Solutions to Fick's second law of diffusion with a sinusoidal excitation

Shengping Ding; William Petuskey

doi:10.1016/s0167-2738(98)00103-9

Solutions to Fick's second law of diffusion with a sinusoidal excitation

Shengping Ding, William Petuskey

Molecular Sciences, School of (SMS)

Research output: Contribution to journal › Article › peer-review

20 Scopus citations

Abstract

Fick's second law of diffusion was solved using the Laplace transformation for a homogeneous linear sample and a bisectional linear sample, for the boundary conditions of one end of the sample being impressed with a sinusoidal excitation of concentration or of mass flow, and the other end being a reflective or an infinitive boundary.

Original language	English (US)
Pages (from-to)	101-110
Number of pages	10
Journal	Solid State Ionics
Volume	109
Issue number	1-2
DOIs	https://doi.org/10.1016/s0167-2738(98)00103-9
State	Published - Jun 1 1998

Keywords

Fick's second law
Ionic diffusion
Laplace transformation
Mathematical solutions
Sinusoidal excitation

ASJC Scopus subject areas

Chemistry(all)
Materials Science(all)
Condensed Matter Physics

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10.1016/s0167-2738(98)00103-9

Cite this

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title = "Solutions to Fick's second law of diffusion with a sinusoidal excitation",

abstract = "Fick's second law of diffusion was solved using the Laplace transformation for a homogeneous linear sample and a bisectional linear sample, for the boundary conditions of one end of the sample being impressed with a sinusoidal excitation of concentration or of mass flow, and the other end being a reflective or an infinitive boundary.",

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AU - Petuskey, William

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N2 - Fick's second law of diffusion was solved using the Laplace transformation for a homogeneous linear sample and a bisectional linear sample, for the boundary conditions of one end of the sample being impressed with a sinusoidal excitation of concentration or of mass flow, and the other end being a reflective or an infinitive boundary.

AB - Fick's second law of diffusion was solved using the Laplace transformation for a homogeneous linear sample and a bisectional linear sample, for the boundary conditions of one end of the sample being impressed with a sinusoidal excitation of concentration or of mass flow, and the other end being a reflective or an infinitive boundary.

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KW - Ionic diffusion

KW - Laplace transformation

KW - Mathematical solutions

KW - Sinusoidal excitation

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Solutions to Fick's second law of diffusion with a sinusoidal excitation

Abstract

Keywords

ASJC Scopus subject areas

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