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kw.\*:("Serie Taylor")

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Results 1 to 25 of 2149

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Generalized second-order characterizations of convex functionsYANG, X. Q.Journal of optimization theory and applications. 1994, Vol 82, Num 1, pp 173-180, issn 0022-3239Article

Taylor-Verfahren für das algebraische Eigenwertproblem = Taylor method for the algeabric eigen value problemMAYER, G.Zeitschrift für angewandte Mathematik und Mechanik. 1993, Vol 73, Num 7-8, pp T857-T860, issn 0044-2267Article

A FORMULA FOR THE DISCRIMINANT OF NUMBER FIELDSHU, Pei-Chu; ZHUAN YE.Proceedings of the American Mathematical Society. 2011, Vol 139, Num 6, pp 2007-2008, issn 0002-9939, 2 p.Article

Eine Erweiterung der Taylor-Theorie zur Eefassung der kinematischen Verfestigung = A generalisation of Taylor theory for the determination of kinematic hardeningBESDO, D.Zeitschrift für angewandte Mathematik und Mechanik. 1991, Vol 71, Num 4, pp T264-T265, issn 0044-2267Article

Universal Taylor series on arbitrary planar domainsNESTORIDIS, Vassili; PAPACHRISTODOULOS, Christos.Comptes rendus. Mathématique. 2009, Vol 347, Num 7-8, pp 363-367, issn 1631-073X, 5 p.Article

Genus 4 trigonal reduction of the Benney equationsBALDWIN, Sadie; GIBBONS, John.Journal of physics. A, mathematical and general. 2006, Vol 39, Num 14, pp 3607-3639, issn 0305-4470, 33 p.Article

Link between population dynamics and dynamics of Darwinian evolutionMESZENA, Géza; GYLLENBERG, Mats; JACOBS, Frans J et al.Physical review letters. 2005, Vol 95, Num 7, pp 078105.1-078105.4, issn 0031-9007Article

Long-term analysis of a swing using the two-timing methodBAE, Saebyok.European journal of physics. 2005, Vol 26, Num 5, pp 791-801, issn 0143-0807, 11 p.Article

Fourier and Taylor series on fitness landscapesWEINBERGER, E. D.Biological cybernetics. 1991, Vol 65, Num 5, pp 321-330, issn 0340-1200Article

On the determination of the optimal pole position of Laguerre filtersOLIVEIRA E SILVA, T.IEEE transactions on signal processing. 1995, Vol 43, Num 9, pp 2079-2087, issn 1053-587XArticle

Sur les séries aléatoires de Dirichlet = On random Dirichlet seriesTIAN, F.-J; SUN, D.-C; YU, J.-R et al.Comptes rendus de l'Académie des sciences. Série 1, Mathématique. 1998, Vol 326, Num 4, pp 427-431, issn 0764-4442Article

Computing power series in polynomial timeKER-I KO; FRIEDMAN, H.Advances in applied mathematics (Print). 1988, Vol 9, Num 1, pp 40-50, issn 0196-8858Article

Note on Taylor's formula and some applicationsPECARIC, J. E; TUDOR, G; CRSTICI, B et al.Journal of approximation theory. 1987, Vol 51, Num 1, pp 47-53, issn 0021-9045Article

Analysis of singular systems using Taylor series approachHUNG-YUAN CHUNG; YORK-YIH SUN.Electronics Letters. 1986, Vol 22, Num 21, pp 1099-1100, issn 0013-5194Article

A computer-assisted investigation of Ramanujan pairsBLECKSMITH, R; BRILLHART, J; GERST, I et al.Mathematics of computation. 1986, Vol 46, Num 174, pp 731-749, issn 0025-5718Article

Flots et séries de Taylor stochastiques = Stochastic flows and Taylor seriesBEN AROUS, G.Probability theory and related fields. 1989, Vol 81, Num 1, pp 29-77, issn 0178-8051, 49 p.Article

Reduced Order Modeling of a Bladed Rotor With Geometric Mistuning Via Estimated Deviations in Mass and Stiffness MatricesBHARTIYA, Yasharth; SINHA, Alok.Journal of engineering for gas turbines and power. 2013, Vol 135, Num 5, issn 0742-4795, 052501.1-052501.8Article

Universality properties of Taylor series inside the domain of holomorphyBEISE, Peter; MEYRATH, Thierry; MÜLLER, Jurgen et al.Journal of mathematical analysis and applications. 2011, Vol 383, Num 1, pp 234-238, issn 0022-247X, 5 p.Article

New Properties and Approximations of Doppler Broadening Functions Using Steffensen's InequalityKESHAVAMURTHY, R. S; GEETHA, R. S.Nuclear science and engineering. 2009, Vol 162, Num 2, pp 192-199, issn 0029-5639, 8 p.Article

L'inégalité de Bohr pour les séries de Dirichlet = The Bohr inequality for Dirichlet seriesBALASUBRAMANIAN, Ramachandran; CALADO, Bruno; QUEFFELEC, Herve et al.Comptes rendus. Mathématique. 2006, Vol 342, Num 1, pp 7-10, issn 1631-073X, 4 p.Article

Séries de Taylor et séries trigonométriques universelles au sens de Menchoff = Taylor series and the universal trigonometric series in the Menchoff senseKAHANE, J.-P; NESTORIDIS, V.Journal de mathématiques pures et appliquées. 2000, Vol 79, Num 9, pp 855-862, issn 0021-7824Article

Modified Adomian PolynomialsADOMIAN, G; RACH, R.Mathematical and computer modelling. 1996, Vol 24, Num 11, pp 39-46, issn 0895-7177Article

Interconnected systems with delaysALASTRUEY, C. F; GONZALEZ DE MENDIVIL, J. R.Mathematics and computers in simulation. 1994, Vol 37, Num 6, pp 551-569, issn 0378-4754Article

Taylor's power law and the measurement of variation in the size of populations in space and timeLEPS, J.Oikos. 1993, Vol 68, Num 2, pp 349-356, issn 0030-1299Article

A comparison of some Taylor and Chebyshev seriesSCRATON, R. E.Mathematics of computation. 1988, Vol 50, Num 181, pp 207-213, issn 0025-5718Article

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