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  1. Analysis und Zahlentheorie: Vorlesung Hamburg 1920 (Dokumente zur Geschichte der Mathematik) (German Edition) by Erich Hecke, 1987
  2. Vorlesungen Uber die Theorie der Algebraischen Zahlen (German Edition) by Erich Hecke, 2010-04-06
  3. Vorlesungen Uber Die Theorie Der Algebraischen Zahlen by Erich Hecke, 1948
  4. Vorlesungen uber der Theorie der algebraische Zahlen (American Mathematics Society) (German Edition) by Erich Hecke, 2000-03-28
  5. Mathematische Werke. Dritte Auflage. by Erich Hecke, 1997-08-31
  6. Vorlesungen Uber die Theorie der Algebraischen Zahlen (German Edition) by Erich Hecke, Akademische Verlagsgesellschaft, 2010-04-06
  7. Festschrift: David Hilbert zu seinem sechzigsten Geburtstag am 23. Januar 1922 (German, English and Italian Edition)
  8. German Photojournalists: Erich Hartmann, Gerda Taro, Hans G. Lehmann, Alfred Eisenstaedt, Roswitha Hecke, Robert Lebeck, Erich Salomon
  9. Lectures on Dirichlet Series, Modular Functions, and Quadratic Forms by Erich Hecke, 1983-01
  10. Lectures on the Theory of Algebraic Numbers by Erich Hecke, 1980
  11. Lectures by Erich Hecke on Dirichlet series, modular functions and quadratic form ;: Spring term, 1938 by Erich Hecke, 1938
  12. Mathematische Werke. Zweite Auflage by Erich Hecke, 1970
  13. THEORIE DER ALGEBRAISCHEN ZAHLEN. by Erich Hecke., 1923

41. Coxeter Library Monograph Holdings
EL Applied Mechanics for Engineer A textbook for Engineering Studies Hardy,GH A course of pure mathematics hecke, erich Vorlesungen Uber Die Theorie
http://www.math.yorku.ca/Library/Collect.html
Coxeter Library: Monograph and other holdings
Collections
Coxeter Collection
Pounder Collection
M. Shimrat Collection
This portion of this site is still under construction.
G. Sieburth Collection
Wittenberg Collection
Miscellaneous other titles
This collection is only partially catalogued. ICM: Actes du congres international des mathematiciens, Nice 1970, 3 volumes. Donated by M. Muldoon Proceedings of the International Congress of Mathematicians, Vancouver 1974, 2 volumes. Donated by M. Muldoon Equadiff: Equadiff 3 - Proceedings of the Czechoslovak conference on differential equations and their applications, Brno 1972 Donated by M. Muldoon Equadiff 6 - Proceedings of the international conference on differential equations and their applications, Brno 1985 Donated by M. Muldoon Main Menu

42. Jan Hecke Prints And Posters At Art.com
Jan hecke Prints and Posters. Find Jan hecke Prints and Posters at Art.com. HECHEN. hecke, Jan . heckel, erich . Hedge, Ronnie . Hedge, Ronnie .
http://www.art.com/asp/display_artist-asp/_/crid--29778/Jan_Hecke.htm
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43. Das Virtuelle Bücherregal NRW
Translate this page hecke, erich 2.663.116 hecke-Algebra 10.628.128 11.171.442 3.602.222 4.551.6456.398.705 hecke-Operator 2.916.247 3.690.441 4.185.167 4.218.230 4.969.366
http://kirke.hbz-nrw.de/dcb/Schlagwoerter/0918.html
Ein freundliches Angebot des Hochschulbibliothekszentrums des Landes Nordrhein-Westfalen
Head-up Display
Headlam, Cuthbert Morley
Headspace-Analyse
Health maintenance organization
Healy, Gerry
Healy, Timothy M.
Heaney, Seamus
Heaney, Seamus / Wintering out
Hearing
Hearn, Lafcadio
Heart of darkness Heartfield, John Heat and dust Heath, Edward Heath-Stubbs, John Heathcote, Dorothy Heautontimorumenos Heaviside, Oliver Heavy metal heaÅon Hebamme Hebammengesetz Hebammenhilfe Hebbel, Friedrich Hebbel-Museum hebben Hebebalken Hebei Hebeisen, Peter Hebel Hebel, Johann Peter Hebelgetriebe Heben Hebenshausen Hebenstreit, Theresia Hebephrenie Heberer, Gerhard Heberle, Rudolf Hebesatz Hebewerk Hebezeug Hebich, Samuel Hebraika Hebraismus Hebraistik Hebrew Collection Hebriden Hebron Hebron-Abkommen Hebscheid Hecala Hechaluz Hechelmann, Friedrich Hechingen Hechler, William Henry Hecht Hecht, Anthony Hecht, Gabriel Hecht, Robert Hechtel, Richard Hechtsheim Heck Heck, Dieter T.

44. The Proof Of Fermat's Last Theorem
There are certain operators called hecke operators, after erich hecke, on spacesof modular forms, and for the subspace S(N) in particular,
http://www.mbay.net/~cgd/flt/flt08.htm
The Proof of Fermat's Last Theorem
For a quick definition of many of the terms used here, you may refer to the Glossary External references for this section: [Gou], [Rib], [Rih]
Contents:
Frey curves
Suppose there were a nontrivial solution of the Fermat equation for some number n, i. e. nonzero integers a, b, c, n such that Then we recall that around 1982 Frey called attention to the elliptic curve Call this curve E. Frey noted it had some very unusual properties, and guessed it might be so unusual it could not actually exist. To begin with, various routine calculations enable us to make some useful simplifying assumptions, without loss of generality. For instance, n may be supposed to be prime and 5. b can be assumed to be even, a 3 (mod 4), and c 1 mod 4. a, b, and c can be assumed relatively prime. The "minimal discriminant" of E, can be computed to be - a power of 2 times a perfect prime power. One unusual thing about E is how large the discriminant is.

45. BIOGRAPHIES OF PAST NUMBER THEORISTS And VARIOUS ITEMS OF HISTORICAL INTEREST
erich hecke (MacTutor); erich hecke (Göttingen biography). Hans ArnoldHeilbronn (MacTutor); Kurt Hensel (MacTutor); Jacques Herbrand (MacTutor)
http://www.mri.ernet.in/~ntweb/N14.html
Biographies of past number theorists and various items of historical interest

46. Week217
erich hecke established the basic properties of Dirichlet Lfunctions in 1936,including a special symmetry called the functional equation which Riemann
http://math.ucr.edu/home/baez/week217.html
May 30, 2005
This Week's Finds in Mathematical Physics (Week 217)
John Baez
Last week I described lots of different zeta functions, but didn't say much about what they're good for. This week I'd like to get started on fixing that problem. People have made lots of big conjectures related to zeta functions. So far they've just proved just a few... but it's still a big deal. For example, Andrew Wiles' proof of Fermat's Last Theorem was just a tiny spin-off of his work on something much bigger called the Taniyama-Shimura conjecture. Now, personally, I think Fermat's Last Theorem is a ridiculous thing. The last thing I'd ever want to know is whether this equation: x n + y n = z n has nontrivial integer solutions for n > 2. But the Taniyama-Shimura Conjecture is really interesting! It's all about the connection between geometry, complex analysis and arithmetic, and it ties together some big ideas in an unexpected way. This is how it usually works in number theory: cute but goofy puzzles get solved as a side-effect of deep and interesting results related to zeta functions and L-functions - sort of like how the powdered drink "Tang" was invented as a spinoff of going to the moon. For a good popular book on Fermat's Last Theorem and the Taniyama-Shimura Conjecture, try:

47. Newsgroups Sci.math From Dg@dgupta.hpl.hp.com (Dipankar Gupta
SJ erich hecke und die Rolle der LReihen in der Zahlentheorie. (German) erichhecke and the role of L-series in number theory Ein Jahrhundert
http://www.math.niu.edu/~rusin/known-math/94/langlands
Newsgroups: sci.math Subject: Re: Langlands Conjecture Date: 20 Aug 1998 07:51:47 -0400 Cliff

48. People Whose Names Are Embedded In Math Subject Classifcation
1906) P7b, N20 06* Kahler, erich (b. 1906) I believe he still lives in Hamburg07* Coxeter, Niels Erik (18871947) hecke, erich (1887-1956) Radon,
http://www.math.niu.edu/~rusin/known-math/98/MSC.names
Date: Sun, 6 Jun 1999 12:40:49 +0200 From: "Yuri I. Manin" Date: Thu, 28 Mar 2002 12:43:10 -0800 From: "Antreas P. Hatzipolakis" Cc: rusin@math.niu.edu, a_arakelov@yahoo.co.uk To: hyacinthos@yahoogroups.com Subject: Suren Arekelov This list is devoted to Triangle Geometry. However, from time to time, will be allowed discussions on themes of general interest. Especially when the geometric traffic is not too much. (like this day). Some time ago I asked for information (in fact I FWD-ed an e-mail of D. Rusin) about a notable mathematician who disappeared from the math. horizon. The mathematician is the algebraic geometer Suren Arakelov. Andrei Arakelov has kindly sent the following: > > Date: Thu, 28 Mar 2002 11:29:55 +0000 (GMT) > From: Andrei Arakelov > Subject: Suren Arakelov > To: Antreas P. Hatzipolakis Date: Sat, 05 Feb 2005 11:35:53 +0000 Message-ID:

49. Ericales - Definition Of Ericales By The Free Online Dictionary, Thesaurus And E
Ericfine erich Auerbach erich Bagge erich Brandenberger erich Gamma erich Gliebe erich Gruen erich Hallhuber erich Hartmann erich hecke
http://www.thefreedictionary.com/Ericales
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Cite / link Email Feedback Thesaurus Legend: Synonyms Related Words Antonyms Noun Ericales - Ericaceae; Clethraceae; Diapensiaceae; Epacridaceae; Lennoaceae; Pyrolaceae; Monotropaceae order Ericales plant order - the order of plants Ericaceae family Ericaceae heath family - heathers Clethraceae family Clethraceae white-alder family - coextensive with the genus Clethra diapensia family Diapensiaceae family Diapensiaceae - north temperate low evergreen plants; in some classifications placed in its own order Diapensiales Epacridaceae epacris family family Epacridaceae - Australasian shrubs or small trees family Lennoaceae Lennoaceae - family of fleshy parasitic herbs lacking green foliage and having heads of small flowers; California and Mexico family Pyrolaceae Pyrolaceae wintergreen family - evergreen herbs of temperate regions: genera Pyrola; Chimaphila; Moneses; Orthilia

50. UW Libraries - Database Search
hecke, erich, 18871947 Hilbert, David, 1862-1943 (2) Klein, Felix, 1849-1925 (8)Mayer, Adolph, 1839-1908 Neumann, Carl, 1832-1925 (2)
http://www.lib.washington.edu/resource/search/ResFull.asp?Field=record&ID=17554

51. Mathematical Lineage
The most notable among them include Richard Courant, Hermann Weyl, Hugo Steinhaus,Erhard Schmidt, and erich hecke. The lines of Courant (through all of his
http://www.math.umd.edu/~lvrmr/Lineage/index.shtml
My Mathematical Lineage
I am a Kleinian through Hilbert. Going back further, one can argue with somewhat less certainty that I am a Lagrangian through Klein. Tracing backwards, my lineage is Remarkably, Felix Klein seems to have been the sole habilitation student of each of his two advisors:

52. DC MetaData For: Erich Hecke 1887-1947
Hamburger Beiträge zur Mathematik; Language Deutsch
http://www.math.uni-hamburg.de/meta/preprints/ms/ms1988005.html
Fachbereich Mathematik
Erich Hecke 1887-1947
Author(s):
B. Schoeneberg
Type:
Preprint
Source:
Hamburger Beiträge zur Mathematik
Language:
Deutsch
http://www.math.uni-hamburg.de/meta/preprints/ms/ms1988005.html
last modified: 1998-11-05, Dirk Nitschke wwwmath@math.uni-hamburg.de

53. Biographien, Virtueller Stadtrundgang In Hamburg - Kulturgeschichte, Naturwissen
Translate this page hecke, erich (1887-1947) - Mathematiker, Professor an der Universität Hamburg1919-1947 Heckmann, Otto (1901-1983) - Astrophysiker in Hamburg 1941-1967,
http://www.math.uni-hamburg.de/math/ign/hh/1bio.htm
Fachbereich 11 - Mathematik
HVV Tel.: +49 40 42838-2094
D-20146 Hamburg Fax: +49 40 42838-5260
Virtueller Stadtrundgang in Hamburg
Kulturgeschichte Naturwissenschaften
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und Verkehr
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Personen
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    Mediziner, Arzt, Physikus, Apotheker
    Geowissenschaftler, Seismologe, Kartograph, Meteorologe, Polarforscher, Seewarte
    Ingenieur, Techniker, Erfinder, Konstrukteur, Industrieller
Siehe auch:

54. Mathematische Annalen-Springer Mathematics (general) Journal
Fortgeführt durch Felix Klein, David Hilbert, Otto Blumenthal, erich hecke,Heinrich Behnke, Hans Grauert, Heinz Bauer, Herbert Amann, JeanPierre
http://www.springeronline.com/sgw/cda/frontpage/0,11855,4-10042-70-1019391-0,00.
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55. 1755 P. Alexandrov (ed.) Die Hilbertschen Probleme. Leipzig 1983
1940 erich hecke Analysis und Zahlentheorie. Vieweg 1987. 3507 erich heckeLectures on Dirichlet series, modular functions, and quadratic forms.
http://felix.unife.it/Root/d-Mathematics/d-Number-theory/b-Modular-and-automorph

56. 4637 Allan Adler Magic Cubes And The 3-adic Zeta Function. Math
3323 1715 erich hecke Vorlesungen ueber die Theorie der algebraischen Zahlen . erich hecke Ueber die Bestimmung Dirichletscher Reihen durch ihre
http://felix.unife.it/Root/d-Mathematics/d-Number-theory/b-Algebraic-number-theo
4637 Allan Adler: Magic cubes and the 3-adic zeta function. Math. Intell. 14/3 (1992), 14-23. 1755 P. Alexandrov (ed.): Die Hilbertschen Probleme. Leipzig 1983. 11528 Emil Artin: Quadratische Ko''rper im Gebiete der ho''heren Kongruenzen I. Dissertation. In Emil Artin's Collected Papers, 1-... M. Bertin a.o.: Pisot and Salem numbers. BirkhŠuser 1992, 290p. 3-7643-2648-4. SFR 158. J.W.S. Cassels: Local fields. Cambridge UP 1986. 1752 J.W.S. Cassels/A. Froehlich (ed.): Algebraic number theory. Academic Press 1967. The standard reference for higher algebraic number theory. 2790 S. Chatterji/Ulrich Kulisch/Detlef Laugwitz/Roman Liedl/Walter Purkert (ed.): Jahrbuch Ueberblicke Mathematik 1991. Vieweg 1991. 2069 Harvey Cohn: Advanced number theory. Dover 1980. M. Coleman: The distribution of points at which norm-forms are prime. J. Number theory 41 (1992), 359-378. New results on the multidimensional distribution of prime ideals in number fields. E. Dade/O. Taussky/Hans Zassenhaus: On the theory of orders, in particular on the semigroup of ideal classes and genera of an order in an algebraic number field. Math. Ann. 148 (1962), 31-64. Richard Dedekind: Theory of algebraic integers. Cambridge UP 1996, 160p. 0-521-56518-9. Pds. 15. With an introduction to number theory by John Stillwell. 1959 Max Deuring: Die Klassenkoerper der komplexen Multiplikation. Enzykl. der math. Wiss. I/2/Heft 10,2. Harold Edwards: Divisor theory. Birkhaeuser 1990, 180p. DM 68. Some new concepts for algebraic number theory. The reviewer seems not very convinced. 1772 Otto Endler: Valuation theory. Springer 1972. 1898 Philipp Furtwaengler: Allgemeine Theorie der algebraischen Zahlen. Enz. math. Wiss. 1/2/Heft 8,2. 1988 Carl Friedrich Gauss: Disquisitiones arithmeticae. (Werke, erster Band). Olms 1981. ISBN 3-487-04633-4. Kurt Girstmair: Character coordinates and annihilators of cyclotomic numbers. Manuscripta Math. 59 (1987), 375-389. Kurt Girstmair: Ein von-Staudt-Clausenscher Satz fuer periodische Bernoullizahlen. Monatshefte Math. 104 (1987), 109-118. Kurt Girstmair: An index formula for the relative class number of an abelian number field. J. Number theory 32 (1989), 100-110. Kurt Girstmair: Dirichlet convolution of cotangent numbers and relative class number formulas. Monathefte Math. 110 (1990), 231-256. 4993 Kurt Girstmair: Klassenzahlformeln fuer Kreisteilungskoerper. 2790 Chatterji/, 3-22. Kurt Girstmair: On the cosets of the 2q-power group in the unit gorup modulo p. Abh. Math. Sem. Hamburg 62 (1992), 217-232. Kurt Girstmair: On the branch order of the ring of integers of an abelian number field. Acta Arithm. 62 (1992), 297-301. Kurt Girstmair: On the trace of the ring of integers of an abelian number field. Acta Arithm. 62 (1992), 383-389. 5759 Kurt Girstmair: The relative class numbers of imaginary cyclic fields of degrees 4,6,8, and 10. Mathematics of Comp. 61 (1993), 881-887. Kurt Girstmair: Eine Verbindung zwischen den arithmetischen Eigenschaften verallgemeinerter Bernoullizahlen. Expos. Math. 11 (1993), 47-63. Kurt Girstmair: The digits of 1/p in connection with class number factors. Acta Arithm. 67 (1994), 381-386. Helmut Hasse: Bericht ueber neuere Untersuchungen und Probleme aus der Theorie der algebraischen Zahlkoerper. Jber. DMV 35 (1926), ..., 36 (1927), ..., 39 (1930), ... 1787 Helmut Hasse: Zahlentheorie. Akademie-Verlag 1949. Esistono edizioni piu' nuove, con molte aggiunte. 3574 Helmut Hasse: Ueber die Klassenzahl abelscher Zahlkoerper. Springer 1985. 1878 Michiel Hazewinkel: Review of the books "Class field theory" by Neukirch and "Local class field theory" by Iwasawa. Bull. AMS 21 (1989), 95-101. [3323] 1715 Erich Hecke: Vorlesungen ueber die Theorie der algebraischen Zahlen. Chelsea 1948. Erich Hecke: Ueber die Bestimmung Dirichletscher Reihen durch ihre Funktionalgleichung. Math. Ann. 112 (1936), 664-669. Hans Arnold Heilbronn: On the class-number in imaginary quadratic fields. Quarterly J. Math. 5 (1934), 150-160. Hans-Arnold Heilbronn/E.H. Linfoot: On the imaginary quadratic corpora of class-number one. Quarterly J. Math. 5 (1934), 293-301. Heukers/H. Schlickewei: The equation x+y=1 in finitely generated groups. Acta Arithm. 78 (1996), 189-199. 4578 David Hilbert: Gesammelte Abhandlungen. Erster Band: Zahlentheorie. Chelsea. 3622 Makoto Ishida: The genus fields of algebraic number fields. SLN Math. 555. K. Iwasawa: A class number formula for cyclotomic fields. Annals Math. 76 (1962), 171-179. K. Iwasawa: Local class field theory. Oxford UP 1986, 155p. Pds. 35. 1714 Gerald Janusz: Algebraic number fields. Academic Press 1973. 8459 Giuseppe Jurman: Breve introduzione alla teoria dei numeri. Internet 1992, 16p. 1952 Helmut Koch: Galoissche Theorie der p-Erweiterungen. Springer 1970. 16016 Helmut Koch: Zahlentheorie. Algebraische Zahlen und Funktionen. Vieweg 1997, 340p. Eur 27. Helmut Koch: Algebraic numbers and functions. 2000. Tomio Kubota: Foundations of class field theory through properties of space figures. Sugaku 44 (1992), 1-12. Explains the recent direct proof of the reciprocity law for the n-th power residue symbol using geometry of numbers. Remarkable. See Zentralblatt 760 (1993), 46-47. 1884 G. Lachaud: On real quadratic fields. Bull. AMS 17 (1987), 307-311. [3323] 4591 Edmund Landau: Einfuehrung in die elementare und analytische Theorie der algebraischen Zahlen und Ideale. Teubner 1927. 1753 Serge Lang: Algebraic number theory. Springer 1986. 3475 Serge Lang: Cyclotomic fields. Both parts in one volume. Springer 1990. Andrew Lazarus: Gaussian periods and units in certain cyclic fields. Proc. AMS 115 (1992), 961-968. 7311 Franz Lemmermeyer: The euclidean algorithm in algebraic number fields. Internet, 31p. H. Leopoldt: Ueber Einheitengruppe und Klassenzahl reeller abelscher Zahlkoerper. Abh. Dt. Ak. Wiss. Berlin 1953/2. G. Lettl: Stickelberger elements and cotangent numbers. Preprint. 16017 Armin Leutbecher: Zahlentheorie. Springer 1996, 350p. Eur 25. Falko Lorenz: Einfuehrung in die Algebra. 2 volumes. Bibl. Inst. 1990, 700p. DM 82. Should be a very good introduction to Galois theory (volume 1) and to local class field theory (volume 2). Falko Lorenz: Algebraische Zahlentheorie. Bibl. Inst. 1993, 350p. 3-411-16701-7. DM 38. 2603 M.-P. Malliavin: Algebre commutative. Masson 1985. Very clear. Especially good as a foundation for algebraic number theory. 1736 Daniel Marcus: Number fields. Springer 1977. Akito Namura: On the class numbers of certain Hilbert class fields. Man. Math. 79 (1993), 379-390. 3545 Wladyslaw Narkiewicz: Elementary and analytic theory of algebraic numbers. Springer 1990. 1877 Juergen Neukirch: Klassenkoerpertheorie. Bibl. Inst. 1969. Juergen Neukirch: Neubegruendung der Klassenkoerpertheorie. Math. Zeitschr. 186 (1984), 557-574. 3575 Juergen Neukirch: Class field theory. Springer 1986. 4156 Juergen Neukirch: Algebraische Zahlentheorie. Springer 1992. Vladimir Platonov/Andrei Rapinchuk: Algebraic groups and number theory. 1993, 580p. Pds. 80. Harry Pollard/H. Diamond: The theory of algebraic numbers. Dover 1999. 0-486-404544. $8. Klaus Pommerening/N. Guthschmidt/P. Hafkus/W. Paus: Algebraische Zahlen und algebraische Funktionen. Seminarausarbeitung, Berlin 1968. 170p. Klaus Pommerening: Der euklidische Algorithmus. Alef 5 (1985), 31-70. Klaus Pommerening: Primzerlegung in imagina''r-quadratischen Zahlringen und Summen von zwei Quadraten. Alef 17 (1995), 43-64. Clifford Queen: A simple characterization of principal ideal domains. Acta Arithm. 64 (1993), 125-128. An integer domain is a PID iff it has a very natural and simple type of "norm". D. Ramakrishnan/R. Valenza: Fourier analysis on number fields. Springer 1999, 350p. DM 79. 1998 Paulo Ribenboim: Algebraic numbers. Wiley 1972. K. Roggenkamp/M. Taylor: Group rings and class groups. Birkhaeuser 1992, 216p. 3-7643-2734-0. DM 76. P. Samuel: Theorie algebrique des nombres. Hermann 1967. C. Schmidt: Groessencharaktere und Relativklassenzahl abelscher Zahlkoerper. J. Number theory 11 (1979), 128-159. C. Schmidt: Stickelbergerideale und Kreiseinheiten zu Klassenkoerpern abelscher Zahlkoerper. J. reine u. angew. Math. 353 (1984), 14-54. 3287 Joachim Schwermer: Ueber Reziprozitaetsgesetze in der Zahlentheorie. 2718 Knoerrer, 29-69. 7052 Jean-Pierre Serre: Local fields. Springer 1979. 3596 Jean-Pierre Serre: Cohomologie galoisienne. SLN Math. 5 (1986). Jean-Pierre Serre: Algebraic groups and class fields. Springer 1988, 210p. DM 72. B. Setzer: The determination of all imaginary, quartic, abelian number fields with class number 1. Math. Comp. 35 (1980), 1383-1386. 2733 Igor Shafarevich: Abelian and nonabelian mathematics. Math. Intell. 13/1 (1991), 67-75. Harold Shapiro/Gerson Sparer: Minimal bases for cubic fields. Commun. pure appl. Math. 44 (1991), 1121-1136. Goro Shimura: Class fields over real quadratic fields and Hecke operators. Annals Math. 95 (1972), 130-190. 1866 Ladislav Skula: Divisorentheorie einer Halbgruppe. Math. Zt. 114 (1970), 113-120. [3323] V. Snaith: Galois module structure. AMS 1994, 210p. $39. Harold Stark: The analytic theory of algebraic numbers. Springer 1993. 4806 Harold Stark: Galois theory, algebraic number theory, and zeta functions. 4740 Waldschmidt, 313-393. 1984 Harold Stark: A complete determination of the complex quadratic fields of class-number one. Michigan Math. J. 14 (1967), 1-27. [3323] 3621 Ian Stewart/David Tall: Algebraic number theory. Chapman and Hall 1987. Peter Swinnerton-Dyer: A brief guide to algebraic number theory. Cambridge UP 2001, 160p. Pds. 16 (pb.). Toshikazu Takagi: The cuspidal class number formula for the modular curves ... J. Algebra 158 (1993), 515-549. Francisco Thaine: On the relation between units and Jacobi sums in prime cyclotomic fields. Man. Math. 73 (1991), 127-151. 9791 Stefan Treatman: Euclidean systems. Dissertation, Univ. Michigan 1996. 9854 F. Vivaldi: Algebraic number theory and Hamiltonian chaos. In 4779 Luck/Moussa/Waldschmidt, 294-301. 4714 Lawrence Washington: Introduction to cyclotomic fields. Springer 1982. 1923 Andre' Weil: Basic number theory. Springer 1974. 1905 Andre' Weil: Adeles and algebraic groups. Birkhaeuser 1982. 1964 Edwin Weiss: Algebraic number theory. McGraw-Hill 1963. 1904 Hermann Weyl: Algebraische Zahlentheorie. Bibl. Inst. 1966. 3345 Gisbert Wuestholz: Diophantische Geometrie: Effektivitaet und einige Probleme. Jber. DMV 93 (1991), 147-160. Fei Xu/Jianqiang Zhao: Maximal independent systems of units in global function fields. Acta Arithm. 78 (1996), 1-10. 1942 Don Zagier: Zetafunktionen und quadratische Koerper. Springer 1981.

57. Manuscripts
Apr 24, 1987 Vorwort zu erich hecke, Analysis und Zahlentheorie Preface to areprint of notes from a lecture by hecke, delivered in Hamburg in 1920/21.
http://www.rzuser.uni-heidelberg.de/~ci3/manu.html
32 Manuscripts by Peter Roquette
(supported in part by the Deutsche Forschungsgemeinschaft
for downloading as ps-file, or dvi-file, or pdf-file (Last modified: Apr 29, 2005) to homepage
Contents:
Mar 9, 2005 From FLT to finite groups. The remarkable career of Otto Grün. Jan 21, 2005 Laudatio für B. H. Matzat Nov 04, 2004 Introduction of Langlands at Arf Lecture Feb 28, 2004 The Brauer-Hasse-Noether theorem in historical perspective Aug 27, 2003 On the embedding problem for global fields July 03, 2003 The Riemann hypothesis in characteristic p, its origin and development. Part 2 July 02, 2003 The Riemann hypothesis in characteristic p, its origin and development. Part 1 Feb 13, 2003 Erinnerungen an Helmut Hasse in Berlin (5. Mai 1997) Jan 09, 2003 Reminiscences of Arnold Ross Sep 30, 2002 May 26, 2002 Zum Fermat-Problem (24.1.1998) Apr 16, 2002 Helmut Hasse in Halle Mar 25, 2002 David Hilbert (1862-1943). Zum 140. Geburtstag Mar 08, 2002 Mar 12, 2002

58. Erich Hecke Université Montpellier II
Translate this page erich hecke (1887-1947). Cette image et la biographie complète en anglais résidentsur le site de l’université de St Andrews Écosse
http://ens.math.univ-montp2.fr/SPIP/article.php3?id_article=1258

59. New Arrivals Books
Lectures on the theory of algebraic numbers /, hecke, erich, 18871947. 7506201070 ,World Publishing Corp.,, 2001. O157.2 G982S, The stable marriage
http://www.lib.sjtu.edu.cn/english/collection&resources/what_new.htm

60. List Of Scientists By Field
Translate this page hecke, erich. Hedin, Sven Anders. Hedwig, Johann. Heer, Oswald. Heezen, Bruce C.Hefner-Alteneck, Friedrich Franz von. Heidenhain, Martin
http://www.indiana.edu/~newdsb/h.html
Haak, Theodore Haas, Arthur Erich Haas, Arthur Erich Haas, Wander Johannes de Haast, Johann Franz Julius von Haber, Fritz Haberlandt, Gottlieb Hachette, Jean Nicolas Pierre Hachette, Jean Nicolas Pierre Hachette, Jean Nicolas Pierre Hadamard, Jacques Hadfield, Robert Abbott Hadfield, Robert Abbott Hadley, John Hadley, John Hadorn, Ernst Haeckel, Ernst Heinrich Philipp August Haffkine, Waldemar Mordecai Wolfe Hague, Arnold Hahn, Otto Hahn, Otto Hahnemann, Christian Friedrich Samuel Hahnemann, Christian Friedrich Samuel Haidinger, Wilhelm Karl Hakluyt, Richard Hakluyt, Richard Haldane, John Burdon Sanderson Haldane, John Burdon Sanderson Haldane, John Scott Haldane, Richard Burdon Hale, George Ellery Hale, William Hales, Stephen Hales, Stephen Hall, Asaph Hall, Charles Martin Hall, Edwin Herbert Hall, Granville Stanley Hall, Granville Stanley Hall, James Hall, James Hall, Marshall Hall, Marshall Hall, Sir James Hall, Sir James Haller, Albrecht von Haller, Albrecht von Haller, Albrecht von Halley, Edmond Halley, Edmond Halley, Edmond Halliburton, William Dobinson Halliburton, William Dobinson

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