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	Pierre Deligne
		Pierre Deligne (born 3 October 1944) is a Belgian mathematician.
		From 1970 until 1984, when he moved to the Institute for Advanced Study in Princeton, Deligne was a permanent member of the IHÃS staff.
		During this time he did much important work, besides the proof of the Weil conjectures: in particular with George Lusztig on the use of Ã©tale cohomology to construct representations of algebraic groups, and with Rapoport on the moduli spaces from the 'fine' arithmetic point of view, with application to modular forms.
	www.algebra.com /algebra/about/history/Pierre-Deligne.wikipedia (429 words)

	Deligne conjecture - Wikipedia, the free encyclopedia
		The Deligne conjecture on special values of L-functions is a formulation of the general hopes for formulae in closed terms for L(n) where L is an L-function and n an integer.
		There is a Deligne conjecture on 1-motives arising in the theory of motives in algebraic geometry.
		There is a Deligne conjecture on monodromy, also known as the weight monodromy conjecture, or purity conjecture for the monodromy filtration.
	en.wikipedia.org /wiki/Deligne_conjecture (198 words)

	Pierre Deligne (Site not responding. Last check: 2007-10-31)
		From 1970 until 1984, when he moved to the IAS in Princeton, Deligne was a permanent member of the IHES staff.
		During this time he did much important work, besides the proof of the Weil conjectures: in particular with Lusztig on the use of etale cohomology to construct representations of algebraic groups, and with Rapoport on the moduli spaces from the 'fine' arithmetic point of view.
		Deligne has written a book with Mostow on monodromy.
	www.wapipedia.org /wikipedia/mobiletopic.aspx?cur_title=Pierre_Deligne (382 words)

	Deligne biography
		Although Deligne was an undergraduate at the Free University of Brussels from 1962 to 1966, he spent the academic year 1965-66 at the École Normale Supérieure in Paris.
		Deligne remained based at the Institut des Hautes Études Scientifiques until 1984 when he went to the Institute for Advanced Study at Princeton in the United States, where he was appointed a professor.
		A remarkable feature of Pierre Deligne's thinking is that, when confronted with a new problem or a new theory, he understands and, so to speak, makes his own its basic principles at a tremendous speed, and is immediately able to discuss the problem or use the theory as a completely familiar object.
	www-groups.dcs.st-and.ac.uk /~history/Biographies/Deligne.html (1001 words)

	Newsroom (Site not responding. Last check: 2007-10-31)
		Deligne received his bachelor's degree in mathematics and doctorate from the University of Brussels.
		Deligne, recipient of numerous academic honors, was awarded the prestigious Fields Medal at the International Congress of Mathematicians in Helsinki, Finland, in 1978 for his work in algebraic geometry.
		Deligne's talk is one of a series of public lectures presented by faculty members of the Institute for Advanced Study throughout the year.
	www.ias.edu /Newsroom/announcements/Uploads/view.php?cmd=view&id=94 (178 words)

	Pierre Deligne
		Sinds 1984 is Pierre Deligne verbonden aan het Princeton Institute for Advanced Studies, het Amerikaanse instituut voor superwetenschappers waar Albert Einstein zijn laatste jaren heeft doorgebracht.
		Deligne is trouwens niet de enige Belgische wiskundige in Princeton.
		Deligne werd meteen getipt als kanshebber, maar heeft de gloednieuwe prijs vooralsnog niet in ontvangst mogen nemen.
	www.degrootstebelg.be /dgb_master/100belgen/dgb_deligne_pierre/index.shtml?video_1 (320 words)

	Deligne-Mumford moduli space of curves (Site not responding. Last check: 2007-10-31)
		In mathematics, the Deligne-Mumford moduli space of curves is a refined construction of a moduli space of algebraic curves, that is work from 1969 by Pierre Deligne and David Mumford.
		It combined two novel techniques in algebraic geometry, Mumford's geometric invariant theory and Michael Artin's algebraic stacks, to construct a moduli object (not a scheme), including enough stable curves, and for which the irreducibility of the space of curves could be proved.
		Deligne, D. Mumford, The irreducibility of the space of curves of a given genus (1969), IHES Publications
	nba.servegame.org /en/Deligne-Mumford_moduli_space_of_curves.htm (140 words)

	Pierre Deligne contest
		Pierre Deligne Contest is a competition of young mathematicians of Russia, Ukraine and Byelorussia.
		Pierre Deligne's speech (in French) at the Balzan Prize ceremony held in Rome on November 18, 2004.
		The Pierre Deligne Contest was established in 2005 to support the most active young mathematicians working in Russia, Ukraine and Byelorussia.
	www.mccme.ru /pdc/rules_e.html (1212 words)

	Deligne
		Pierre Deligne attended the Free University of Brussels receiving his licence in mathematics in 1966.
		Before the award of his doctorate, Deligne was a junior scientist at the Belgium National Foundation for Scientific Research in 1967-68.
		Deligne remained based at the Institut des Hautes Etudes Scientifiques until 1984 when he went to the Institute for Advanced Study at Princeton where he was appointed a professor.
	www.educ.fc.ul.pt /icm/icm2003/icm14/Deligne.htm (301 words)

	DELIGNE추측 (Site not responding. Last check: 2007-10-31)
		개악 이론안에Deligne추측은 Hochschildcohomology의 종류 이론 구조에 관한 이다.
		monodromy에 Deligne추측,또한 알고 있 있을 때monodromy 여과를 위해무게monodromy추측, 또는 순수성 추측 있다.
		It is licensed under the GNU free documentation license.
	www.faktoko.com /wiki/ko/de/Deligne%C3%DF%C3%F8.htm (65 words)

	Deligne
		A solution of the three Weil conjectures was given by Deligne.
		The areas on which he has worked, in addition to algebraic geometry, are Hilbert's 21st problem, Hodge theory, theory of moduli, modular forms, Galois representations, L-series and the Langlands conjectures, and representations of algebraic groups.
		In addition to the Fields Medal, Deligne was awarded the Crafoord Prize of the Royal Swedish Academy of Sciences in 1988:-
	202.38.126.65 /mirror/www-history.mcs.st-and.ac.uk/history/Mathematicians/Deligne.html (361 words)

	UCLA Distinguished Lecturers
		Pierre Deligne is one of the greatest mathematicians of the twentieth century.
		By his own work as well as by his willingness to listen to others and to write to them on mathematical questions he has exerted an extraordinary influence on the mathematics and mathematicians of his generation.
		Deligne was awarded the Poincare medal of the Academy of Sciences (Paris) in 1974, the Fields Medal in 1978, and the Crafoord prize of the Royal Swedish Academy of Sciences in 1999.
	www.math.ucla.edu /dls/2004/deligne.html (321 words)

	EUROSPEECH '95 Abstract: Deligne et al. (Site not responding. Last check: 2007-10-31)
		Sabine Deligne (1), Francois Yvon (2), Frédéric Bimbot (2)
		Preliminary experiments to test the ability of the model for a task of continuous speech recognition are also reported.
		Deligne, Sabine / Yvon, Francois / Bimbot, Frédéric (1995): "Variable-length sequence matching for phonetic transcription using joint multigrams", In EUROSPEECH-1995, 2243-2246.
	www.isca-speech.org /archive/eurospeech_1995/e95_2243.html (145 words)

	Not Even Wrong » Blog Archive » Deligne Conference
		Deligne has spent most of his career at the IHES and at the Institute, and this conference was in honor of his 61st birthday (I suspect they initially planned it for last year, but it got pushed back).
		Deligne worked with Grothendieck at the IHES during the late sixties, and is perhaps best known for his proof of the Weil conjectures completed in 1974, an achievement which won him a Fields medal in 1978.
		The Weil conjectures motivated much of the work by Grothendieck and others in algebraic geometry during the fifties and sixties, and Deligne was able to finish a proof using Grothendieck’s machinery as well as some different ideas of his own.
	www.math.columbia.edu /~woit/wordpress/?p=282 (410 words)

	Deligne conjecture - Encyclopedia, History, Geography and Biography
		Deligne conjecture - Encyclopedia, History, Geography and Biography
		In mathematics, there are a number of so-called Deligne conjectures, provided by Pierre Deligne.
		The Deligne conjecture in deformation theory is about the category theory structure of Hochschild cosmology.
	www.arikah.com /encyclopedia/Deligne_conjecture (212 words)

	Deligne (print-only)
		This work brought together algebraic geometry and algebraic number theory and it led to Deligne being awarded a Fields Medal at the International Congress of Mathematicians in Helsinki in 1978.
		For example he was awarded the Francois Deruyts prize by the Royal Belgium Academy of Science in June 1974, the Henri Poincaré medal by the Paris Academy of Sciences in December 1974, and the Doctor A De Leeuw-Damry-Bourlart Prize by the Fond National de la Recherche Scientifique in 1975.
		In 2004 Deligne was elected an honorary member of the London Mathematical Society [2]:-
	www-history.mcs.st-and.ac.uk /%7ehistory/Printonly/Deligne.html (1052 words)

	DELIGNE VERMUTUNG (Site not responding. Last check: 2007-10-31)
		Die Deligne Vermutung auf speziellen Werten von L-Funktionen ist eine Formulierung der allgemeinen Hoffnungen für Formeln in geschlossenen Bezeichnungen für L, in dem L eine L-Funktion und ein n ein Ganzzahl ist.
		Es gibt eine Deligne Vermutung auf 1-motives, das in der Theorie von Motiven in der algebraischen Geometrie entsteht.
		Es gibt Deligne Vermutung in der Darstellung Theorie der aussergewöhnlichen Lüge Gruppen.
	www.faktedon.com /wiki/de/de/Deligne%20Vermutung.htm (185 words)

	PIERRE DELIGNE (Site not responding. Last check: 2007-10-31)
		Er arbeitete auch mit David Mumford auf einer neuen Beschreibung der Modulräume für Kurven zusammen: diese Arbeit ist viel in den neueren Entwicklungen benutzt worden, die aus Zeichenkettetheorie entstehen.
		Von 1970 bis 1984, als er auf das IAS in Princeton umzog, war Deligne ein dauerhaftes Mitglied des IHES Personals.
		Deligne hat ein Buch mit Mostow auf monodromy geschrieben.
	www.faktedon.com /wiki/de/pi/Pierre%20Deligne.htm (334 words)

	[No title] (Site not responding. Last check: 2007-10-31)
		For major contributions to several important domains of mathematics (like algebraic geometry, algebraic and analytic number theory, group theory, topology, Grothendieck theory of motives), enriching them with new and powerful tools and with magnificent results such as his spectacular proof of the Riemann hypothesis over finite fields (Weil conjectures).
		Pierre Deligne became famous in the mathematical world at an early age through his brilliant proof of the “Weil conjectures”, which concern the number of solutions of systems of polynomial congruences (the so-called “Riemann conjecture over finite fields” is part of them).
		Because of the conciseness of his style and of his habit of never writing the same thing twice (in fact, quite a few of his best ideas have never been written!), the volume of his publications is a true measure of the richness of his scientific production.
	www.balzan.it /Premiati_eng.aspx?Codice=0000000844&nome=Pierre+Deligne (561 words)

	Michel Deligne : « J’ai toujours fonctionné au sentiment » - Actua BD: ... (Site not responding. Last check: 2007-10-31)
		Deligne, c’est aussi un éphémère label d’édition des années 70 qui contribua à réhabiliter les classiques de la BD belge.
		Il a fallu que ce soit un mec comme moi qui publie ces BD en noir et blanc pour relancer ces vieilles séries et ces auteurs.
		Deligne a grandement contribué à la réhabilitation des grands classiques belges.
	www.universbd.com /article.php3?id_article=2667 (2258 words)

	Deligne's conjecture on 1-motives, L. Barbieri-Viale, A. Rosenschon, M. Saito
		Deligne's conjecture on 1-motives, L. Barbieri-Viale, A. Rosenschon, M. Saito
		We reformulate a conjecture of Deligne on 1-motives by using the integral weight filtration of Gillet and Soulé on cohomology, and prove it.
		If the degree of cohomology is at most two, we can prove the conjecture for the Hodge realization without isogeny, and even for 1-motives with torsion.
	projecteuclid.org /Dienst/UI/1.0/Summarize/euclid.annm/1069786255 (67 words)

	Balzan Foundation - Pierre Deligne, Belgium: a portrait (Site not responding. Last check: 2007-10-31)
		Belgian citizen, born 1944, Professor of Mathematics at the Institute for Advanced Study, Princeton, USA.
		Since the 1970s has been working on the Riemann hypothesis (Weil Conjectures), one of the unsolved mathematical problems of the 20th century, on which he has published extensively: "La conjecture de Weil: I ".
		Biographical data and publications of Pierre Deligne (in French) (pdf, 48kb)
	www.balzan.com /en/preistraeger/deligne.cfm (89 words)

	Pierre
		Il primo traguardo di Pierre Deligne è stato seguito da molti altri di uguale importanza.
		Una notevole caratteristica del pensiero di Pierre Deligne si riassume nel fatto che, ogni qualvolta egli si confronta con un nuovo problema o una nuova teoria, egli capisce e, per così dire, fa suoi i concetti basilari con una velocità sorprendente.
		Pierre Deligne, da solo o in collaborazione con altri, ha scritto circa un centinaio di lavori, la maggior parte dei quali di notevole lunghezza.
	www.balzan.it /Premiati.aspx?Codice=0000000828&nome=Pierre (490 words)

	Classical Motivic Polylogarithm according to Beilinson and Deligne, by A. Huber and J. Wildeshaus
		Based on the unpublished preprint [BD] of Beilinson and Deligne, we give the construction of the classical polylogarithm in the motivic cohomology of a certain simplicial scheme and compute its regulators in absolute Hodge and etale cohomology.
		As a consequence, we obtain an alternative proof of Beilinson's theorem on the regulator of the cyclotomic elements in the K-theory of an abelian number field.
		Another consequence is the validity of Conjecture 6.2 of [BK], and hence, of the Tamagawa number conjecture for Tate twists up to powers of two, also for twists of odd parity.
	www.math.uiuc.edu /K-theory/0152 (153 words)

	Pierre Deligne - Unipedia
		From 1970 until 1984, when he moved to the Institute for Advanced Study in Princeton, Deligne was a permanent member of the IHES staff.
		Deligne has written a book with G.D. Mostow on monodromy.
		Biography - Deligne, Pierre (R.) (1944-): An article from: Contemporary Authors
	www.unipedia.info /Pierre_Deligne.html (416 words)

	DBLP: Sabine Deligne (Site not responding. Last check: 2007-10-31)
		Sabine Deligne, Ramesh A. Gopinath: An EM algorithm for convolutive independent component analysis.
		Sabine Deligne, Yoshinori Sagisaka: Learning a Syntagmatic and Paradigmatic Structure from Language Data with a Bi-Multigram Model.
		Sabine Deligne, François Yvon, Frédéric Bimbot: Introducing statistical dependencies and structural constraints in variable-length sequence models.
	www.vldb.org /dblp/db/indices/a-tree/d/Deligne:Sabine.html (82 words)

	References for Deligne (Site not responding. Last check: 2007-10-31)
		N M Katz, The work of Pierre Deligne, Proceedings of the International Congress of Mathematicians, Helsinki 1978 (Helsinki, 1980), 47-52.
		R Kiehl, Zum mathematischen Werk von Pierre Deligne, Jahrbuch Uberblicke Mathematik, 1979 (Mannheim, 1979), 169-172.
		T Oda, Works of P Deligne I (Japanese), Sugaku 31 (1) (1979), 18-25.
	www-history.mcs.st-and.ac.uk /%7ehistory/References/Deligne.html (75 words)

	Deligne: La conjecture de Weil : II
		DELIGNE, Théorie de Hodge, I, Actes ICM, Nice, Gauthier-Villars,
		DELIGNE, Poids dans la cohomologie des variétés algébriques, Actes ICM, Vancouver,
		DELIGNE, Les constantes des équations fonctionnelles des fonctions L, in Proc.
	www.numdam.org /numdam-bin/item?h=nc&id=PMIHES_1980__52__137_0 (90 words)

	Deligne Sales & Service Inc - OFC car dealer in WV
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		Being pre-approved turns you into a cash buyer in the dealer’s eyes and removes the need to deal with a dealership’s financing department.
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	www.pacarsearch.com /dealers/49728.htm (567 words)

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