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         Selberg Atle:     more books (15)
  1. Collected Papers: Volume 2 (v. 2) by Atle Selberg, 1991-12-02
  2. Fields Medalists: Alexander Grothendieck, Paul Cohen, Atle Selberg, René Thom, Edward Witten, Enrico Bombieri, Alain Connes, John Milnor
  3. Mathématicien Norvégien: Niels Henrik Abel, Sophus Lie, Atle Selberg, Thoralf Skolem, Ludwig Sylow, Kristen Nygaard, Axel Thue, Viggo Brun (French Edition)
  4. People From Telemark: Vidkun Quisling, Atle Selberg, Ihsahn, Jens-Anton Poulsson, Theodor Kittelsen, Snowshoe Thompson, Arne Kjelstrup
  5. Norwegian Immigrants to the United States: Atle Selberg, Lars Onsager, Knute Rockne, Sondre Norheim, Haldor Lillenas, Knute Nelson
  6. Atle Selberg: An entry from Gale's <i>Science and Its Times</i> by Judson Knight, 2000
  7. Norwegian Mathematicians: Niels Henrik Abel, Atle Selberg, Kristen Nygaard, Sophus Lie, Viggo Brun, T. O. Engset, Carl Størmer
  8. Norwegian Academy of Science and Letters: Thor Heyerdahl, Atle Selberg, Kristen Nygaard, Alain Connes, Gro Harlem Brundtland, Harald Sverdrup
  9. University of Oslo Alumni: Ole-Johan Dahl, Niels Henrik Abel, Atle Selberg, Kristen Nygaard, Harrison Schmitt, Harald V of Norway
  10. Mathematiker (21. Jahrhundert): Branislav Sloboda, Manfred Hühn, Egbert Brieskorn, Robert Aumann, Sergei Petrowitsch Nowikow, Atle Selberg (German Edition)
  11. Norwegian Emigrants: Norwegian Immigrants to Canada, Norwegian Immigrants to the United States, Atle Selberg, Lars Onsager, Knute Rockne
  12. Number Theory, Trace Formulas, and Discrete Groups: Symposium in Honor of Atle Selberg, Oslo, Norway, July 14-21, 1987 by Karl Egil Aubert, Enrico Bombieri, 1989-03
  13. Collected Papers, Vol. 1 (v. 1) by Atle Selberg, 2003-04
  14. Atle Selberg Collected Papers by Atle Selberg, 1989-05

81. Science News Online - Ivars Peterson's MathLand - 8/24/96
The students also heard from other distinguished mathematicians, includingAtle selberg, Joel Spencer, Herbert Wilf, and Richard Askey.
http://www.sciencenews.org/sn_arch/8_24_96/Mathland.htm
August 24, 1996
Math Camp
From the Space Needle and monorail to the surrounding mountain landscape, Seattle offers a variety of attractions to any visitor of the city. For a group of high school students, however, the real attraction this summer was a chance to listen to, meet, and work with a number of prominent mathematicians. For four weeks, 98 students housed at the University of Washington mixed mathematics with field trips, tennis, swimming, volleyball, and a host of other activities. It was a unique summer camp that kept them busy listening to lectures, pondering daily problem sheets, viewing math videos, trying things out on computers, and searching for proofs in effect, cultivating the art of doing mathematics. The enthusiasm, spirit, and sense of fun were readily apparent when I visited the camp midway through its program. Equally evident was the camaraderie that had developed among the students, representing schools and communities throughout the United States and Canada, with a smattering from countries such as Singapore, Germany, and Turkey. "Our backgrounds and ages don't matter," remarked Stephen Liang II, who attends the Thomas Jefferson High School for Science and Technology in Arlington, Va. "We're mathematicians. We're all here for the same purpose."

82. Erdös
proved it using complex analysis. In 1949 Erdös and atle Selbergfound an elementary proof. Subsequent events are described in
http://www.math.ohio-state.edu/~nevai/ERDOS/erdos_mactutor.html
Born: 26 March 1913 in Budapest, Hungary
Died: 20 Sept 1996 in Warsaw, Poland Show birthplace location Previous (Chronologically) Next Biographies Index Previous ( Alphabetically) Next Welcome page 's parents had two daughters who died just days before Paul was born. This had the effect of his parents being extremely protective of Paul. He was taught mathematics by his parents, themselves both teachers of mathematics. While Paul was at school, his father was captured by the Russian army as it attacked the Austro-Hungarian armies. Paul's father spent six years in captivity in Siberia. As soon as he was captured Paul's mother took Paul away from school and the rest of his early education took place at home. Chebyshev The Prime Number Theorem, namely:- The number of primes n tends to as n/ln n, was conjectured in the 18th century, but it was not proved until 1896, when Hadamard and de la Fields I'm not competent to judge, but no doubt he was a great man. most of the money he earned from lecturing at mathematics conferences, donating it to help students or as prizes for solving problems he had posed. In 1976 Ulam References:
  • Obituary in The Times (25 Sept, 1996).
  • 83. Table Of Contents -- The Collected Papers Of Sarvadaman Chowla
    Recollections of Chowla By CR Rao By RP Bambah By Paul T. Bateman By atle SelbergBy Tom M. Apostol By Frank B. Correia By Sanford L. Segal By George Andrews
    http://www.canisius.edu/~huard/chowlacontents1.html
    Contents
    VOLUME I

    Preface i
    Sarvadaman Chowla (1907 -1995)
    By James G. Huard

    iii
    The Work of Sarvadaman Chowla
    By M. Ram Murty, V. Kumar Murty
    and Kenneth S. Williams

    vii
    Memories of my Father
    By Paromita Chowla

    xxvii
    A Personal Tribute to Chowla
    By Raymond Ayoub
    xxix
    Recollections of Chowla
    By C. R. Rao By R. P. Bambah By Paul T. Bateman By Atle Selberg By Tom M. Apostol By Frank B. Correia By Sanford L. Segal By George Andrews By Paulo Ribenboim By Philip A. Leonard By Dale Brownawell By K. Ramachandra By John B. Friedlander By Dorian Goldfeld By Bruce C. Berndt By C. J. Mozzochi
    xxxi xxxi xxxii xxxiii xxxiv xxxv xxxv xxxvi xxxvii xxxvii xxxviii xxxix xl xl xli xli
    Letters to Chowla
    From G. H. Hardy From S. Chandrasekhar From A. Selberg From C. L. Siegel From A. Weil From J. -P. Serre
    xliv xlvi xlix lii lvi lvii lix lx Pages from Chowla's Ph. D. dissertation lxi Ph. D. students of Chowla lxix Bibliography of Chowla (1925-1986) lxxi Solutions by Chowla to problems posed in the Journal of the Indian Mathematical Society (1925-1931) (numbers S1-S34 in the bibliography) Chowla's mathematical papers and notes (1926-1935) (numbers 1-93 in the bibliography) Acknowledgements Errata and addenda (Volume 1) Classification of Chowla's papers by subject Co-authors of Chowla VOLUME II Preface i Bibliography of Chowla (1925-1986) iii Chowla's mathematical papers and notes (1936-1961) (numbers 94-235 in the bibliography) Acknowledgements Errata and addenda (Volume 2) Classification of Chowla's papers by subject Co-authors of Chowla VOLUME III Preface i Bibliography of Chowla (1925-1986)

    84. Collected Works In Mathematics And Statistics
    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.
    http://www.mscs.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

    85. ICM2002-£Á¡¤Èü¶û²®¸ñ
    The summary for this Chinese (Simplified) page contains characters that cannot be correctly displayed in this language/character set.
    http://www.dudusoft.com/icm2002/icm/fields/icm_fields_1950_2.htm

    86. Médailles Fields

    http://www.sciences-en-ligne.com/momo/chronomath/anx3/med_fields.html
    LES MEDAILLES FIELDS
    historique du prix
    • 1936 (Oslo) AHLFORS Lars, Finlande
      DOUGLAS Jesse, Etats-Unis
      Plateau

      1950 (Harvard) SCHWARTZ Laurent , France
      fonctions z de Riemann
      1954 (Amsterdam) KODAIRA Kunihiko , Japon
      SERRE Jean-Pierre
      , France
      1958 (Edimbourg) , France
      ROTH Klaus Friedrich
      , Grande-Bretagne (nombres transcendants) 1962 (Stockholm) MILNOR John, Etats-Unis cobordisme 1966 (Moscou) COHEN Paul Joseph , Etats-Unis SMALE Stephen, Etats-Unis , n GROTHENDIECK Alexander , France ATIYAH Michael Francis, Grande-Bretagne 1970 (Nice) BAKER Alan , Grande-Bretagne (nombres transcendants) THOMPSON John , Grande-Bretagne HIRONAKA Heisuke, Japon/USA 1974 (Vancouver) BOMBIERI Enrico, Italie (nombres premiers) MUMFORD David Briant, Etats-Unis 1978 (Helsinki) DELIGNE Pierre , Belgique FEFFERMAN Charles Louis, Etats-Unis QUILLEN Daniel G., Etats-Unis MARGULIS Gregory A., U.R.S.S. groupes de Lie 1982 (Varsovie) CONNES Alain , France Von Neumann SHING-TUNG Yau, Etats-Unis

    87. ÊýѧæäÕ¾
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    http://52math.8u8.com/shuxueshi/jiang.html
    nsf ÓÉÓڷƶû×Ƚ±Ö»ÊÚÓè40ËêÒÔϵĵÄÄêÇáÊýѧ¼Ò£¬ËùÒÔÄê¼Í½Ï´óµÄÊýѧ¼Ò»Óлñ½±µÄ¿ÉÄÜ¡£Ç¡ÇÉ1976Äê1Ô£¬R.ÎÖ¶û·ò¼°Æä¼Ò×å¾èÏ×һǧÍòÀÔª³ÉÁ¢ÁËÎÖ¶û·ò»ù½ð»á£¬Æä×ÚÖ¼ÊÇΪÁË´Ù½øÈ«ÊÀ½ç¿Æѧ.ÒÕÊõµÄ·¢Õ¹¡£ÎÖ¶û·ò»ù½ð»áÉèÓУºÊýѧ.ÎïÀí.»¯Ñ§.ҽѧ.Å©ÒµÎå¸ö½±£¨1981ÄêÓÖÔöÉèÒÕÊõ½±£©¡£1978Ä꿪ʼ°ä·¢£¬Í¨³£ÊÇ¿Äê°ä·¢Ò»´Î£¬¿¸ö½±µÄ½±½ðΪ10ÍòÀÔª£¬¿ÉÒÔÓɼ¸ÈË·Öµ¡£ÓÉÓÚÎÖ¶û·òÊýѧ½±¾ßÓÐÖÕÉí³É¾Í½±µÄÐÔÖÊ£¬ËùÓлñµ¸½±ÏîµÄÊýѧ¼Ò¶¼ÊÇÏíÓþÊý̳.ÎÅûåÚåǵĵ±´úÊýѧ´óʦ£¬ËûǵijɾÍÔÚÏ൱³Ì¶ÈÉÏ´ú±íÁ˵±´úÊýѧµÄˮƽºÍ½øÕ¹¡£¸½±µÄÆÀ½±±ê×¼²»Êǵ¥Ïî³É¾Í¶øÊÇÖÕÉí¹±Ï×£¬»ñ½±µÄÊýѧ´óʦ²»½öÔÚij¸öÊýѧ·ÖÖ§ÉÏÓм«ÉîµÄÔìÒèºÍ׿Խ¹±Ï×£¬¶øÇÒ¶¼²©Ñ§¶àÄÜ£¬Éæ×ã¶à¸ö·ÖÖ§£¬ÇÒ¾ùÓн¨Ê÷£¬ÐγÉÁË×Ô¼ºµÄÖøûѧÅÉ£¬ËûÇÊǵ±´ú²»Í¬·²ÏìµÄÊýѧ¼Ò¡£R.ÎÖ¶û·ò1887ÄêÉúÓڵ¹ú£¬Æ丸ÊǺºÅµÍþ³ÇµÄÎå½ðÉÌÈË¡£ÎÖ¶û·òÔøÔڵ¹úÑо¿»¯Ñ§£¬²¢»ñµ²©Ê¿Ñ§Î»£¬ºóÒƾӹŰ͡£ËûÓÁ˽ü20ÄêµÄʱ¼ä£¬¾­¹ý´óÁ¿ÊÔÑé.Àú¾¡¼èÐÁ£¬³É¹¦µØ·¢÷ÁËÒ»ÖÖ´ÓÈÛÁ¶·ÏÔüÖлØÊÕÌúµÄ·½·¨£¬´Ó¶ø³ÉΪ°ÙÍò¸»ÎÌ¡£ËûÊÇÎÖ¶û·ò»ù½ð»áµÄ³«µ¼ÕߺÍÖ÷Òª¾èÏ×ÈË¡£ÎÖ¶û·òÓÚ1981ÄêÊÅÊÀ¡£ M. Gelfand ,C.L.Siegal E.de Glorgi, L Piatetski-Shapiro J.Leray, A Well H.Cartan, A.N.Kolmogorov

    88. A Life Of Mathematics: Paul Erd\H{o}s (1913-1996)
    function theory. The great mathematical event of 1949 was that AtleSelberg and Erd\H{o}s found exactly such a proof. The starting
    http://www.math.ohio-state.edu/~nevai/ERDOS/erdos_bollobas.html
    as published in the December, 1996, issue of MAA 's FOCUS %From bollobas@math.ias.edu Wed Dec 25 19:08:55 1996 %From: Bela Bollobas

    89. Èü¶û²®¸ñ(1)
    The summary for this Chinese (Simplified) page contains characters that cannot be correctly displayed in this language/character set.
    http://www.pep.com.cn/20021201/ca45657.htm
    A.Èü¶û²®¸ñ£¨Selberg,Atle)¡£Å²ÍþÈË£¬ÉúÓÚ1917Äê6ÔÂ14ÈÕ£¬»ñ½±Ê±Äê33Ëê¡£
    E-mail£º pep@pep.com.cn
    Produced By ´óººÍøÂç ´óºº°æͨ·¢²¼ÏµÍ³

    90. Medaglie Fields

    http://www.mat.uniroma3.it/scuola_orientamento/fields/fieldsindex.htm
    Medaglie Fields La Medaglia Fields e i Congressi Internazionali dei Matematici "...nessuna attività di ricerca tranne forse la filosofia, è caratterizzata dal rimuginare solitario quanto la matematica. Cionondimeno nel seno di ogni matematico alberga e vive la necessità della comunicazione, della conversazione coi colleghi..."
    Con queste parole A. Hurwitz (ETH) dava il benvenuto ai partecipanti al banchetto inaugurale del Primo Congresso Internazionale dei Matematici, a Zurigo nel 1897. Da allora ogni quattro anni si tiene un Congresso Internazionale, organizzato dalla International Mathematical Union. La testa in effige è di Archimede E' questa la sede più generale di incontro e confronto tra i matematici, in cui relatori invitati e selezionati dal Comitato Scientifico fanno il punto della situazione sui campi di frontiera nella ricerca matematica.
    A partire dal Congresso di Oslo del 1936 nei Congressi Internazionali vengono anche assegnati i premi noti come "Medaglie Fields". Il nome ufficiale del premio è "Medaglia Internazionale per le scoperte eccezionali in Matematica". Esso viene assegnato, da un apposito Comitato nominato dalla IMU, tradizionalmente ai matematici al di sotto dei 40 anni, 'per incoraggiarli ad ulteriore lavoro', come nelle intenzioni del suo iniziatore, C.Fields. Questo è il premio più prestigioso in Matematica , equiparato per fama ed impatto scientifico al premio Nobel, che non prevede questo campo di attività.

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