CRC concise encyclopedia of mathematics by Eric W. Weisstein

By Eric W. Weisstein

Upon book, the 1st variation of the CRC Concise Encyclopedia of arithmetic received overwhelming accolades for its unheard of scope, clarity, and application. It quickly took its position one of the best promoting books within the heritage of Chapman & Hall/CRC, and its reputation keeps unabated.

Yet additionally unabated has been the commitment of writer Eric Weisstein to accumulating, cataloging, and referencing mathematical evidence, formulation, and definitions. He has now up-to-date many of the unique entries and elevated the Encyclopedia to incorporate a thousand extra pages of illustrated entries.

The accessibility of the Encyclopedia in addition to its extensive assurance and low-budget cost make it beautiful to the widest attainable diversity of readers and definitely a needs to for libraries, from the secondary to the pro and study degrees. For mathematical definitions, formulation, figures, tabulations, and references, this can be easily the main remarkable compendium available.

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New York: Dekker, 1996. -M. and Ivic, A. Topics in Arithmetical Functions: Asymptotic Formulae for Sums of Reciprocals of Arithmetical Functions and Related Fields. Amsterdam, Netherlands: North-Holland, 1980. ¨ ber die Anzahl abelscher Erdos, P. and Szekeres, G. " Acta Sci. Math. (Szeged) 7, 95 Á/02, 1935. Finch, S. html. Fuchs, L. and Go¨bel, R. ). Abelian Groups. New York: Dekker, 1993. Kendall, D. G. and Rankin, R. A. " Quart. J. Oxford 18, 197 Á/08, 1947. Kolesnik, G. " J. reine angew. Math.

Bounds for the number of nonisomorphic non-Abelian groups are given by Neumann (1969) and Pyber (1993). See also FINITE GROUP, GROUP THEORY, KRONECKER DECOMPOSITION THEOREM, PARTITION FUNCTION P , RING References Arnold, D. M. and Rangaswamy, K. M. ). Abelian Groups and Modules. New York: Dekker, 1996. -M. and Ivic, A. Topics in Arithmetical Functions: Asymptotic Formulae for Sums of Reciprocals of Arithmetical Functions and Related Fields. Amsterdam, Netherlands: North-Holland, 1980. ¨ ber die Anzahl abelscher Erdos, P.

Math. 117, 1 Á/5, 1994. Raynaud, M. "Reveˆtements de la droite affine en caracte´ristique p ! " Invent. Math. 116, 425 Á/62, 1994. Ablowitz-Ramani-Segur Conjecture The Ablowitz-Ramani-Segur conjecture states that a nonlinear PARTIAL DIFFERENTIAL EQUATION is solvable by the INVERSE SCATTERING METHOD only if every nonlinear ORDINARY DIFFERENTIAL EQUATION obtained by exact reduction has the PAINLEVE´ PROPERTY. See also INVERSE SCATTERING METHOD References Tabor, M. Chaos and Integrability in Nonlinear Dynamics: An Introduction.

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