Search Results - "Henry, B.I." :: K.UTB vyhledávací portál

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$Generalized fractional power series solutions for fractional differential equations$

Generalized fractional power series solutions for fractional differential equations

by Angstmann, C.N., Henry, B.I.
Published in Applied mathematics letters (01.04.2020)

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$A fractional-order infectivity SIR model$

A fractional-order infectivity SIR model

by Angstmann, C.N., Henry, B.I., McGann, A.V.
Published in Physica A (15.06.2016)

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$Time-fractional geometric Brownian motion from continuous time random walks$

Time-fractional geometric Brownian motion from continuous time random walks

by Angstmann, C.N., Henry, B.I., McGann, A.V.
Published in Physica A (15.07.2019)

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$A time-fractional generalised advection equation from a stochastic process$

A time-fractional generalised advection equation from a stochastic process

by Angstmann, C.N., Henry, B.I., Jacobs, B.A., McGann, A.V.
Published in Chaos, solitons and fractals (01.09.2017)

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$The accuracy and stability of an implicit solution method for the fractional diffusion equation$

The accuracy and stability of an implicit solution method for the fractional diffusion equation

by Langlands, T.A.M., Henry, B.I.
Published in Journal of computational physics (20.05.2005)

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Subdiffusive discrete time random walks via Monte Carlo and subordination

by Nichols, J.A., Henry, B.I., Angstmann, C.N.
Published in Journal of computational physics (01.11.2018)

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Lagging and leading coupled continuous time random walks, renewal times and their joint limits

by Straka, P., Henry, B.I.
Published in Stochastic processes and their applications (01.02.2011)

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$From stochastic processes to numerical methods: A new scheme for solving reaction subdiffusion fractional partial differential equations$

From stochastic processes to numerical methods: A new scheme for solving reaction subdiffusion fractional partial differential equations

by Angstmann, C.N., Donnelly, I.C., Henry, B.I., Jacobs, B.A., Langlands, T.A.M., Nichols, J.A.
Published in Journal of computational physics (15.02.2016)

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A discrete time random walk model for anomalous diffusion

by Angstmann, C.N., Donnelly, I.C., Henry, B.I., Nichols, J.A.
Published in Journal of computational physics (15.07.2015)

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$Generalized master equations and fractional Fokker–Planck equations from continuous time random walks with arbitrary initial conditions$

Generalized master equations and fractional Fokker–Planck equations from continuous time random walks with arbitrary initial conditions

by Angstmann, C.N., Henry, B.I., Ortega-Piwonka, I.
Published in Computers & mathematics with applications (1987) (15.03.2017)

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Fractional reaction–diffusion

by Henry, B.I, Wearne, S.L
Published in Physica A (15.02.2000)

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$Integrablization of time fractional PDEs$

Integrablization of time fractional PDEs

by Angstmann, C.N., Henry, B.I., Jacobs, B.A., McGann, A.V.
Published in Computers & mathematics with applications (1987) (15.03.2017)

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$Discretization of fractional differential equations by a piecewise constant approximation$

Discretization of fractional differential equations by a piecewise constant approximation

by Angstmann, C.N., Henry, B.I., Jacobs, B.A., McGann, A.V.
Published in Mathematical modelling of natural phenomena (01.01.2017)

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A case for biotic morphogenesis of coniform stromatolites

by Batchelor, M.T., Burne, R.V., Henry, B.I., Jackson, M.J.
Published in Physica A (01.06.2004)

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Functionally relevant measures of spatial complexity in neuronal dendritic arbors

by Rothnie, P., Kabaso, D., Hof, P.R., Henry, B.I., Wearne, S.L.
Published in Journal of theoretical biology (07.02.2006)

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Statistical physics and stromatolite growth: new perspectives on an ancient dilemma

by Batchelor, M.T., Burne, R.V., Henry, B.I., Slatyer, T.
Published in Physica A (01.05.2005)

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Gene Stanley, the n-vector model and random walks with absorbing boundaries

by Batchelor, M.T., Henry, B.I.
Published in Physica A (01.11.2002)

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Deterministic KPZ model for stromatolite laminae

by Batchelor, M.T, Burne, R.V, Henry, B.I, Watt, S.D
Published in Physica A (01.07.2000)

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$Chaotic features in fractional iterative maps$

Chaotic features in fractional iterative maps

by Kim, Kyungsik, Kong, Y.S, Henry, B.I, Odagaki, T
Published in Physica A (15.11.2002)

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Deterministic diffusion generated by a chaotic map with intrinsic bias

by Henry, B.I., Yum, M.K., Kong, Y.S., Choi, J.S., Kim, Kyungsik
Published in Chaos, solitons and fractals (01.09.2002)

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