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Results 1 to 25 of 1635

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Computation of sommerfeld integrals via rational function fittingOKHMATOVSKI, Vladimir I; CANGELLARIS, Andreas C.IEEE antennas and propagation society international symposiumNational radio science meeting. 2004, pp 3952-3955, isbn 0-7803-8302-8, 4Vol, 4 p.Conference Paper

Die Struktur der normalen rationalen Funktionen = Sur la structure des fonctions rationnelles normales = On the structure of the normal rational functionsBARTKE, K.Numerische Mathematik. 1984, Vol 43, Num 3, pp 379-388, issn 0029-599XArticle

Reduction of 2-D rational functionsYHEAN-SEN LAI; CHI-TSONG CHEN.IEEE transactions on automatic control. 1984, Vol 29, Num 8, pp 749-752, issn 0018-9286Article

An elementary based sufficient condition for sums of 2mth powers of polynomials over non-archimedean real closed fieldsBRADLEY, M.Journal of pure and applied algebra. 1990, Vol 63, Num 3, pp 219-224, issn 0022-4049, 6 p.Article

Color image interpolation using vector rational filtersFAOUZI ALAYA CHEIKH; KHRIJI, L; GABBOUJ, M et al.SPIE proceedings series. 1998, pp 242-249, isbn 0-8194-2744-6Conference Paper

A short proof of a strange combinatorial identity conjectured by GosperEKHAD, S. B.Discrete mathematics. 1991, Vol 90, Num 3, pp 319-320, issn 0012-365XArticle

SCHUR-AGLER CLASS RATIONAL INNER FUNCTIONS ON THE TRIDISKKNESE, Greg.Proceedings of the American Mathematical Society. 2011, Vol 139, Num 11, pp 4063-4072, issn 0002-9939, 10 p.Article

Möbius reparametrizations of rational B-splinesLEE, E. T. Y; LUCIAN, M. L.Computer aided geometric design. 1991, Vol 8, Num 3, pp 213-215, issn 0167-8396Article

Prefix and equality languages of rational functions are co-context-freeENGELFRIET, J; HOOGEBOOM, H. J.Information processing letters. 1988, Vol 28, Num 2, pp 77-79, issn 0020-0190Article

Algebraic computations of scaled Padé fractionsCABAY, S; DONG-KOO CHOI.SIAM journal on computing (Print). 1986, Vol 15, Num 1, pp 243-270, issn 0097-5397Article

On higher order centered formsALEFELD, G; LOHNER, R.Computing (Wien. Print). 1985, Vol 35, Num 2, pp 177-184, issn 0010-485XArticle

On the computation of the conjugate trigonometric rational function and on a related splitting problemGUTKNECHT, M. H.SIAM journal on numerical analysis. 1983, Vol 20, Num 6, pp 1198-1205, issn 0036-1429Article

A simple method for computing the values of the derivatives of a rational functionROKNE, J.Journal of computational and applied mathematics. 1986, Vol 14, Num 3, pp 447-449, issn 0377-0427Article

Rational functions and real schubert calculusEREMENKO, A; GABRIELOV, A; SHAPIRO, M et al.Proceedings of the American Mathematical Society. 2006, Vol 134, Num 4, pp 949-957, issn 0002-9939, 9 p.Article

A realization theorem for rational functions of several complex variablesALPAY, D; DUBI, C.Systems & control letters. 2003, Vol 49, Num 3, pp 225-229, issn 0167-6911, 5 p.Article

Multiple Kummer extension and the number of prime divisors of degree one in function fieldsXING CHAO-PING.Journal of pure and applied algebra. 1993, Vol 84, Num 1, pp 85-93, issn 0022-4049Article

Hankel matrices generated by the Markov parameters of rational functionsHEINIG, G; JUNGNICKEL, U.Linear algebra and its applications. 1986, Vol 76, pp 121-135, issn 0024-3795Article

Annihilating measures of the Algebra R(X)KHAVINSON, D.Journal of functional analysis. 1984, Vol 58, Num 2, pp 175-193, issn 0022-1236Article

Estimates of the number of rational mappings from a fixed variety to varieties of general typeBANDMAN, T; DETHLOFF, G.Annales de l'Institut Fourier. 1997, Vol 47, Num 3, pp V-VI, issn 0373-0956, 28 p.Article

Evaluating rational functions: infinite precision is finite cost and tractable on averageBLUM, L; SHUB, M.SIAM journal on computing (Print). 1986, Vol 15, Num 2, pp 384-398, issn 0097-5397Article

Are there critical points on the boundaries of singular domains?HERMAN, M. R.Communications in mathematical physics. 1985, Vol 99, Num 4, pp 593-612, issn 0010-3616Article

Partial fraction evaluation and incomplete decomposition of a rational function whose denominator contains a repeated polynomial factorMAHONEY, J. F.Mathematics of computation. 1985, Vol 44, Num 169, pp 167-175, issn 0025-5718Article

A low complexity explicit rational centered formROKNE, J.Computing (Wien. Print). 1985, Vol 34, Num 3, pp 261-263, issn 0010-485XArticle

Parabolic Julia sets are polynomial time computableBRAVERMAN, Mark.Nonlinearity (Bristol. Print). 2006, Vol 19, Num 6, pp 1383-1401, issn 0951-7715, 19 p.Article

On the poles of topological zeta functionsLEMAHIEU, Ann; SEGERS, Dirk; VEYS, Willem et al.Proceedings of the American Mathematical Society. 2006, Vol 134, Num 12, pp 3429-3436, issn 0002-9939, 8 p.Article

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