riemannian Manifolds, University of Bochum preprint SFB 237, 1989. Cheeger, J., Analytic Torsion and Reidemeister Torsion, Proc. Nat. Acad. Sci. USA Schrader, Robert , On the Curvature of Piecewise Flat Spaces, Comm. Math. Phys.
  • 35. Search Results For Georges De La Tour - Encyclopædia Britannica
    georges de rham University of St.Andrews, Scotland Introduction to the life andworks of this Swiss mathematician known for his contributions in de rham
    http://www.britannica.com/search?query=Georges de la Tour

    36. Differential Geometry --  Encyclopædia Britannica
    in which local and global properties come into interplay with a link furnishedby de rham s theorem (named after the Swiss mathematician georges de rham).
    http://www.britannica.com/eb/article?eu=120781&tocid=70493&query=geodesic&ct=

    37. De_Rham
    georges de rham. Born 10 Sept 1903 in Roche, Canton Vaud, SwitzerlandDied 9 Oct 1990 in Lausanne, Switzerland. Show birthplace location.
    http://intranet.woodvillehs.sa.edu.au/pages/resources/maths/History/DRhm.htm
    Georges de Rham
    Born: 10 Sept 1903 in Roche, Canton Vaud, Switzerland
    Died: 9 Oct 1990 in Lausanne, Switzerland
    Show birthplace location Previous (Chronologically) Next Biographies Index
    Previous
    (Alphabetically) Next Welcome page Georges de Rham However de Rham also held a position at the University of Geneva. He was appointed there as extraordinary professor in 1936, being promoted to full professor in 1953. He retired from Geneva and was given an honorary position there in 1973. In addition to these permanent appointments de Rham held a number of visiting professorships. He visited Harvard in 1949/50 and the Institute of Advanced Study at Princeton in 1950 and again in 1957/58. He also visited the Tata Institute in Bombay in 1966. In [4] Raoul Bott describes the context of de Rham's famous theorem:- In some sense the famous theorem that bears his name dominated his mathematical life, as indeed it dominates so much of the mathematical life of this whole century. When I met de Rham in at the Institute in Princeton he was lecturing on the Hodge theory in the context of his 'currents'. These are the natural extensions to manifolds of the distributions which had been introduced a few years earlier by Laurent

    38. Bibliography
    rham, georges de, 19031990, Oeuvres mathematiques ; georges de rham,Geneve, L Enseignement mathematique, Universite de Geneve, 1981.
    http://www.library.cornell.edu/math/bibliography/display.cgi?start=R&

    39. Munzinger Personen - Georges De Rham
    Loseblattwerkweiter. georges de rham Mathematiker. Durch Klick
    http://register.munzinger.de/personen/00/000/010/00010806.shtml

    40. Mathem_abbrev
    Harold de Fermat, Pierre de L Hôpital, Guillaume de La Condamine, Charles, de Moivre,Abraham de Morgan, Augustus de Prony, Gaspard de rham, georges de Wronski
    http://www.pbcc.cc.fl.us/faculty/domnitcj/mgf1107/mathrep1.htm
    Mathematician Report Index Below is a list of mathematicians. You may choose from this list or report on a mathematician not listed here. In either case, you must discuss with me the mathematician you have chosen prior to starting your report. No two students may write a report on the same mathematician. I would advise you to go to the library before choosing your topic as there might not be much information on the mathematician you have chosen. Also, you should determine the topic early in the term so that you can "lock-in" your report topic!! The report must include: 1. The name of the mathematician. 2. The years the mathematician was alive. 3. A biography. 4. The mathematician's major contribution(s) to mathematics and an explanation of the importance. 5. A historical perspective during the time the mathematician was alive.
    Some suggestions on the historical perspective might be:
    (a) Any wars etc.
    (b) Scientific breakthroughs of the time
    (c) Major discoveries of the time
    (d) How did this mathematician change history etc.

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