11 resultados para PARTIAL FOURIER SERIES
em Bulgarian Digital Mathematics Library at IMI-BAS
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MSC 2010: 42A32; 42A20
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2000 Mathematics Subject Classification: 91B28, 65C05.
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We investigate the operator associating with a function fєLp2π, 1
Fourier coefficients of ƒ with respect to a trigonometric gap system, as well as an operator from a modular space X ρs(ϕ) to the generalized Orlicz sequence space lϕ.
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Let (Xi ) be a sequence of i.i.d. random variables, and let N be a geometric random variable independent of (Xi ). Geometric stable distributions are weak limits of (normalized) geometric compounds, SN = X1 + · · · + XN , when the mean of N converges to infinity. By an appropriate representation of the individual summands in SN we obtain series representation of the limiting geometric stable distribution. In addition, we study the asymptotic behavior of the partial sum process SN (t) = ⅀( i=1 ... [N t] ) Xi , and derive series representations of the limiting geometric stable process and the corresponding stochastic integral. We also obtain strong invariance principles for stable and geometric stable laws.
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In this paper are examined some classes of linear and non-linear analytical systems of partial differential equations. Compatibility conditions are found and if they are satisfied, the solutions are given as functional series in a neighborhood of a given point (x = 0).
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2000 Mathematics Subject Classification: 42B10, 43A32.
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2000 Mathematics Subject Classification: 35A15, 44A15, 26A33
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Mathematics Subject Classification: Primary 33E20, 44A10; Secondary 33C10, 33C20, 44A20
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AMS Subj. Classification: MSC2010: 42C10, 43A50, 43A75
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Mathematics Subject Classification 2010: 35M10, 35R11, 26A33, 33C05, 33E12, 33C20.
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2000 Mathematics Subject Classification: 30B40, 30B10, 30C15, 31A15.