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         Riesz Marcel:     more detail
  1. Marcel Riesz Collected Papers (French Edition) by Marcel Riesz, Lars Garding, et all 1988-10
  2. Collected Papers (English, German and French Edition) by Marcel Riesz, 1988-09-12
  3. Clifford Numbers and Spinors: with Riesz's Private Lectures to E. Folke Bolinder and a Historical Review by Pertti Lounesto (Fundamental Theories of Physics) by Marcel Riesz, 2010-11-02
  4. The general theory of Dirichlet's series by G H. 1877-1947 Hardy, Marcel Riesz, 2010-09-07
  5. Variations on a Theme of Frederic and Marcel Riesz
  6. On the first elements of relativity theory and quantum theory;: Lectures, winter 1954 by Marcel Riesz, 1954
  7. L'integrale de Riemann-Liouville et le Probleme de Cauchy (Extrait des Acta mathematica, Tome 81) by Marcel Riesz, 1948

21. Mathematical Family Tree - L.W. Marcoux
riesz, marcel, Ph.D. 1912 University of Budapest unknown. Berwald, Franz 1917;Cramer, Harald 1917; Hille, C. Einar 1918; Hörmander, Lars 1955
http://www.math.uwaterloo.ca/~lwmarcou/FamilyTree.html
Mathematical Family Tree
  • Marcoux, Laurent W. , Ph.D. [1988] University of Waterloo
    On the distance between unitary orbits of weighted shifts
    • [1998] University of Alberta
      Closures of (U+K)-orbits of essentially normal models
  • Davidson, Kenneth R. , Ph.D. [1976] University of California, Berkeley
    Compact perturbations of operator algebras
    • Huang, Houben [1993]
    • Kribs, David [2000]
    • Marcoux, Laurent [1988]
  • Arveson, William B. , Ph.D. [1964] University of California, Los Angeles
    Prediction theory and group representations
    • Alveras, Alexander [1995]
    • Andersen, Neils [1979]
    • Aotani, Masayasu [1996]
    • Baker, Richard [1987]
    • Bleecker, Cecelia [1976]
    • Davidson, Kenneth R. [1976]
    • Dinh, Hung [1989]
    • Fall, Thomas [1977]
    • Fowler, Neal [1993]
    • Kraus, Jon [1977]
    • Laca, Marcelo [1989]
    • Lamoureux, Michael [1988]
    • Larson, David [1976]
    • Loebl, Richard [1973]
    • O'Donovan, Donal [1973]
    • Pai, Chikaung [1988]
    • Pitts, David [1986]
    • SeLegue, Dylan [1997]
    • Semwogerere, Frederick [1994]
    • Shaio, Jack [1985]

22. Encyclopedia: Frigyes Riesz
He was the older brother of the mathematician marcel riesz. marcel riesz (November16, 1886 – September 4, 1969) was a mathematician who was born in Györ,
http://www.nationmaster.com/encyclopedia/Frigyes-Riesz

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    Encyclopedia: Frigyes Riesz
    Updated 52 days 21 hours 27 minutes ago. Other descriptions of Frigyes Riesz Frigyes Riesz Frigyes Riesz January 22 February 28 ) was a mathematician who was born in Győr Austria-Hungary (now Hungary ) and died in Budapest Hungary Wikipedia does not have an article with this exact name. ... Wikipedia does not have an article with this exact name. ... January 22 is the 22nd day of the year in the Gregorian Calendar. ... 1880 was a leap year starting on Thursday (see link for calendar). ... February 28 is the 59th day of the year in the Gregorian calendar. ... 1956 was a leap year starting on Sunday of the Gregorian calendar. ... A mathematician is a person whose area of study and research is mathematics. ...

    23. Encyclopedia: List Of Hungarians
    marcel riesz (November 16, 1886 – September 4, 1969) was a mathematician who wasborn in Györ, AustriaHungary (now Hungary) and died in Lund in Sweden.
    http://www.nationmaster.com/encyclopedia/List-of-Hungarians

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    Encyclopedia: List of Hungarians
    Updated 6 days 12 hours 8 minutes ago. Other descriptions of List of Hungarians This article needs to be wikified . Please format this article according to the guidelines laid out at Wikipedia:Guide to layout The following is a list of famous Hungarians taken mainly from The Hungary Page' at Nobel Prize Winners and Famous Hungarians . People with some degree of Hungarian origin (typically a Hungarian parent or grandparent) but who were not Hungarian citizens and who were not born in Hungary can be found in the List of people of Hungarian origin . A list of famous Hungarian Jews can be found in List of Hungarian Jews , overlaps with which are starred.

    24. Memoria Anual
    “On the inversion of marcel riesz ultrahyperbolic causal operator”, RA Cerutti,SE Trione, On marcel riesz ultra hyperbolic kernel”, SE Trione (1987).
    http://www.iam.conicet.gov.ar/pages/listadoprep.html
    TRABAJOS DE MATEMATICA (1974 - 1995) To obtain copies of the following publications, please contact the librarian:
    Alicia Ferraté

    260. “Solutions to the mean curvature equation by fixed point methods”, M.C. Mariani, D.F. Rial, (1995). F.D. Suárez, (1995). 258. “A Banach-Lie structure for the automorphism group of a von Neumann algebra”, E. Andruchow, G. Corach, D. Stojanoff, (1995). 257. “Hyperbolic geometry and multifractal spectra. Part III”, M. Piacquadio Losada, (1995). 256. “The Riemann-Cartan-Weyl quantum geometry and supersymmetric systems”, D.L. Rapoport, (1995). 255. “Quantum geometry and topological quantum field theory”, D.L. Rapoport, (1995). 254. “On the inversion of Marcel Riesz ultrahyperbolic causal operator”, R.A. Cerutti, S.E. Trione, (1995). 253. “The expansion of ”, M. Aguirre Téllez, (1995). 252. “Hyperbolic geometry and multifractal spectra. Part II”, S. Grynberg, M. Piacquadio Losada, (1995). 251. “Hyperbolic geometry and multifractal spectra. Part I”, M. Piacquadio Losada, (1995). 250. “Some properties of the generalized causal and anticausal Riesz potentials”, R.A. Cerutti, S.E. Trione, (1995).

    25. Frigyes Riesz
    Frigyes (or Frederic in German) riesz studied in Budapest. Frigyes riesz syounger brother, marcel riesz, was himself a famous mathematician.
    http://www.math.u-szeged.hu/confer/fejerriesz/Riesz.htm
    Frigyes Riesz Acta Scientiarum Mathematicarum which quickly became a major source of publications in mathematics. In 1945 Riesz was appointed to the chair of mathematics at the University of Budapest. Riesz was a co-founder of functional analysis, his work of 1910 marks the start of operator theory. Such fundamental results as the Riesz Representation theorem (the form of functionals on the space of continuous functions), the Riesz-Fischer theorem (completeness of L^2 spaces and identification of different Hilbert spaces) bear his name. Riesz made many contributions to other areas such as ergodic theory, topology, and the theory of orthogonal series. His book (written jointly with his student B. Sz kefalvi-Nagy) is one of the best books ever written on functional analysis. Riesz received many honours for his work. He was elected to the Hungarian Academy of Sciences and, in 1949, he received the Kossuth Prize. He was elected to the Paris Academy of Sciences and to the Royal Physiographic Society of Lund in Sweden. He received honorary doctorates from the universities in Szeged, Budapest and Paris. Frigyes Riesz's younger brother, Marcel Riesz, was himself a famous mathematician. They had only one common work, which contains the famous F. and M. Riesz theorem (a measure on the circle which zero Fourier coefficients with negative index is absolutely continuous with respect to arc measure).

    26. Week166
    Hille s advisor was marcel riesz, the guy who didn t prove the riesz The advisor of marcel riesz was Lipot Fejer, the guy who discovered the Fejer
    http://math.ucr.edu/home/baez/week166.html
    March 27, 2001
    This Week's Finds in Mathematical Physics (Week 166)
    John Baez
    Do you know this number? They say that mathematics is not really about numbers, and they're right. But sometimes it's fun to play around with the darn things! Given any positive number you can work out its continued fraction expansion, like this: sqrt(2) = 1 + 1 - 2 + 1 2 + 1 - 2 + 1 2 + 1 2 + 1 . . . But normally it won't look so pretty! A number is rational if and only if the continued fraction stops after finitely many steps. If its continued fraction expansion eventually repeats, like this: sqrt(3) = 1 + 1 - 1 + 1 2 + 1 - 1 + 1 2 + 1 1 + 1 . . . then it satisfies a quadratic equation with integer coefficients. So the continued fraction expansion of e can't ever repeat... but it's cute nonetheless:

    27. VersenyVizsga
    EF Bolinder and P. Lounesto, marcel riesz Clifford Numbers and Spinors, marcel riesz Collected Papers by marcel riesz, et al; Springer (October 1,
    http://www.versenyvizsga.hu/eng/biography/rieszmarcell.html
    Marcel Riesz
    Biography:
    http://www-groups.dcs.st-and.ac.uk/~history/Mathematicians/Riesz_Marcel.html
    Books:
    The General Theory of Dirichlet's Series (Phoenix Edition) by G. H. Hardy, Marcel Riesz; Dover Publications (December 19, 2005);
    E. F. Bolinder and P. Lounesto, Marcel Riesz: Clifford Numbers and Spinors, (Kluwer, 1993);
    Clifford Numbers and Spinors : with Riesz's Private Lectures to E. Folke Bolinder and a Historical Review by Pertti Lounesto (Fundamental Theories of Physics) by Marcel Riesz , et al; Springer; 1 edition (December 31, 1999);
    Marcel Riesz Collected Papers by Marcel Riesz, et al; Springer (October 1, 1988);
    Clifford numbers and spinors (University of Maryland. Institute for Fluid Dynamics and Applied Mathematics. Lecture series) by Marcel Riesz;
    On the first elements of relativity theory and quantum theory;: Lectures, winter 1954 by Marcel Riesz. Articles:
    Riesz, M., L'integral de Riemann-Liouville et le probl`eme de Cauchy, Acta Mathematica, 81, pp. 1-223, 1949;
    M. L. Cartwright, Manuscripts of Hardy, Littlewood, Marcel Riesz and Titchmarsh, Bull. London Math. Soc. 14 (6) (1982), 472-532;
    L. Garding, Marcel Riesz in Memoriam, Acta Mathematica 124 (1970), x-xi.;

    28. Algebras Of Electromagnetics
    M. riesz, marcel riesz Clifford Numbers and Spinors, Kluwer Academic Publisher,Dordrecht/Boston, 1993. Facsimile of riesz lectures to E. Folke Bolinder
    http://www.tkk.fi/~ppuska/elmag_alg.html
    @import "tyyli6.css"; ALGEBRAS OF ELECTROMAGNETICS Vector and dyadic 'algebra'
    Clifford algebras and

    related algebras: Quaternions and Octonions

    Exterior algebras; Differential forms
    ...
    Exterior algebras in computational electromagnetics
    Last update: 27th January 2004,
    Keywords: Electromagnetics, electromagnetism, algebra, algebras, vector, vectors, dyad, dyads, dyadic, dyadics, polyadic, multivector, multivectors, bivector, bivectors, Clifford algebra, geometric algebra, geometric calculus, quaternion, quaternions, hypercomplex, exterior calculus, exterior algebra, differential forms, exterior forms, spinor, spinors, tensor, tensors, Maxwell, Grassmann, Hamilton, Cayley, Clifford, Gibbs, Heaviside, Cartan, de Rham I have collected here links and references about algebras used in electromagnetics. The contents of the list of course reflect my preferences. However, taste has not been the only criterion, for I have included only those references that I have had possibility to evaluate, which explains the fact that so many of the classical papers are missing.
    Contents
    Note that classification is quite artificial, for it is more-often-than-not difficult to label piece of writing as belonging to 'exterior algebras' or 'clifford algebras'. So the reader is advised to consult all categories in order to find suitable texts.

    29. Marcel Riesz
    Translate this page Begrifferklärung marcel riesz. marcel riesz ist der jüngere Bruder vonFrederic riesz. Er studierte Mathematik an der Universität in Budapest und wurde
    http://www.netzwelt.de/lexikon/Marcel_Riesz.html

    30. Book Clf-alg/boli9301 From E. Foke Bolinder No Email Address
    Espoo, Finland TITLE Clifford Numbers and Spinors (by marcel riesz) withriesz s Private Lectures to E. Folke Bolinder and a Historical Review by
    http://www.clifford.org/anonftp/clf-alg/books/riesz.txt
    Book: clf-alg/boli9301 From: E. Foke Bolinder Address: Chalmers University of Technology, Gothenburg, Sweden With: Pertti LOUNESTO Address: Helsinki Univ of Technology, Espoo, Finland TITLE: Clifford Numbers and Spinors (by Marcel Riesz) with Riesz's Private Lectures to E. Folke Bolinder and a Historical Review by Pertii Lounesto ABSTRACT: This volume contains a facsimile reproduction of Marcel Riesz's notes of a set of lectures he delivered at the University of Maryland, College Park, between October 1957 and January 1958. This material has not been formally published to date. This seminal material (arranged in four chapters) which contributed greatly to the start of modern research on Clifford algebras, is supplemented in this book by notes which Riesz dictated to E. Folke Bolinder the following year and which were intended to be a fifth chapter of the Riesz lecture notes. In addition, Riesz's work on Clifford algebra is put into an historical perspective in a separate review by P. Lounesto. COPY: ISBN 0-7923-2229-1, Kluwer Publ (1993)

    31. Archival Material Related To J. L. W. V. Jensen
    Jensen is mentioned in the correspondence between marcel riesz and GH Hardy inthe marcel riesz papers at the Lund University Library.
    http://www.math.ku.dk/ths/jensen_j_l_w_v/archival.htm
    Archival material related to J. L. W. V. Jensen
    • There is 39 letters from Jensen to Mittag-Leffler at the Institut Mittag-Leffler in Stockholm.
    • There is one letter from Jensen to Steffensen in the J. F. Steffensen papers at the Archive , Institute for Mathematical Science, University of Copenhagen.
    • Jensen is mentioned in the correspondence between Marcel Riesz and G. H. Hardy in the Marcel Riesz papers at the Lund University Library
    Several articles from the 1920s discussing Jensen's mathematical work mention Jensen's Nachlass, but it is not known if it still exist and where it is located. As a student Georg Rasch (1901-1980), later to become a significant Danish statistician, examined Jensen's papers especially to look for a proof of the Riemann conjecture. He did not find such proof, but his work resulted in some articles on the gamma function (see Lina Olsson: Georg Rasch og målingsmodellerne , Thesis in statistics, Department of Theoretical Statistics, University of Copenhagen 1999, pp. 13-14). Last updated: 2000.07.10, 1999.07.27

    32. Børge Jessen Papers, First Part
    Translate this page riesz, marcel, 11, 1935-51-? 2, 1947-51, Swedish, Danish. Rosenthal, Arthur, 4,1930-48, 1, 1948, German, English. Roth, Hans, 2, 1948, 0, English
    http://www.math.ku.dk/arkivet/jessen/bjpap1.htm
    Børge Jessen papers , first part
    A survey of the first part
    First part: Subject Boxes Personal matters Family correspondence Scientific correspondence Go to Second part Go to Third part
    A survey of the content of the individual boxes in the first part
    PERSONAL MATTERS
    Box 1
    Folder: Family songs [1919-55]
    Folder: French
    Folder: Gregersen's School [1925-42]
    Folder: St. Jørgen's Gymnasium [1923-25]
    Folder: Parentesen, Centrum [1926-28]
    Folder: June 1929 [congratulations to Jessen's engagement]
    Folder: Kruse's School [1938-53]
    FAMILY CORRESPONDENCE
    Box 2
    Folder: Alberg, Marie Eilenberg [1938-53]
    Folder: Borch, Thora [1938-59]
    Folder: [Jensen,] Rikke [1942-75]
    Folder: Jessen, Bjørn [1924-43]
    Folder: Jessen, Christine 1911-29 Folder: Jessen, Christine 1940-33 Folder: Jessen, Christine 1934-42 Folder: Jessen, Christine 1943-[1959]
    Box 3
    Folder: Jessen, Else, Ruth og Povl [1943-52] Folder: Jessen, Gert [1915-71] Folder: Jessen, Inger 1915-40

    33. Edgar Seminar
    In 1916, marcel riesz defined an entire analytic function whose rate of growthgives a conjecture equivalent to the Riemann hypothesis.
    http://www.math.sjsu.edu/web04/news_events/talks052/genesmith.htm
    Edgar Seminar A LGEBRA AND N UMBER T HEORY S EMINAR) Department of Mathematics SJSU "Riesz's Function and the Riemann Hypothesis"
    Gene Smith
    Abstract
    In 1916, Marcel Riesz defined an entire analytic function whose rate of growth gives a conjecture equivalent to the Riemann hypothesis. We will discuss how to expeditiously compute this function and functions in the same general class, giving an asymptotic formula and discussing how it relates to the GUE conjecture. The speaker is not an expert on analytic number theory, and the approach will be accessible.
    March 16, 2005 Talk at 2:30 Coffee at 3:30 MH 331b Come and join us.

    34. Bibliography
    riesz, marcel, 18861969, Collected papers / edited by Lars Garding and LarsHormander, Berlin, Springer-Verlag, 1988. Ritz, Walther, 1878-1909
    http://www.library.cornell.edu/math/bibliography/display.cgi?start=R&

    35. VOLUME 24 (1965) ACZEL, J. -The Monteiro-Botelho-Teixeira Axiom
    GUILLAUME, marcel et COSTA, NEWTON CA DA Negations composees et loi de Peircedans les HSIANG, FU CHENG -On riesz summability of subsequences.
    http://portmath.ptmat.fc.ul.pt/V/Volume24

    36. Fred Rickey
    Acta Mathematica published a Table Générale des Tomes 135 rédigée par marcel riesz.This index volume contains biographical information on everyone who has
    http://www.dean.usma.edu/math/people/rickey/hm/default.htm
    Fred Rickey's History of Mathematics Page There are two groups in the US which meet regularly and read original sources. ORESME meets in the Cincinnatti area and ARITHMOS meets at Western Connecticut State Universtity. Full details are available on their web sites. Here is some additional information: Both groups have read some of the works of Georg Cantor (here are some works by and about him ). ARITHMOS has discussed John Wallis and also had a meeting about Twentieth Century Logic where they read papers by Church Turing Post's critique ), and Post . Of necessity, these groups are small, but if you have a serious interest in history you ought to think of starting your own. The February 2005 meeting deals with Euler's Introductio . I have written a A Reader's Guide to Euler's Introductio . Here is a list of errata in Blanton's translation of Euler's Introductio. Dominic Klyve and Lee Stemkoski, graduate students at Dartmouth, have a page listing all of Euler's publications , and copies of some of them. Links to History of Mathematics on the web.

    37. Collected Works In Mathematics And Statistics
    Frigyes riesz, marcel riesz, Abraham Robinson, Julia Robinson, GianCarlo Rota riesz, marcel, 1886-1969, Collected papers, 1, QA 300 R494 1988, Killam
    http://www.mathstat.dal.ca/~dilcher/collwks.html
    Collected Works in Mathematics and Statistics
    This is a list of Mathematics and Statistics collected works that can be found at Dalhousie University and at other Halifax universities. The vast majority of these works are located in the Killam Library on the Dalhousie campus. A guide to other locations is given at the end of this list. If a title is owned by both Dalhousie and another university, only the Dalhousie site is listed. For all locations, and for full bibliographic details, see the NOVANET library catalogue This list was compiled, and the collection is being enlarged, with the invaluable help of the Bibliography of Collected Works maintained by the Cornell University Mathematics Library. The thumbnail sketches of mathematicians were taken from the MacTutor History of Mathematics Archive at the University of St. Andrews. For correction, comments, or questions, write to Karl Dilcher ( dilcher@mscs.dal.ca You can scroll through this list, or jump to the beginning of the letter:
    A B C D ... X-Y-Z
    A
    [On to B] [Back to Top]
    N.H. Abel

    38. Our Mathematical Ancestors
    marcel riesz Einar Hille Irving E. Segal. Julius Shaneson. Karl Jacobi Wilhelm Scheibner
    http://www.math.upenn.edu/100/ancestors.html
    Our Mathematical Ancestors (October 1999)
    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

    39. Michiel Hazewinkel : Book Review
    The presented four chapters of marcel riesz lecture notes give us the imaginationabout different sides of the Cliffordlike Theory.
    http://homepages.cwi.nl/~mich/reviews/AAA_1036.html
    Home Curiculum Vitae Publications Book reviews ...
    Mathematicae
    Book review
    Author(s) RIESZ, MARCEL Title CLIFFORD NUMBERS and SPINORS Publisher Kluwer Academic Publishers Year of publication Reviewed by S.Rogosin
    At the beginnig the M. Riesz's lectures were supposed to be in six chapters. But unfortunately the only four of them were really prepared (and included into the book). The last two had to be devoted to the problems of applications (to four dimensional real Lorenz space and so to the special relativity theory, as well as to the theory of spinors and so to the solution of the Dirac equation). Their contents is described in the original preface to the lectures by M. Riesz and partly (the fifth lecture) - in the private lecture dictated by M. Riesz to E.F. Bolinder. Besides all the text show the readers the way in which the last two chapters assumed to be written. We can consider the I-IV Chapters not only as one of possible ground for Clifford Number Theory but also (and mainly) as the preparations to the further applications. The presented four chapters of Marcel Riesz lecture notes give us the imagination about different sides of the Clifford-like Theory.

    40. Convergence | Hungarian Conference On The History Of Mathematics
    about the history of the classification theorem of surfaces by Eszter Konya,about the life and mathematical work of marcel riesz, who was Hungarian but
    http://convergence.mathdl.org/convergence/1/?pa=content&sa=viewDocument&nodeId=3

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