Parcourir Notas de Matemática par titre
Voici les éléments 1-20 de 553
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A characterization of continuity.
(SABER ULA, 2005-08-12) -
A characterization of the entropy funtionals for grand canonical ensambles the discrete case.
(SABER ULA, 2005-08-08) -
A classification of spectral measures with the CGS-property.
(SABER ULA, 2006-05-31) -
A complement to the connecting lemma of Hayashi.
(SABER ULA, 2006-06-08) -
A direct proof of a theorem on representability of operators.
(SABER ULA, 2005-08-17) -
A generalization of Cramer’s rule and applications to generalized linear differential equations.
(SABER ULA, 2008-02-18) -
A generalization of fubini's theorem for banch algebra valued measures.
(SABER ULA, 2006-04-03) -
A Generalization of Modular Sequence Spaces by Cesàro Mean of Order One
(SABER-ULA, Venezuela, 2011-06-30)In this paper, we introduce the modular sequence spaces generated by Cesµaro mean of order one and give several properties relevant to algebraic and topological structures of these spaces. -
A generalized Pettis measurability criterion and integration of vector functions.
(SABER ULA, 2006-05-10) -
A generalized Pettis measurability criterion and integration of vector functions.
(SABER ULA, 2006-06-08) -
A generalized spectral napping theoret.
(SABER ULA, 2005-08-08) -
A lower bound for the spectral radius of a digraph
(2010-03-18) -
A new proof for the Euler theorem in the complex numbers theory
(2010-05-17)In the paper, a new proof for the Euler equation (exp(ix) = cos x + i sin x) has been presented. At first, a new and general formula has been proved from which the Euler equation has been derived. -
A note on a paper of McArthur.
(SABER ULA, 2005-08-16) -
A note on Lanczos generalized derivative
(Venezuela, 2010-11-02)Lanczos introduced an integral expression for calculating the derivative of a function, if this is continuous in the point x under analysis. Here we extend this expression to the case of a finite discontinuity at x. -
A note on regular extensions.
(SABER ULA, 2006-06-06) -
A note on spectral and prespectral operators.
(SABER ULA, 2005-08-10) -
A notion of manipulability based on lifting preferences.
(SABER ULA, 2008-02-18)