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         Russian Mathematicians:     more books (32)
  1. Russian Mathematicians in the 20th Century
  2. Russian for the Mathematician by Sydney Henry Gould, 1972-06-01
  3. Russian Mathematician Introduction: Pavel Samuilovich Urysohn, Vladimir Steklov, Solomon Mikhlin, Alexander Beilinson, Andrei Okounkov
  4. Russian Mathematicians: Andrey Markov, Aleksandr Lyapunov, Andrey Kolmogorov, Vladimir Arnold, Grigory Barenblatt, Vladimir Voevodsky
  5. Russian for the Scientist and Mathematician by Clive A. Croxton, 1984-05
  6. Pafnuty Chebyshev: Mathematician, Romanization of Russian, Borovsk, Province of Kaluga, Ivan Turgenev, Nikolai Brashman
  7. Russian for mathematicians by O. I Glazunova, 1997
  8. Leonhard Euler: Mathematician, Physicist, Asteroid 19 2002 Euler, Russian Academy of Sciences, Royal Swedish Academy of Sciences, Visual perception, Seven ... Königsberg, Euler?Bernoulli beam equation.
  9. Proceedings of the International Congress of MathematiciansMoscow, 1966.[Text varies- Russian, English, French & German] by I G Petrovsky, 1968
  10. A Russian Childhood by S. Kovalevskaya, 1978-12-19
  11. KANTOROVICH, LEONID VITALIYEVICH: An entry from Macmillan Reference USA's <i>Encyclopedia of Russian History</i> by MARTIN C. SPECHLER, 2004
  12. KOVALEVSKAYA, SOFIA VASILIEVNA: An entry from Macmillan Reference USA's <i>Encyclopedia of Russian History</i> by MARY ZIRIN, 2004
  13. POPOV, ALEXANDER STEPANOVICH: An entry from Macmillan Reference USA's <i>Encyclopedia of Russian History</i> by JOHANNA GRANVILLE, 2004
  14. Experiences of a mathematician in Kharkov Institute of low temperature physics (Russian Research Center paper) by Mark Goldberg, 1983

81. Russian Mathematical Portal Math-Net.RU
russian Mathematical Portal. Sign In Home Print version RU EN. Resources Mathematical Sciences Department of russian Academy of Sciences. Up.
http://mathnet.ru/mathnet/browse/person/intro.html?locale=en

82. Eclectica | Songs | Tom Lehrer
1 Nikolai Ivanovitch Lobachevsky was a real russian mathematician. His mostfamous acheivement was to publish a revolutionary paper, entitled Geometriya ,
http://www.srcf.ucam.org/~tsk23/Songs/tomlehrer.html
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Home Page Spoof newspaper article What could $87 billion buy you? Goon Wars ... Anime Name Generator Comedy Songs Stories, Poems and Other Oddments Links About Me
Tom Lehrer
I'd like to introduce now the featured artist of this evening's... ordeal. I'm sure that you'll all agree without any hesitation that Tom Lehrer is the most brilliant creative genius that America has produced in almost 200 years, so perhaps a few words of biographical background might not be amiss. Endowed by nature with perhaps the most glorious baritone voice to be heard on an American stage since the memorable concert debut in 1835 of Millard Fillmore; endowed also with twelve incredibly agile fingers; Mr. Lehrer has had a long and varied career in the field of entertainment starting with nine years at Harvard University... where it was that he first decided to devote his life to what has since become a rather successful scientific project - namely, the attempt to prolong adolescence beyond all previous limits. Even before he came to Harvard, however, he was well known in academic circles for his masterly translation into Latin of

83. IDM Seminar -- Prof. V. A. Uspenskiy
The lecture addresses pathbreaking work of the russian mathematician AA Markov A student of the eminent russian mathematician Kolmogorov, Uspenskiy has
http://media.igert.ucsb.edu/seminars/0304/seminar_uspenskiy_4-23.htm

Vladmir A. Uspenskiy Department of Mathematical Logic and Theory of Algorithms
Moscow University
Date: Friday, April 23, 2004
Place: Webb Hall, Room 1100
Time: 4:00 pm 5:00 pm (Refreshments served at 3:30 pm)
Abstract:
The lecture addresses path-breaking work of the Russian mathematician A. A. Markov Sr. ("Markov chains") in the area of local dependency of random variables. The samples Markov used for his research were taken from A. S. Pushkin's famous poem “Evgenij Onegin” and other central texts from classical Russian literature. Prof. Uspenskiy's lecture addresses ways in which Markov's work on probability may be relevant not only for mathematicians, statisticians, and engineers, but also for scholars in the humanities.
Biography:
Vladimir Uspenskiy was born in Moscow in 1930. A student of the eminent Russian mathematician Kolmogorov, Uspenskiy has been on the faculty of Moscow State University since 1966. He has been head of the Institute for Mathematical Logic and the Theory of Algorithms at Moscow State University since 1993. Professor Uspenskiy's main contributions are in the fields of Mathematical logic, theory of algorithms, theory of Kolmogorov complexity, and the foundations of mathematics and other areas.
Hosts: Sven Spieker, Professor of German, Slavic, and Semitic Studies

84. Kolmogorov, Andrei - MavicaNET
Biography of the russian mathematician whose work influenced several branches ofmodern A short biography of the outstanding russian mathematician.
http://www.mavicanet.com/directory/eng/20341.html
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85. Transcendental.html
But less than ten years later a young russian mathematician named Gelfondestablished the transcendence of 2^sqrt(2) . Utilising this work, Siegel himself
http://www.spd.dcu.ie/johnbcos/download/Public and other lectures/transcendental
Hilbert's seventh problem. Gelfond, Schneider General background: Hilbert's famous (23) MATHEMATICAL PROBLEMS ( LECTURE DELIVERED BEFORE THE INTERNATIONAL CONGRESS OF MATHEMATICIANS AT PARIS IN 1900 Hilbert's seventh problem (after a preamble) asked for a proof that ( any value of) (for algebraic , and irrational algebraic ), e.g. or , is transcendental (or at least an irrational number). Hilbert wrote: " It is certain that the solution of these and similar problems must lead us to entirely new methods and to a new insight into the nature of special irrational and transcendental numbers." evalc(sqrt(-1)^(-2*sqrt(-1))); evalc((-1)^(-sqrt(-1))); # alternatively evalc(I^(-2*I)); # alternatively Although Hilbert didn't specifically refer to (what I earlier called) Euler's surmise, he must have had it in mind... From Constance Reid's biography of Hilbert (p.164) I quote: "Siegel came to Göttingen as a student in 1919... he was always to remember a lecture on number theory which he heard from Hilbert at this time. Hilbert wanted to give his listeners examples of the characteristic problems of the theory of numbers which seem at first glance so very simple but turn out to be incredibly difficult to solve. He mentioned Riemann's hypothesis, Fermat's [Last] theorem, and the transcendence of as examples of this type of problem. Then he went on to say that there had recently been much progress on Riemann's hypothesis and he was very hopeful that he would live to see it proved. Fermat's problem had been around for a very long time and apparently demanded entirely new methods for its solution - perhaps the youngest members of his audience would live to see it solved. But as for establishing the transcendence of

86. Progetto Polymath - Celebrated Math Problem Solved, Russian Reports
A russian mathematician is reporting that he has proved the Poincaré Conjecture,one of the most famous unsolved problems in mathematics.
http://www2.polito.it/didattica/polymath/htmlS/Interventi/Articoli/Poincare/Repo
April 15, 2003 Celebrated Math Problem Solved, Russian Reports By SARA ROBINSON
The mathematician, Dr. Grigori Perelman of the Steklov Institute of Mathematics of the Russian Academy of Sciences in St. Petersburg, is describing his work in a series of papers, not yet completed.
It will be months before the proof can be thoroughly checked. But if true, it will verify a statement about three-dimensional objects that has haunted mathematicians for nearly a century, and its consequences will reverberate through geometry and physics.
If his proof is accepted for publication in a refereed research journal and survives two years of scrutiny, Dr. Perelman could be eligible for a $1 million prize sponsored by the Clay Mathematics Institute in Cambridge, Mass., for solving what the institute identifies as one of the seven most important unsolved mathematics problems of the millennium.
Rumors about Dr. Perelman's work have been circulating since November, when he posted the first of his papers reporting the result on an Internet preprint server.
Last week at the Massachusetts Institute of Technology, he gave his first formal lectures on his work to a packed auditorium. Dr. Perelman will give another lecture series at the State University of New York at Stony Brook starting on Monday.

87. My Most Important Results And Publications.
Nauk (russian Mathematical Surveys) 37(1982),n3(225),143165(200); ABVenkov,AMNikitin,TheSelberg trace formula,Ramanujan graphs and some problems in
http://home.imf.au.dk/venkov/important_results.html
My Most Important Results And Publications.
  • Proof of the Roelcke-Selberg conjecture for an automorphic Laplacian A,defined for a co-finite polygon (Fuchsian) group with symmetries.The conjecture states that there exist infinitely many embedded in a continuous spectrum of A eigenvalues,which correspond to cusp forms (see [V 1], [V 2]). Proof of the Roelcke-Selberg conjecture for an operator A defined for a general co-finite polygon group G with at least 3 parabolic generators and for a special irreducible unitary multidimensional representation of G (see [V 4]). Derivation of a new factorization formula for the Selberg zeta function (Venkov-Zograf formula ) (see [V 1] and also A.B.Venkov and P.G.Zograf,On analogues of the Artin factorization formulas in the spectral theory of automorphic functions connected with induced representations of Fuchsian groups,Mathematics of the USSR-Izvestiya,vol 21,number 3,1983,435-444) Derivation of the Selberg's type new trace formula for an automorphic Schroedinger operator (see [V 3]) Definition and proof of fundamental properties of the Selberg 's type zeta function for Dirichlet and Neumann boundary valued problems for the Laplace-Beltrami operator on geodesic regular polygons of a hyperbolic plane (see [V 1]) New results were obtained in approximations of Maass forms by infinite series in holomorphic Eisenstein series of weights 2,4,6 for the modular group (see A.B.Venkov,Approximation of Maass forms by holomorphic modular forms,St.Petersburg Math.J. vol 6 (1995),n6,1167-1177.).
  • 88. Science News Online: Table Of Contents
    A russian mathematician seems to have finally proved the famous Poincaré A russian mathematician has proposed a proof of the Poincaré conjecture,
    http://www.sciencenews.org/articles/20030614/toc.asp

    Science News
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    Week of June 14, 2003; Vol. 163, No. 24
    Wild Sphere
    This bronze sculpture of what mathematicians call a wild sphere illustrates how complicated an object can be and still belong to the family of shapes known topologically as two-dimensional spheres. A Russian mathematician seems to have finally proved the famous Poincaré conjecture, which concerns spheres and the shapes of three-dimensional spaces. (Sculpture: Helaman Ferguson; photo: Dick Barbieri)
    African Legacy: Fossils plug gap in human origins
    Scientists who discovered three partial Homo sapiens skulls in Ethiopia that date to nearly 160,000 years ago say that the finds document humanity's evolution in Africa, independently of European Neandertals. Full Article
    Full-Length Pregnancy: Progesterone product may reduce premature births
    A drug related to the female hormone progesterone helps some pregnant women who are prone to premature birth extend their pregnancies.

    89. Encyclopedia: Sergei Petrovich Novikov
    Sergei grew up in a family of talented mathematicians. 1975) was a Russianmathematician who was born in Moscow, Russia and died in Moscow, Russia.
    http://www.nationmaster.com/encyclopedia/Sergei-Petrovich-Novikov

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    Encyclopedia: Sergei Petrovich Novikov
    Updated 118 days 14 hours 3 minutes ago. Other descriptions of Sergei Petrovich Novikov Sergei Petrovich Novikov (also Serguei Russian: 20 March ) is a Russian mathematician , noted for work in both algebraic topology and soliton theory . He was born in Gorky Russian SFSR (now Nizhny Novgorod Russia March 20 is the 79th day of the year in the Gregorian Calendar (80th in Leap years). ... 1938 was a common year starting on Saturday (link will take you to calendar). ... A mathematician is a person whose area of study and research is mathematics. ... Algebraic topology is a branch of mathematics in which tools from abstract algebra are used to study topological spaces. ...

    90. Some Mathematical Resources Of Internet
    American Mathematical Society (AMS); russian mathematical organizations.Department of Mathematics of russian Academy of Sciences (RAS)
    http://www.kcn.ru/tat_en/science/emnet/emn-othr.html
    Some mathematical resources of Internet
    Euromath Center (EmC)
    European Mathematical Society (EMS)
    American Mathematical Society (AMS)
    Russian mathematical organizations

    91. Libcom2004
    Even counting the contributions of a given russian mathematician can be cumbersomedue to transliteration problems. For example, if we wanted to research
    http://www.gpntb.ru/libcom4/index3.cfm?n=tez/doc4/doc7

    92. Education
    Daryl DeBell answers Cameron Sawyer s russian mathematician. who complainedharshly about the US business school students to whom he taught mathematics
    http://wais.stanford.edu/Education/education_042004.htm
    Education Edcuation in Germany Christopher Jones, who lived in Germany for years, writes: "I am afraid that I find it a very good explanation for the deficiencies of US schools and consider it a compliment to Finnish democracy that Finland has rejected "multiculturalism." Of course, this is the prime culprit behind the collapse of education in the entire Western world, and behind it lurks yet another American madness: LBJ's "great, new society" and forced integration and busing.
    The case of Germany is a good example. In an effort to be better "multiculturalists" than the "Great Multiculturalist", the US, the level of education of all youngsters in the once mighty German school system has plummeted thanks to the American cult of violence, rap style music, Michael Jackson's perverse antics, junk food and obesity. The use (grammar and vocabulary) of the language of Goethe and Schiller has crashed. Like somebody shouted "Al Jolson" everyone on German TV is now black. How did the German race suddenly become negroid? The fact is the big German networks have been casting around and training the blacks from Ghana, Sudan etc. for jobs in TV! It looks so hip! Soul music has replaced slap dancing. Where are we headed?" RH: The dustbin of history?
    Education in Oakland Randy Black writes: "I could not agree with Mr. Jones more regarding his comments about the absusrd practice of the US educational system catering to multiculturalism. He might be familiar with a lame-brained ruling in 1996 by the School Board of Oakland, California to make Ebonics an officially taught language in their schools. I don't know how the debate was resolved but here is an excerpt:

    93. February 24 - Today In Science History
    russian mathematician who, with János Bolyai of Hungary, is considered the founderof nonEuclidean geometry. Lobachevsky constructed and studied a type of
    http://www.todayinsci.com/2/2_24.htm
    Visit our new gallery of Perpetual Motion Machines through the centuries
    FEBRUARY 24 - BIRTHS Gregori Aleksandrovich Margulis
    (source)
    Born 24 Feb 1946
    Russian mathematician who was awarded the Fields Medal in 1978 for his contributions to the theory of Lie groups, though he was not allowed by the Soviet government to travel to Finland to receive the award. In 1990 Margulis immigrated to the United States. Margulis' work was largely involved in solving a number of problems in the theory of Lie groups. In particular, Margulis proved a long-standing conjecture by Atle Selberg concerning discrete subgroups of semisimple Lie groups. The techniques he used in his work were drawn from combinatorics, ergodic theory, dynamical systems, and differential geometry. Henri Frankfort
    (source)
    Born 24 Feb 1897; died 16 Jul 1954.
    Dutch-American archaeologist who established the relationship between Egypt and Mesopotamia and completed a thoroughly documented reconstruction of ancient Mesopotamian culture and art. The excavations he directed in Egypt (1922, 1925-29) and Iraq (1929-37) were conducted with exemplary archaeological scholarship. In 1925, Frankfort resumed work which had been started by Naville at

    94. Chibaf¤ÎÆüµ­ - Memo
    ¦Vladimir Steklov, a Soviet/russian mathematician, mechanician and physicist ¦Sergei Lvovich Sobolev, a russian mathematician
    http://d.hatena.ne.jp/chibaf/20050810
    chibaf¤ÎÆüµ­
    memo
    Methods of Numerical Simulation in Fluids and Plasmas
  • by Antonius Otto http://what.gi.alaska.edu/ao/sim/
  • Hermann Hankel, a German mathematician
  • http://en.wikipedia.org/wiki/Hermann_Hankel
  • Hermann von Helmholtz, a German physician and physicist
  • http://en.wikipedia.org/wiki/Helmholtz
  • Erik Ivar Fredholm, a Swedish mathematician
  • http://en.wikipedia.org/wiki/Ivar_Fredholm
  • Simeon Denis Poisson, a French mathematician, geometer and physicis
  • http://en.wikipedia.org/wiki/Poisson
  • Hermann Weyl, a German mathematician
  • http://en.wikipedia.org/wiki/Weyl
  • Lie group, an analytic real or complex manifold that is also a group such that the group operations multiplication and inversion are analytic maps
  • http://en.wikipedia.org/wiki/Lie_group
  • Sophus Lie, a Norwegian-born mathematician
  • http://en.wikipedia.org/wiki/Sophus_Lie
  • G. H. Hardy, a prominent British mathematician
  • http://en.wikipedia.org/wiki/G._H._Hardy
  • John Edensor Littlewood, a British mathematician
  • http://en.wikipedia.org/wiki/John_Edensor_Littlewood
  • Srinivasa Ramanujan, a groundbreaking Indian mathematician
  • http://en.wikipedia.org/wiki/Srinivasa_Ramanujan
  • 95. AWM-SIAM Lecture
    The most well known russian mathematician of her time, Sonia Kovalevsky (who alsowrote novels, poetry, and theatre reviews) was the first woman to receive
    http://www.siam.org/siamnews/10-03/AWM-SIAMlecture.htm
    Join Renew Contact SIAM SIAM Journals Online WWW From SIAM News, Volume 36, Number 8, October 2003
    AWM-SIAM Sonia Kovalevsky Lecture Gets Auspicious Start in Montreal
    A speaker scheduled for the last afternoon of a meeting needs an intriguing topic, or at least plenty of enthusiasm for the work to be described. Linda Petzold of the University of California, Santa Barbara, brought both to the Friday-afternoon talk she gave at the SIAM Annual Meeting in Montreal. Titled "Towards the Multiscale Simulation of Bio-chemical Networks," the talk was the first AWM-SIAM Sonia Kovalevsky Lecture. The Association for Women in Mathematics and SIAM established the lecture last year "to highlight significant contributions of women to applied or computational mathematics." Petzold, "in recognition of her fundamental contributions in the 1980s to the then-emerging field of differential-algebraic equations," had the honor of giving the first Kovalevsky Lecture. The citation goes on to credit her with "a significant impact in numerous areas of applied mathematics and computational science, resulting in two books and over 100 publications." Petzold is chair of the Computer Science Department and a professor in the Department of Mechanical and Environmental Engineering at UCSB, where she is also director of the Computational Science and Engineering program.

    96. Guardian Unlimited | The Guardian | Maths Holy Grail Could Bring Disaster For In
    In 2002 a russian mathematician called Grigori Perelman posted the first of aseries of internet papers. He had worked in the US, and was known to American
    http://www.guardian.co.uk/uk_news/story/0,3604,1298728,00.html
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    Maths holy grail could bring disaster for internet

    Two of the seven million dollar challenges that have baffled for more than a century may be close to being solved
    Tim Radford, science editor
    Tuesday September 7, 2004
    The Guardian

    Mathematicians could be on the verge of solving two separate million dollar problems. If they are right - still a big if - and somebody really has cracked the so-called Riemann hypothesis, financial disaster might follow. Suddenly all cryptic codes could be breakable. No internet transaction would be safe. Article continues Both problems have stood for a century or more. Each is almost dizzyingly arcane: the problems themselves are beyond simple explanation, and the candidate answers published on the internet are so intractable that they could baffle the biggest brains in the business for many months.

    97. MathWorld News: Poincaré Conjecture Proved--This Time For Real
    April 15russian mathematician Dr. Grigori (Grisha) Perelman of the SteklovInstitute of Mathematics (part of the russian Academy of Sciences in St.
    http://mathworld.wolfram.com/news/2003-04-15/poincare/
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    By Eric W. Weisstein April 15Russian mathematician Dr. Grigori (Grisha) Perelman of the Steklov Institute of Mathematics (part of the Russian Academy of Sciences in St. Petersburg) gave a series of public lectures at the Massachusetts Institute of Technology last week. These lectures, entitled "Ricci Flow and Geometrization of Three-Manifolds," were presented as part of the Simons Lecture Series at the MIT Department of Mathematics on April 7, 9, and 11. The lectures constituted Perelman's first public discussion of the important mathematical results contained in two preprints, one published in November of last year and the other only last month. Perelman, who is a well-respected differential geometer, is regarded in the mathematical community as an expert on Ricci flows , which are a technical mathematical construct related to the curvatures of smooth surfaces. Perelman's results are clothed in the parlance of a professional mathematician, in this case using the mathematical dialect of abstract

    98. M
    Gruppoid of linear Walgebras varieties, russian Mathematical Surveys, 1970, v . Non-classical models of natural numbers, russian Mathematical Surveys,
    http://www.math.ucla.edu/~mburgin/res/math/publications/mbibl.htm
    M. Burgin S C I E N T I F I C P U B L I C A T I O N S M A T H E M A T I C S Books and booklets are in bold letters Imbedding a group amalgam with some property into a group with the same property, Mathematics of the USSR - Sbornik, 1967, v.3, No. 1 (v.74, No. 1), pp. 147-160 (translated from Russian) Imbedding an amalgam of groups into a group, VIII All-Union Colloquium on General Algebra, Riga, 1967, p. 21 (in Russian) Categories with involution and correspondences in g -categories , IX All-Union Algebraic Colloquium, Gomel, 1968, pp.34-35 (in Russian) Generalized free and permutation products of groups , IX All-Union Algebraic Colloquium, Gomel, 1968, pp. 36-37 (in Russian) Some properties of the generalized free products and imbedding of group amalgams , Math. of the USSR - Sbornik, 1969, v. 5, No. 1 (v. 80, No. 2) , pp. 162-180 (translated from Russian) The Freiheitssatz in some varieties of linear W -algebras and W -rings Russian Mathematical Surveys, 1969, v. 24, No. 1, pp. 27-38 (translated from Russian) g categories and categories with involution , Russian Mathematical Surveys, 1969, v. 24, No. 2, pp. 221-222

    99. Mikhail Vasilievich Ostrogradsky - Wikipedia, The Free Encyclopedia
    Ostrogradsky is considered to be Leonhard Euler s disciple and the leading Russianmathematician of that day. Ostrogradsky was born in Pashennaya ()
    http://en.wikipedia.org/wiki/Mikhail_Vasilievich_Ostrogradsky
    Mikhail Vasilievich Ostrogradsky
    From Wikipedia, the free encyclopedia.
    Mikhail Vasilievich Ostrogradsky (transcribed also Ostrogradskii OstrogradskiÄ­ Mykhailo Vasyl'ovych Ostrohrads'kyi September 24 January 1 ) was a Ukrainian mathematician mechanician and physicist . Ostrogradsky is considered to be Leonhard Euler 's disciple and the leading Russian mathematician of that day. Ostrogradsky was born in Pashennaya Imperial Russia (now Ukraine ). From to he studied under Timofei Fedorovich Osipovsky ) and graduated from the University of Kharkov . When 1820 Osipovsky was suspended on religious base, Ostrogradsky refused to be examined and he never received his Doctors degree . From to he studied at the Sorbonne and at the Coll¨ge de France in Paris France . In he returned to St. Petersburg , where he was elected as a member of the Academy of Sciences He worked mainly in the mathematical fields of calculus of variations integration of algebraic functions number theory algebra geometry ... probability theory and in the fields of mathematical physics and classical mechanics . In the latter his most important work includes researches of the motion of an elastic body and the development of methods for integration of the equations of dynamics . Here he continued works of Euler

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