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On the composition of the distributions x(+)(lambda) and x(+)(mu)

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2006

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Academic Press inc Elsevier Science

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Abstract

Let F be a distribution and let f be a locally summable function. The distribution F(f) is defined as the neutrix limit of the sequence {F-n(f)}, where F-n(x) = F(x) * delta(n)(x) and {delta(n)(x)) is a certain sequence of infinitely differentiable functions converging to the Dirac delta-function delta(x). The distributions (x(+)(mu) )(+)(lambda) are evaluated for lambda < 0, mu > 0 and lambda, lambda mu not equal -1, -2.... (c) 2005 Elsevier Inc. All rights reserved.

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Keywords

Distribution, Delta-Function, Composition Of Distributions, Neutrix, Neutrix Limit

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Citation

Fisher, B., Baleanu, D. (2006). On the composition of the distributions x(+)(lambda) and x(+)(mu). Journal of Mathematical Analysis and Applications, 318(1), 102-111. http://dx.doi.org/10.1016/j.jmaa.2005.05.022

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Volume

318

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1

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102

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111