Works matching IS 13110454 AND DT 2022 AND VI 25 AND IP 1
Results: 13
On the fractional Laplacian of variable order.
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- Fractional Calculus & Applied Analysis, 2022, v. 25, n. 1, p. 15, doi. 10.1007/s13540-021-00003-1
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Convolution series and the generalized convolution Taylor formula.
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- Fractional Calculus & Applied Analysis, 2022, v. 25, n. 1, p. 207, doi. 10.1007/s13540-021-00009-9
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Upper and lower estimates for the separation of solutions to fractional differential equations.
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- Fractional Calculus & Applied Analysis, 2022, v. 25, n. 1, p. 166, doi. 10.1007/s13540-021-00007-x
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An inverse problem of determining orders of systems of fractional pseudo-differential equations.
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- Fractional Calculus & Applied Analysis, 2022, v. 25, n. 1, p. 109, doi. 10.1007/s13540-021-00006-y
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Integral operators defined "up to a polynomial".
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- Fractional Calculus & Applied Analysis, 2022, v. 25, n. 1, p. 60, doi. 10.1007/s13540-021-00005-z
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Fractional boundary value problems.
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- Fractional Calculus & Applied Analysis, 2022, v. 25, n. 1, p. 29, doi. 10.1007/s13540-021-00004-0
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Asymptotic cycles in fractional maps of arbitrary positive orders.
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- Fractional Calculus & Applied Analysis, 2022, v. 25, n. 1, p. 181, doi. 10.1007/s13540-021-00008-w
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CTRW modeling of quantum measurement and fractional equations of quantum stochastic filtering and control.
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- Fractional Calculus & Applied Analysis, 2022, v. 25, n. 1, p. 128, doi. 10.1007/s13540-021-00002-2
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A higher order resolvent-positive finite difference approximation for fractional derivatives on bounded domains.
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- Fractional Calculus & Applied Analysis, 2022, v. 25, n. 1, p. 299, doi. 10.1007/s13540-021-00013-z
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Sequential generalized Riemann–Liouville derivatives based on distributional convolution.
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- Fractional Calculus & Applied Analysis, 2022, v. 25, n. 1, p. 267, doi. 10.1007/s13540-021-00012-0
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Stochastic solutions for time-fractional heat equations with complex spatial variables.
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- Fractional Calculus & Applied Analysis, 2022, v. 25, n. 1, p. 244, doi. 10.1007/s13540-021-00011-1
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Bounds for mixing times for finite semi-Markov processes with heavy-tail jump distribution.
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- Fractional Calculus & Applied Analysis, 2022, v. 25, n. 1, p. 229, doi. 10.1007/s13540-021-00010-2
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From time to times.
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- Fractional Calculus & Applied Analysis, 2022, v. 25, n. 1, p. 1, doi. 10.1007/s13540-021-00001-3
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