Xikui Wang: Ancestors In Mathematics And Statistics Translate this page Zwei Beiträge zur Zahlentheorie. Edmund georg Hermann Landau, 1899. UniversitätBerlin. georg Ferdinand frobenius and Lazarus Immanuel Fuchs, http://home.cc.umanitoba.ca/~wangx1/ancestor.html
Extractions: - thanks to The Mathematics Genealogy Project (from North Dakota State University) Statistician / Mathematician Year of PhD Granting Institution Supervisor Thesis Xikui Wang University of Saskatchewan Mikelis G. Bickis Sequential selections of treatments with delayed responses Mikelis G. Bickis Carleton University J. N. K. Rao and Daniel Krewski On the Computation of Size and Power of Toxicological Bioassays Daniel Krewski unknown Carleton University J. N. K. Rao unknown J. N. K. Rao Iowa State University Herrmann Otto (Hirschfeld) Hartley unknown Herrmann Otto (Hirschfeld) Hartley Universität Berlin Adolf Hammerstein Direkte Methoden der Variationsrechnung zur Lösung von Raudwertproblemen Adolf Hammerstein Georg-August-Universität Göttingen Edmund Georg Hermann Landau Zwei Beiträge zur Zahlentheorie Edmund Georg Hermann Landau Universität Berlin Georg Ferdinand Frobenius and Lazarus Immanuel Fuchs Georg Ferdinand Frobenius Universität Berlin Karl Theodor Wilhelm Weierstrass and Ernst Edward Kummer De functionum analyticarum unius variab. per series infin. repraesentatione
[FOM] Interesting Book Gustav 13 Euclid of Alexandria 81 Euler, Leonhard 100 Fermat, Pierre de 72 Fibonacci,Leonardo 33 Fourier, Jean 24 Frechet, Rene 15 frobenius, georg 3 Galois http://www.cs.nyu.edu/pipermail/fom/2003-December/007780.html
Ferdinand Georg Frobenius Ferdinand georg frobenius. right Picture of frobenius Ferdinand georgfrobenius (October 26, 1849 August 3, 1917) was a German http://www.sciencedaily.com/encyclopedia/ferdinand_georg_frobenius
Extractions: Front Page Today's Digest Week in Review Email Updates ... Outdoor Living Main Page See live article Ferdinand Georg Frobenius October 26 August 3 ) was a German mathematician, best-known for his contributions to the theory of differential equations and to group theory . Frobenius was born in Charlottenburg , a suburb of Berlin , and was educated at the University of Berlin . His thesis was on the solution of differential equations, under the direction of Weierstrass . After its completion in , he taught in Berlin for a few years before receiving an appointment at the Polytechnicum in Zurich (now ETH Zurich ). In 1893 he returned to Berlin, where he was elected to the Prussian Academy of Sciences.
Extractions: ENCYCLOPEDIA U com Lists of articles by category ... SEARCH : See list of mathematical topics for the purpose and extent of this list. A-C - D-F - G-I J-L M-O P-R ... V-Z d'Aguillon, Francois d'Alembert, Jean Le Rond D'Alembertian operator Dandelin, Germinal Pierre Dandelin spheres Danielson, G.C Dantzig, David van Dantzig, George Darboux integral Darcy-Weisbach equation Data compression Data compression/Arithmetic coding Data compression/LZW ... Delaunay triangulation Deligne, Pierre Delta operator Deming regression DeMorgan, Augustus Denjoy Integral Denominator Denotational semantics Dense Density matrix ... Differential geometry Differetial operator Differential rotation Differential topology Differintegral Diffie, Whitfield Diffie-Hellman Digit Digital Signature Algorithm Digital sum ... Dimension theorem for vector spaces Dimension theorem for vector spaces Dimensional analysis Dining cryptographers protocol Diophantine Diophantine approximation ... Directed set Direction Dirichlet character Dirichlet convolution Dirichlet, Johann Peter Gustav Lejeune
Full Alphabetical Index Translate this page B (86) Fresnel, Augustin (106*) Freundlich, Finlay (132*) Friedmann, Alexander (2499*)Friedrichs, Kurt (108*) Frisi, Paolo (82) frobenius, georg (316*) Fubini http://alas.matf.bg.ac.yu/~mm97106/math/alphalist.htm
Dies Ist Nur Eine Linke Hilfe georg Wilhelm; Ledermüller, Martin frobenius;Leers, Magistratsrat Friedrich Christoph; Lerchenfeld, Ernst http://www.bnbt.de/~tr1035/bt/wer/wer_linker.htm
Mathematiker In Berlin (17.-20. Jahrhundert) Translate this page Eisenstein Gotthold Friedrich Max 1823-1852, frobenius Ferdinand georg 1849-1917,Feigl georg 1890-1945, frobenius Ferdinand georg 1849-1917, Fuchs Immanuel http://page.mi.fu-berlin.de/~begehr/buch/mathematicians.html
Das Virtuelle Bücherregal NRW Translate this page GmbH 12.865.671 Frize, Bernard 12.784.660 Frizeau, Gabriel 11.133.657 Frizzoni,Johann Baptista 11.257.420 frobenius, Ferdinand georg 816.391 frobenius, Leo http://kirke.hbz-nrw.de/dcb/Schlagwoerter/0545.html
Kunsthandel Ron Krausz Translate this page Fries, Hermann frobenius, Otto Fröhlicher, Carl Ludwig Frommel, Gebhard Fugel,Franz Xaver Fuhr, Alois Gabl, Jakob Emanuel Gaisser, Otto Gampert, georg Grosz http://www.kunsthandel-krausz.de/
Frobenius, Leo: - Bücher - Antiquarische, Gebrauchte Und Vergriffene. Translate this page Herausgegeben und bearbeitet von Leo frobenius, Chef der Deutschen Inner-AfrikanischenForschungs-Expedition. Berlin, Druck und Verlag von georg Reimer, 1907. http://www.buch-laden4.de/buch_10/frobenius_leo.html
F Index frobenius group,; frobenius method,; frobenius norm; frobenius theorem,;frobenius, Ferdinand georg; from above,; from below,; from the left http://www.mathresources.com/products/mathresource/demo/indices/index_f.htm
Extractions: f, F, F distribution, F-sigma set, F-space, face, factor, factor analysis, factor group factor ring, factor space factor theorem, factorial, factorize, faithful, faithful module, fallacy, false, false position family, fan, Farey sequence, Farkas' lemma, farthest point, Fasbender's theorem, fast Fourier transform Fatou's lemma, feasible, feasible directions method, feasible set, Feit-Thomson theorem, Fejer polynomials, Fejer's condition, Fejer's theorem, femto- Fenchel conjugate, Fenchel's duality theorem, Fermat prime, Fermat's last theorem, Fermat's little theorem, Fermat's problem Fermat, Pierre de Ferrar's graph, Ferrari's method, FFT, Fibonacci numbers field, field of fractions, field of integration, field of sets, Field's medal, figurate numbers, figure, filter, finer, finitary, finite, finite character, finite element method, finite extension, finite Fourier transform finite geometry, finite group, finite induction, finite intersection property, finite measure, finite projective plane, finite-dimensional
Ferdinand Georg Frobenius PS Appendix V. Table of distributions 577 variance skewness http://www.worldhistory.com/wiki/F/Ferdinand-Georg-Frobenius.htm
Extractions: World History (home) Encyclopedia Index Localities Companies Surnames ... This Week in History Ferdinand Georg Frobenius October 26 August 3 ) was a German mathematician, best-known for his contributions to the theory of differential equations and to group theory Frobenius was born in Charlottenburg , a suburb of Berlin, and was educated at the University of Berlin . His thesis was on the solution of differential equations, under the direction of Weierstrass . After its completion in , he taught in Berlin for a few years before receiving an appointment at the Polytechnicum in Zurich (now ETH Zurich ). In 1893 he returned to Berlin, where he was elected to the Prussian Academy of Sciences. Group Theory was one of Frobenius' principal interests in the second half of his career. One of his first notable contributions was the proof of the Sylow theorem s for abstract groups. Earlier proofs had been for permutation groups. His proof of the first Sylow theorem (on the existence of Sylow groups) is the one still used today. More important was his creation of the theory of group characters and group representations, which are fundamental tools for studying the structure of groups. This work led to the establishment of the Frobenius reprocity law and the definition of what are now called Frobenius groups.
Cauchy-Frobenius Lemma -- From MathWorld Math. 101, 273299, 1887. Reprinted in Ferdinand georg frobenius GesammelteAbhandlungen, Band II. Berlin Springer-Verlag, pp. 304-330, 1968. http://mathworld.wolfram.com/Cauchy-FrobeniusLemma.html
Extractions: Cauchy-Frobenius Lemma Let J be a finite group and the image R J ) be a representation which is a homomorphism of J into a permutation group S X ), where S X ) is the group of all permutations of a set X . Define the orbits of R J ) as the equivalence classes under which is true if there is some permutation p in R J ) such that Define the fixed points of p as the elements x of X for which Then the average number of fixed points of permutations in R J ) is equal to the number of orbits of R J The lemma was apparently known by Cauchy (1845) in obscure form and Frobenius (1887) prior to Burnside's (1900) rediscovery. It is sometimes also called Burnside's lemma, the Pólya-Burnside lemma, or even "the lemma that is not Burnside's!" Whatever its name, the lemma was subsequently extended and refined by Pólya (1937) for applications in combinatorial counting problems. In this form, it is known as
577 (Svensk Rikskalender 1908 / 1908) i fysik vid univ. i Levden, Nobelpristagare i fvsik 1902, f. 53; 02. frobenius, georg, prof. i matematik vid univ. i Berlin, 02. http://www.lysator.liu.se/runeberg/rikskal/1908/0661.html
Collected Works In Mathematics And Statistics Ivar Fredholm, Gottlob Frege, georg frobenius, Lazarus Fuchs. frobenius, Ferdinandgeorg, 18491917, Gesammelte Abhandlungen, 3, QA 3 F76 1968, Killam. http://www.mathstat.dal.ca/~dilcher/collwks.html
Extractions: This is a list of Mathematics and Statistics collected works that can be found at Dalhousie University and at other Halifax universities. The vast majority of these works are located in the Killam Library on the Dalhousie campus. A guide to other locations is given at the end of this list. If a title is owned by both Dalhousie and another university, only the Dalhousie site is listed. For all locations, and for full bibliographic details, see the NOVANET library catalogue This list was compiled, and the collection is being enlarged, with the invaluable help of the Bibliography of Collected Works maintained by the Cornell University Mathematics Library. The thumbnail sketches of mathematicians were taken from the MacTutor History of Mathematics Archive at the University of St. Andrews. For correction, comments, or questions, write to Karl Dilcher ( dilcher@mscs.dal.ca You can scroll through this list, or jump to the beginning of the letter: [On to B] [Back to Top]
Witzel, Georg WITZEL, vit sel, georg German Roman Catholic theologian; b. at Vachaon For themodern philosophic conceptions consult L. frobenius, Die Weltanschauung der http://www.ccel.org/s/schaff/encyc/encyc12/htm/ii.xxvi.htm
Extractions: Page 401 Page 402 403 RELIGIOUS ENCYCLOPEDIA W V~.m 1gner were issued after his death (4th ed., 1835), and parts not issued by him appeared 1787. The authorship did not remain hidden, though Lessing tried to lay a false scent by suggesting the name of Johann Lorenz Schmidt, the editor of the Wertheim Bible (see BIBLES, ANNOTATED, I., § 4). The author was Herrmann Samuel Reimarus, as is confirmed by his own son, Johann Albert Heinrich Reimarus, who gave to the Hamburg city library the complete work from which the fragments were taken (a letter from the younger Reimarus is published in the Leipziger Litteraturzeitung, 1827, no. 55, in which the authorship is asserted). Die vornehmsten Wahrheiten der naturlichen Religion (Hamburg, 1754); Die Vernunftlehre, als eine Anweisung zum richtigen Gebrauch der Vernunft in der Erkenntnis der Wahrheit (1756); and Allgemeine Betrachtungen über die Triebe der Tiere Church, even though he regarded both Judaism and Christianity to have been founded by processes which involved imposture. He recognized that his book would cause unrest, and so did not print it, preferring that it remain concealed, being available for the use of such friends of his as were possessed of discretion. Some parts he had frequently worked over, and had revised the whole shortly before his death; this revised autograph is still extant. While Lessing went to Hamburg in Apr., 1767, and Reimarus did not die until March of the next year, there is no evidence that the two met; but soon after the death of Reimarus, Lessing became acquainted with the son and daughter of Reimarus. According to a letter of Lessing to the son (in
Jahresforschungsbericht @ Georg-August-Universität Göttingen Translate this page frobenius HJ, Claas H., Rinke S., Hüls A. Marginal fitting of Habilschrift, FachbereichMedizin der georg-August-Universität, Quintessenz-Verlag, Berlin 1998 http://www.uni-goettingen.de/jahresforschungsberichte/9798/medizin/zahn.html
Extractions: Jahresforschungsbericht 1997-1998 ZENTRUM ZAHN-, MUND- UND KIEFERHEILKUNDE maschinelle Wurzelkanalaufbereitung. Med. Habil.schrift 1998. - Die maschinelle Wurzelkanalaufbereitung - wieder aktuell? Neue Gruppe Nachrichten 11/97 (1997). - Dens invaginatus: Aetiology, classification, incidence, diagnosis, and treatment considerations. Int Endod J 30, 79-90 (1997). - A maxillary molar with two disto-buccal root canals. A case report. J Endodont 23, 707 - 708 (1997). - Temporary tooth retention by endodontic treatment. J Clin Prev Dent 21, 109-116 (1997). - Partielle Wurzelkanalbehandlung nach traumatischer Wurzelquerfraktur. Endodontie 7, 225 - 232 (1998). - S. Stotz: Efficacy, cleaning ability, and safety of different devices for gutta-percha removal in root canal retreatment. Int Endod J 30, 227 - 233 (1997). - R. Bahr, U. Grohmann: Hemisection and vital treatment of a fused tooth. Literature review and case report. Endod Dent Traumatol 13, 253 - 258 (1997). - I. Schinkel: The influence of several factors on success or failure of fractured instruments. Int Endod J 31, 198 (abstr.) (1998).
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The Mathematics Genealogy Project - Edmund Landau Translate this page Dissertation Neuer Beweis der Gleichung $sum_{k=1}^{infty} rac{mu(k)}{k}=0$ Advisor1 georg frobenius Advisor 2 Lazarus Fuchs Student(s) Click here to see http://genealogy.math.ndsu.nodak.edu/html/id.phtml?id=7862&fChrono=1
Cauchy-Frobenius Lemma From MathWorld Cauchyfrobenius Lemma from MathWorld Let J be a finite group and the image R(J) be a representation which is a homomorphism of J into a permutation group S(X), where S(X) is the group of all http://rdre1.inktomi.com/click?u=http://mathworld.wolfram.com/Cauchy-FrobeniusLe
