Titlebook: Mathematical Methods in Engineering; K. Taş,J. A. Tenreiro Machado,D. Baleanu Conference proceedings 2007 Springer Science+Business Media

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书目名称Mathematical Methods in Engineering影响因子(影响力)




书目名称Mathematical Methods in Engineering影响因子(影响力)学科排名




书目名称Mathematical Methods in Engineering网络公开度




书目名称Mathematical Methods in Engineering网络公开度学科排名




书目名称Mathematical Methods in Engineering被引频次




书目名称Mathematical Methods in Engineering被引频次学科排名




书目名称Mathematical Methods in Engineering年度引用




书目名称Mathematical Methods in Engineering年度引用学科排名




书目名称Mathematical Methods in Engineering读者反馈




书目名称Mathematical Methods in Engineering读者反馈学科排名

Uncultured

Fractional spaces generated by the positive differential and difference operators in a Banach space+ ., with domain .(..) = {. ∈ ..[0, 1] : .(0) = .(1), .′(0) = .′(1)} is investigated. It is established that for any 0 < . < 1/2 the norms in the spaces ..(..[0, 1],..) and .. [0, 1] are equivalent. The positivity of the differential operator .. in .. [0, 1](0 ≤ . < 1/2) is established. The discrete

GLEAN

Sub-diffusion equations of fractional order and their fundamental solutionser 1 — . in the Riemann-Liouville (R-L) sense or of order . in the Caputo (C) sense, with . ∈ (0, 1). The two forms are equivalent and the fundamental solution of the associated Cauchy problem is interpreted as a probability density of a self-similar non-Markovian stochastic process, related to a ph

flaunt

The composition and neutrix composition of distributionson . if the neutrix limit of the sequence {. .(.(.))} is ., where . .(.) = .(.)*. .(.) for . = 1, 2, . . . and {. .(.)} is a certain regular sequence converging to the Dirac delta funcion. In particular, the composition .(.(.)) is said to exist and be equal to the distribution . if the sequence {. .

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abreast

Some remarks on the incomplete gamma functionded to negative, non integer value of α. Recently Fisher et al. [.] defined γ(−., .) for . = 0, 1, 2, . . . . In this paper we consider the derivatives of the incomplete Gamma function γ(α, .) and the derivatives of locally summable function γ(α, . .) = .(.)γ(α, .) for negative integers, where .(.)

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