I-BIEM: AN ITERATIVE BOUNDARY INTEGRAL EQUATION METHOD FOR COMPUTER SOLUTIONS OF CURRENT DISTRIBUTION PROBLEMS WITH COMPLEX BOUNDARIES - A NEW ALGORITHM PART I: THEORETICAL, PART II: APPLICATIONS.

B. D. Cahan, Daniel Alberto Scherson, Margaret A. Reid

Research output: Contribution to journalConference article

Abstract

An iterative algorithm has been developed using Green's second theorem with which the surface integral is transformed into a line integral. Thus memory size and computing time are significantly reduced. With this algorithm irregular boundaries, moving boundaries, and non-linear boundary conditions (e. g. , Tafel relations and diffusion layers) can be treated easily with little more effort than primary current distribution problems. Examples illustrate the use of the algorithm for several interesting geometries.

Original languageEnglish
Pages (from-to)105-106
Number of pages2
JournalElectrochemical Society Extended Abstracts
Volume85-2
Publication statusPublished - 1985 Dec 1
Externally publishedYes

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Boundary integral equations
Boundary conditions
Data storage equipment
Geometry

ASJC Scopus subject areas

  • Engineering(all)

Cite this

I-BIEM : AN ITERATIVE BOUNDARY INTEGRAL EQUATION METHOD FOR COMPUTER SOLUTIONS OF CURRENT DISTRIBUTION PROBLEMS WITH COMPLEX BOUNDARIES - A NEW ALGORITHM PART I: THEORETICAL, PART II: APPLICATIONS. / Cahan, B. D.; Scherson, Daniel Alberto; Reid, Margaret A.

In: Electrochemical Society Extended Abstracts, Vol. 85-2, 01.12.1985, p. 105-106.

Research output: Contribution to journalConference article

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abstract = "An iterative algorithm has been developed using Green's second theorem with which the surface integral is transformed into a line integral. Thus memory size and computing time are significantly reduced. With this algorithm irregular boundaries, moving boundaries, and non-linear boundary conditions (e. g. , Tafel relations and diffusion layers) can be treated easily with little more effort than primary current distribution problems. Examples illustrate the use of the algorithm for several interesting geometries.",
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