First hitting time and place, monopoles and multipoles for pseudo-processes driven by the equation .

Lachal, Aimé

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Distributions of sojourn time, maximum and minimum for pseudo-processes governed by higher-order heat-type equations.

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Magdalena Vencková (1977)

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The index $_{2} F_{1}$ -transform of generalized functions

N. Hayek, Benito J. González (1993)

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In this paper the index transformation $F (τ) = \int_{0}^{\infty} f (t)_{2} F_{1} (μ + \frac{1}{2} + i τ, μ + \frac{1}{2} - i τ; μ + 1; - t) t^{α} d t$ $_{2} F_{1} (μ + \frac{1}{2} + i τ, μ + \frac{1}{2} - i τ; μ + 1; - t)$ being the Gauss hypergeometric function, is defined on certain space of generalized functions and its inversion formula established for distributions of compact support on $𝐈 = (0, \infty)$ .

Boundary conditions for one-dimensional biharmonic pseudo process.

Nishioka, Kunio (2001)

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Oguntuase, J.A. (2000)

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Ferrante, Pierpaolo (2009)

Journal of Applied Mathematics and Stochastic Analysis

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Displaying similar documents to “First hitting time and place, monopoles and multipoles for pseudo-processes driven by the equation ∂ ∂ t = ± ∂ N ∂ x N .”

Distributions of sojourn time, maximum and minimum for pseudo-processes governed by higher-order heat-type equations.

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The index 2 F 1 -transform of generalized functions

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On integral inequalities of Gronwall-Bellman-Bihari type in several variables.

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Displaying similar documents to “First hitting time and place, monopoles and multipoles for pseudo-processes driven by the equation $\frac{\partial}{\partial t} = \pm \frac{\partial^{N}}{\partial x^{N}}$ .”

The index $_{2} F_{1}$ -transform of generalized functions

Interloss time in $M / M / 1 / 1$ loss system.