41. DC MetaData For:De La Vallée Poussin Means For The Hankel Transform de la Vallée Poussin means for the Hankel transform. Wolfgang zu Castell , FrankFilbir MSC 2000. 42B10 Fourier and FourierStieltjes transforms and other http://ibb.gsf.de/preprints/2002/pp02-06.html

Wolfgang zu Castell Frank Filbir MSC 2000 42B10 Fourier and Fourier-Stieltjes transforms and other transforms of Fourier type 42B08 Summability 33C10 Bessel and Airy functions, cylinder functions, $_0F_1$ Abstract Keywords: Hankel transform, summability kernels, convolution structures

42. AMCA: The De La Vallée Poussin Theorem For Vector Valued Measure Spaces By Mari The purpose of this paper is to extend the de la Vallée Poussin theorem tocabv(\mu, X), the space of measures defined in \Sigma with values in the Banach http://at.yorku.ca/c/a/d/o/22.htm

Atlas Mathematical Conference Abstracts Conferences Abstracts Organizers ... About AMCA Functional Analysis Valencia 2000 July 3-7, 2000 Technical University of Valencia (UPV) and University of Valencia (UV) Valencia, Spain Organizers R.M. Aron (Kent State U., USA), K.D. Bierstedt (U. Paderborn, Germany), J. Bonet (UPV), J. Cerdà (U. Barcelona, Spain), H. Jarchow (U. Zürich, Switzerland), M. Maestre (UV), J. Schmets (U. Liège, Belgium) View Abstracts Conference Homepage The de la Vallée Poussin Theorem for Vector Valued Measure Spaces by Universidad Politécnica de Valencia. Departamento de Matemática Aplicada Date received: November 18, 1999 Atlas Mathematical Conference Abstracts . Document # cado-22.

43. Asymptotic Approximation By De La Vallée Poussin Means And Their Derivatives 11 11 PL Butzer, On the singular integral of de la ValléePoussin, Arch. Math . 21 21 G. Pólya, IJ Schoenberg, Remarks on de la Vallée Poussin means http://portal.acm.org/citation.cfm?id=991024.991025

44. Choosing The Objectives For Traffic Engineering In IP Backbone Networks BAsed On Paloma de la ValléePoussin Paloma de la Vallée-Poussin. Sven Van den Bosch Hugo Van Hove Hans de Neve Guido H. Petit Fabrice Poppe http://portal.acm.org/citation.cfm?id=646461.693592

45. UCL/SC - Département De Mathématique (MATH) Chaire de la Vallée Poussin 20042005. Professor Yakov Eliashberg StanfordUniversity Symplectic Field Theory and its Applications http://www.math.ucl.ac.be/Bienvenue/de_la_vallee_Prog_04_05.html

Chaire de la Vallée Poussin 2004-2005 Professor Yakov Eliashberg Stanford University "Symplectic Field Theory and its Applications" Symplectic Field Theory (SFT): an overview SFT is a large program which we initiated several years ago together with A. Givental and H. Hofer. The original goal was to develop a new formalism for computing invariants of symplectic and contact manifolds in the spirit of a topological field theory. However, it became clear that the new theory has applications which go far beyond this initial goal. In the first lecture I will sketch the geometric setup and algebraic formalism of the theory and will give some examples of applications in different areas of mathematics. New algebraic structures arising from SFT In the second lecture the algebraic formalism of SFT will be discussed in more details. In particular we will sketch the construction of invariants of contact manifolds and Legendrian knots. We will also discuss new cohomological new operations in the Floer homology theory which are provided by SFT. SFT and symplectic geometry The third lecture will be devoted to applications of SFT in symplectic geometry to such problems as classification of contact manifolds, topology of Lagrangian manifolds and Legendrian knots.

46. Reference Database All items with author Poussin (sorted by date). Poussin1989 C. de la ValléePoussin, Sur les valeurs moyennes de certaines fonctions arithmétiques, http://primes.utm.edu/references/refs.cgi/refs.cgi?author=Poussin

47. How Many Primes Are There? Finally, in 1896 Hadamard and independently de la Vallée Poussin Finally,when Hadamard and de la Vallée Poussin proved the Prime number theorem, http://primes.utm.edu/howmany.shtml

How Many Primes Are There? Contents: Introduction: Asking the Correct Question pi( x ) is the number of primes less than or equal to x ... Consequence One: You can Approximate pi( x ) with x /(log x Consequence Two: The n th prime is about n log n Consequence Three: The chance of a random integer x being prime is about 1/log x There are better estimates! History of the Prime Number Theorem and other approximations of pi( x Primes: Home Largest Proving How Many? ... Mailing List Notes: (1) Rather than fill this document with gifs like " " (which can not be displayed on some browsers and display poorly on others), I am going to just write pi( x ). (2) log x , in this document, is the natural logarithm. This is sometimes denoted ln x , but log x is the mathematical standard. 1. Introduction: Asking the Correct Question Over 2,300 years ago Euclid proved that the number of primes is infinite, so two possible questions come to mind: How many primes are there less than the number x? There are infinitely many primes, but how big of an infinity?

48. [Koh93] Effective Moduli From Ineffective Uniqueness Proofs. An Unwinding Of De Koh93 Effective moduli from ineffective uniqueness proofs. An unwinding of deLa vallee Poussin s proof for Chebycheff approximation http://www.mathematik.tu-darmstadt.de/ags/ag1/bib2html/output/entry-Koh-93a.html

Overview Tree Index Bibliography PREV NEXT FRAMES NO FRAME [Koh93] Effective moduli from ineffective uniqueness proofs. An unwinding of de La Vallee Poussin's proof for Chebycheff approximation Koh:93a (Article) Author(s) Kohlenbach U. Title Journal Annals of Pure and Logic Volume Page(s) Year BibTeX code Overview Tree Index Bibliography PREV NEXT FRAMES NO FRAME Submit a bug This document was generated by Stéphane GALLAND (under the GNU General Public License

49. The Lalitavistara And Sarvastivada 2) The real facts have been stated by la vallee Poussin. As la vallee Poussinsaid, We speak in the singular of the canon. http://ccbs.ntu.edu.tw/FULLTEXT/JR-ENG/tho_1.htm

The Lalitavistara and Sarvastivada By Thomas, E. J. Indian Historical Quarterly 16:2 1940.06 p. 239-245

50. Nat' Academies Press, Prime Obsession: Bernhard Riemann And The Greatest Unsolve Charles de la Vallée Poussin died five months short of his 96th birthday; In fact, de la Vallée Poussin seems to have been slightly earlier to press. http://www.nap.edu/openbook/0309085497/html/155.html

Read more than 3,000 books online FREE! More than 900 PDFs now available for sale HOME ABOUT NAP CONTACT NAP HELP ... ORDERING INFO Items in cart [0] TRY OUR SPECIAL DISCOVERY ENGINE Questions? Call 888-624-8373 Prime Obsession: Bernhard Riemann and the Greatest Unsolved Problem in Mathematics (2003) Joseph Henry Press ( JHP Find More Like This Book Research ... Dashboard NEW! BUY This Book CHAPTER SELECTOR: Openbook Linked Table of Contents Front Matter, pp. i-xvi Part I: The Prime Number Theorem, pp. 1-2 1. Card Trick, pp. 3-18 2. The Soil, the Crop, pp. 19-31 3. The Prime Number Theorem, pp. 32-47 4. On the Shoulders of Giants, pp. 48-62 5. Riemann's Zeta Function, pp. 63-81 6. The Great Fusion, pp. 82-98 7. The Golden Key, and an Improved Prime Number Theorem, pp. 99-117 8. Not Altogether Unworthy, pp. 118-136 9. Domain Stretching, pp. 137-150 10. A Proof and a Turning Point, pp. 151-166 Part II: The Riemann Hypothesis, pp. 167-168 11. Nine Zulu Queens Ruled China, pp. 169-183 12. Hilber's Eighth Problem, pp. 184-200 13. The Argument Ant and the Value Ant, pp. 201-222

51. Active Skim View Of: 10. A Proof And A Turning Point Both Charles de la Vallée Poussin at the University of Louvain in Belgium andJacques Hadamard in Bordeaux took up the lesser challenge and soon got the http://www.nap.edu/nap-cgi/skimit.cgi?isbn=0309085497&chap=151-166

52. The Abhidharma la Vallée Poussin L Abhidharmakosha de Vasubandhu; Chapter 3 Chapter 4 Howkarma works This chapter explains the functioning of karma (tib las) which is http://www.bibliotheque-dhagpo-kagyu.org/en/doss/abhi3.php

news dossiers acquisitions catalog ... Home dossier news dossier : The Abhidharma. Part three The Eight Chapters of the Abhidharmakosha The abidharmakosha is comprised of eight chapters: 1.khams: the elements that constitute the three realms 2.dbang po: the sense faculties 3.'jig rten: the world, how it appears and develops 4.las: karma 5.nyon mongs: emotional afflictions and mental veils 6.lam dang gang zag: the path and the practitioner 7.ye shes: timeless wisdom 8.snyom 'jug: the description of different states of meditative absorption Suffering and the origin of suffering, cessation and the path are the main subject of the Abhidharmakosha: Chapters 1 and 2 give a general explanation about samsara and nirvana. They are an introduction to understanding how samsara functions. Chapters 3, 4 and 5 explain contaminated phenomena in detail. Chapters 6,7 and 8 describe non contaminated phenomena. Chapter 1: the elements (skt: dhatu; tib: khams) The classification of phenomena into 18 elements, or dhatus, includes everything that is considered to be an object of knowledge. Dhatu means "basis"

53. Math Lessons - Charles Jean De La Vallée-Poussin Finally, the de la ValléePoussin sums can be evaluated in terms of the so-calledFejer sums (say Fn) Vn = 2F2n - 1 - Fn - 1. http://www.mathdaily.com/lessons/Charles_Jean_de_la_Vallée-Poussin

Search Mathematics Encyclopedia and Lessons Lessons Popular Subjects algebra arithmetic calculus equations ... more References applied mathematics mathematical games mathematicians more ... Belgian mathematicians Charles Jean de la Vallée-Poussin Charles-Jean de la Vallée-Poussin August 14 March 2 ) was a Belgian mathematician Biography He was born in Louvain Belgium and remained there his whole life during. He was taught mathematics at the Université catholique de Louvain by Louis-Philippe Gilbert, after he obtained his diploma in engineering . He became a teacher at the same university (just like his father who taught mineralogy and geology ) in , obtaining Gilbert's chair at his death. In , he fractured his shoulder and this incident led him to death in Boitsfort Brussels a couple of months later. Work Althought, his first mathematical interests were in analysis, he became suddenly famous as he proved the prime number theorem independently of Jacques Hadamard in Afterwards, he found interest in approximation theory . He defined, for any

54. Circolo Mat Translate this page P. BUTZER and J. MAWHIN Charles-Jean de la Vallée Poussin and the Académie J. MAWHIN A note of de la Vallée Poussin on the prime number theorern in a http://math.unipa.it/~circmat/Opere4.html

Supplemento ai RENDICONTI del Circolo Matematico di Palermo OPERE Commentators for the four volumes ............................................... xi Foreword ............................................................................................... xiii Acknowledgements ............................................................................. xix Plan of the Colleeted Works ................... ...........................................xxiii Biography - Biographie CH.J. de LA VALLEE POUSSIN : (The numbers in brackets refer to the bibliography, p. 81). Sur les fraetions continues et les formes quadratiques [15], pag. 127 z (s) de Riemann et les Mx+ N [21], pag. 309 Sur la fonetion z Sur la fonetion z z (s) de Riemann [63], pag. 661 z (s) de Riemann [64], pag. 665

55. Circolo Mat Translate this page Work of de la Vallée Poussin in approxcimation theory and its impact 375 de L Vallée Poussin’s artiche of 1908 on interpolation and sampling http://math.unipa.it/~circmat/Opere5.html

Supplemento ai RENDICONTI del Circolo Matematico di Palermo OPERE Contents – Table des matiéres Foreword ix Commentators for the four volumes . xiii Bibliography of Charles J. de La Vallée Poussin . xv Plan of the Collected Works . xxv Approximation theory – Teorie de l’approximation Ch. J. De La Vallée Poussin: The numbers in brachets refer to the bibliography, p. xiii) Sur l’approximation des fonctions d’une variable réelle et de leurs dérivées par des polynomes et des suites limitées de Fourier [45].. 3 Sur la convergence des formules d’interpolation entre ordonnées équidistance [46] 65 Note sur l’approximation par un polynome d’une fonction dont la dérivées est à variation bornée [46] 149 Sur les polynomes d’approximation et la re’présentation approchée d’un angle [52] .. 157 Sur la méthode de l’approximation minimum [53] ... 195 Rapport de M. de la Vallée Poussin, premier commisaire[R-25] 211 Sur les polynomes d’approximation à une variable complexe [55] 215 Sur les expressions qui s’écartent le moins de zéro dans un intervalle [65] .. 229

56. Livre De Maurice, Rodrigues : Simples Regards Par Monique De La Vallée Poussin, papier Canson a pour objet une découverte par l\ image du patrimoine http://www.livranoo.com/display.php?PK=356

57. DML: Digital Mathematics Library: Retrodigitized Mathematics Journals And Monogr 38, Michigan Cours d analyse infinitésimale, par Ch.J de la Vallée Poussin.(by la Vallée Poussin, Charles Jean de), 1921-22. book http://www.mathematik.uni-bielefeld.de/~rehmann/DML/dml_links_title_C.html

DML: Digital Mathematics Library Also: WDML: World Digital Mathematics Library Retrodigitized Mathematics Journals and Monographs Contains links to 1874 digitized books (> 385236 pages ) and to 145 digitized journals (> 2942143 pages). (Numbers of pages are preliminary; not all informations are already available.) Includes all the links mentioned on page 920 of: Allyn Jackson, "The Digital Mathematics Libary", Notices Amer. Math. Soc., vol. 50 (8), 2003 Local Copy A similar list is offered at http://www.wdml.org The database for this table is an ASCII based (ISO Latin 8859-1 extended) list , which may be parsed by this PERL script If you want items to be added here, please send me the necessary data. Lists ordered by "Journal", "Repository" (Journals only) or by "Author name", "Title" are provided, as well as an overview of the repositories Author: A B C D ... Z Title: A B C D ... Z Nr. Repository: Title, Author: Pages: Year(s): Type: Michigan C. G. J. Jacobi's Gesammelte werke. (by Jacobi, C. G. J. (Carl Gustav Jakob)) book Michigan C. G. J. Jacobi's Vorlesungen über Dynamik. Gehalten an der Universität zu Königsberg im Wintersemester 1842-1843 und nach einem von C. W. Borchart ausgearbeiteten Hefte.

58. DML: Digital Mathematics Library: Retrodigitized Mathematics Journals And Monogr Vallée Poussin, Charles Jean de Intégrales de Lebesgue. 154,1916. book. 7, Michigan la Vallée Poussin, Charles Jean de Leçons sur http://www.mathematik.uni-bielefeld.de/~rehmann/DML/dml_links_author_L.html

DML: Digital Mathematics Library Also: WDML: World Digital Mathematics Library Retrodigitized Mathematics Journals and Monographs Contains links to 1874 digitized books (> 385236 pages ) and to 145 digitized journals (> 2942143 pages). (Numbers of pages are preliminary; not all informations are already available.) Includes all the links mentioned on page 920 of: Allyn Jackson, "The Digital Mathematics Libary", Notices Amer. Math. Soc., vol. 50 (8), 2003 Local Copy A similar list is offered at http://www.wdml.org The database for this table is an ASCII based (ISO Latin 8859-1 extended) list , which may be parsed by this PERL script If you want items to be added here, please send me the necessary data. Lists ordered by "Journal", "Repository" (Journals only) or by "Author name", "Title" are provided, as well as an overview of the repositories Author: A B C D ... Z Title: A B C D ... Z Nr. Repository: Author, Title (Books only): Pages: Year(s): Type: Michigan La Gournerie, Jules de : Traité de géométrie descriptive, par Jules de la Gournerie. book Michigan La Gournerie, Jules de

59. Matematica - Rubriche - Il Libro Della Settimana Translate this page CJ de la Vallée Poussin Collected works. Oeuvres Scientifiques Volume I Charles Jean de la Vallée Poussin (1866-1962) è forse il matematico belga più http://matematica.uni-bocconi.it/libro/libro29.htm

Collected works. Oeuvres Scientifiques Volume I P. Butzer, J. Mawhin, P. Vetro (ed. s) pp. 668, 2000 di E. Goursat) e le

60. Springer Online Reference Works 34. de la ValléePoussin multiple-point problem. 35. de la Vallée-Poussin singularintegral. 36. de la Vallée-Poussin sum. 37. de la Vallée-Poussin http://reference.kluweronline.com/kapxsl.asp?xmlid=1402006098/chapter_1_3

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