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De La Vallee Poussin,: more books (62)

Sur La Fonction [Zeta](S) De Riemann Et Le Nombre Des Nombres Premiers Inferieurs À Une Limite Donnée (French Edition) by Charles Jean Vallée De La Poussin, 2010-01-01
Recherches Analytiques Sur La Théorie Des Nombres Premiers, Parts 1-5 (French Edition) by Charles Jean Vallée De La Poussin, 2010-02-11
Cours D'Analyse Infinitesimale, Tome II by Poussin Ch-J De La Vallee, 1906-01-01
Biography - Vallee-Poussin, Charles Jean Gustave Nicolas de la (1866-1962): An article from: Contemporary Authors by Gale Reference Team, 2003-01-01
Cours dAnalyse Infinitesimale. Volume I (only). by Ch.-J. de la Vallee. POUSSIN, 1914-01-01

lists with details

Boekenantiquariaat De Lezenaar - AFRIKA
de la mission géologique du Comité National du Kivu - Fasc.I, Louvain
http://www.antiqbook.com/delezenaar/catalogi/Afrika.html

Extractions: www.delezenaar.com/ AFRIKA - AFRIQUE - AFRICA - AFRICANA Bestellen - Order ABBATE Francesco (ed.), African Art and Oceanic art, London, Octopus Books, 1972, 158pp.with 92 full-color illustrations, 1st english ed., cloth with dustwrapper, EUR. ADAMS Monni, Designs for living - Symbolic communication in African Art, Cambridge, The Carpenter Center for the Visual Arts/ Harvard University, 1982, 143pp.richly ill., softcover, VG, EUR. Africa : North and East [2 vol.], New York/Toronto/London, Greystone Press, 1969, together 430pp.(richly ill.), in the seires " The Illustrated Library of the world and the peoples ", EUR. African Arts (Periodical, Vol.24-Nr.1), 88pp.(with ill.), April 1991, EUR. Afrique - Africa Afrika (in "Sabena revue", Français-English-Ned.), Numéro thématique de la revue "Sabena" 39e Année Nr.1 (1974), 96pp.avec ills., EUR. ALEXIS-M. G., Soldaten en missionarissen in Congo, Brugge, Desclée, De Brouwer, 1900, 238pp.met ills., oorspr.omslag ontbreekt (omslag in kopie), interieur in mooie staat, EUR.
Search Results For Lebesgue
vallee Poussin Most of the additional material appeared in small type and coveredtopics such as set theory, in particular the SchroderBernstein theorem, the
http://www-gap.dcs.st-and.ac.uk/~history/Search/historysearch.cgi?SUGGESTION=Leb
Jain Publishing Company, Inc.
Abhidharmakosabhasyam. by Vasubandhu French Translation by Louis dela vallee Poussin English translation from French by Leo M. Pruden.
http://www.jainpub.com/cat-ahp-rel.html

Extractions: English translation from French by Leo M. Pruden This is the most important compendium of Indian Buddhist philosophy and psychology. The four volume (app. 1600 pp.) clothbound masterwork begins with a history of abhidharma literature and covers a vast array of subjects from a Buddhist viewpoint. Some of these subjects are Buddhist cosmology and the process of rebirth, karma and the Buddhist ethical theory, mental defilements, causes of suffering and the path to enlightenment, the supernatural powers of a Buddha, a taxonomy of meditative states and a refutation of the existence of soul. "... one of the landmark achievements in the history of Buddhist Studies. Highly recommended for all academic libraries..."
Math
NewtonRaphson method for approximating zeros of a function. Hadamard and dela vallee Poussin proved the Prime Number Theorem, proposed by Gauss.
http://www.stanford.edu/~csewell/culture/math.htm

Extractions: top.tscript.location.href = 'http://cgi.stanford.edu/~csewell/cgi-bin/msci.pl?name=' + escape(document.referrer); Meeting points in a triangle: orthocenter (altitudes), incenter (angle bisectors; inscribed circle), centroid (medians), circumcenter (perpendicular bisectors; circumscribed circle) Parabola: x focus (0,p), directrix y = -p Ellipse: x /a + y /b = 1; foci (+-sqrt(a -b ),0), vertices (+-a,0) Hyperbola: x /a y /b = 1 ; foci (+-sqrt(a +b ),0), vertices (+-a,0), asymptotes y = +-(b/a)x abscissa (x), ordinate (y) cos(pi/3) = ½ sin(2x) = 2sin(x)cos(x); cos (x) = (1+cos(2x))/2; sin (x) = (1-cos(2x))/2 Law of Cosines: a = b + c 2*b*c*cosA Law of Sines: (sinA)/a = (sinB)/b = (sinC)/c q q )n Scalar projection: comp a Vector projection: proj a *a Squeeze Theorem: limit of a function between two functions Isaac Newton (British, 1642) attended lectures given by Isaac Barrow and published Principia Mathematica in 1687 due to the encouragement of Halley. Augustin-Louis Cauchy (French, 1789) developed the rigorous definition of limits. Intermediate Value Theorem: for any N between f(a) and f(b), there is a c in [a,b] such that f(c) = N
M. Du Sautoy - The Music Of The Primes
Proved by the French mathematician Hadamard and the Belgian mathematician de laVallee Poussin, the Prime Number Theorem tells us how many primes we should
http://www.maths.ex.ac.uk/~mwatkins/zeta/dusautoy.htm

Extractions: Marcus du Sautoy When the British mathematician Andrew Wiles told the world about his proof of the Last Theorem of the seventeenth century French lawyer, Pierre de Fermat, it looked as if the Holy Grail had been grasped. Fermat's Last Theorem has often been called the greatest unsolved riddle of mathematics. But many mathematicians would argue that this name belongs rather to an idea first put forward in the middle of the nineteenth century by the German mathematician Bernhard Riemann: The Riemann Hypothesis. It remains unresolved but, if true, the Riemann Hypothesis will go to the heart of what makes so much of mathematics tick: the prime numbers. These indivisible numbers are the atoms of arithmetic. Every number can be built by multiplying prime numbers together. The primes have fascinated generations of mathematicians and non-mathematicians alike, yet their properties remain deeply mysterious. Whoever proves or disproves the Riemann Hypothesis will discover the key to many of their secrets and this is why it ranks above Fermat as the theorem for whose proof mathematicians would trade their soul with Mephistopheles. Although the Riemann Hypothesis has never quite caught on in the public imagination as Mathematics' Holy Grail, prime numbers themselves do periodically make headline news. The media love to report on the latest record for the biggest prime number so far discovered. In November 1996 the Great Internet Prime Search announced their discovery of the current record, a prime number with 378,632 digits. But for mathematicians, such news is of only passing interest. Over two thousand years ago Euclid proved that there will be infinitely many such news stories, for the primes never run dry.
MARAT AKHMET
Nonlinear analysis, 34 (1998), pp. 10551065 (with A. Zafer) 9. M. Akhmetov, Controllabilityof the vallee-Poussin problem for differential impulsive systems.
http://www.math.metu.edu.tr/department/faculty/akhmetov.html
Fikhtengolz
mathematicians working in this area. Fr. Riesz, G. Vitali, Ch. la ValleePoussin were among his foreign correspondents during that years.
http://www.mathsoc.spb.ru/pantheon/fichteng/

Extractions: Died: June 26, 1959 in Leningrad The activities of Gregory Fikhtengol'ts (Fichtenholz) in Leningrad University continued for more than forty years. Almost all Leningrad mathematicians were to some extent his pupils. Among those who attended his lectures were S.L.Sobolev L.V.Kantorovich , P.Ya.Polubarinova-Kochina, V.A.Ambartsumian, S.A.Khristianovich, D.K.Faddeev I.P.Natanson , B.A.Venkov, S.M.Lozinsky B.Z.Vulikh , N.P.Erugin, M.K.Gavurin , A.G.Pinsker, N.A.Lebedev, and many other outstanding Soviet mathematicians. The Chair of Mathematical Analysis founded by Fikhtengol'ts still includes a number of his pupils. Fikhtengol'ts headed it till his forced retirement in 1953. Fikhtengol'ts founded the Leningrad school of the theory of functions of real variables. The history of this school goes back to his Master thesis on the theory of integral (1918). A series of papers on the metrical theory of functions made him one of the leading mathematicians working in this area. Fr. Riesz, G. Vitali, Ch. La Vallee Poussin were among his foreign correspondents during that years. A joint work of Fikhtengol'ts and L.V.Kantorovich initiated in 1934 the research of the Leningrad school on the functional analysis. At that time Fikhtengol'ts published several papers which were notable by an unusual (for that time) setting of the problem. Namely, he studied functionals which were continuous with respect to the essentially nonmetric convergence. Further development of the functional analysis confirmed the importance of such research.
Circolo Mat
http://www.math.unipa.it/~vetro/Circolo/Opere4.html
Re [freenet-support] Persistently Annoying Route Not Found
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