1998
DOI: 10.1002/(sici)1098-2760(199803)17:4<276::aid-mop17>3.0.co;2-3
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Incremental Maxwell Garnett formalism for homogenizing particulate composite media

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Cited by 29 publications

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How this paper cites the one you are viewing
“…Both codes produced identical results in all cases tested. The number of iteration steps for the IMG formalism is finite, because N is finite, and therefore no convergence problems can arise so long as an adequately large value of N is used [4]. For implementing the DMG formalism, one can rely on well-tested algorithms in numerical libraries so that no numerical problems are to be expected either.…”
Section: Numerical Results and Discussion
mentioning
confidence: 99%
How this paper cites the one you are viewing
“…Both codes produced identical results in all cases tested. The number of iteration steps for the IMG formalism is finite, because N is finite, and therefore no convergence problems can arise so long as an adequately large value of N is used [4]. For implementing the DMG formalism, one can rely on well-tested algorithms in numerical libraries so that no numerical problems are to be expected either.…”
Section: Numerical Results and Discussion
mentioning
confidence: 99%
How this paper cites the one you are viewing
“…Like the Bruggeman formalism, the Maxwell Garnett formalism is based on depolarization dyadics [24], but with one of the constituent phases playing the role of the ambient medium. Therefore, the Maxwell Garnett formalism -including its incremental [37] and differential [38] variants -may be extended by implementing the appropriate η-dependent depolarization dyadic D(η).…”
Section: Discussion
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confidence: 99%
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“…As a direct consequence, the Maxwell Garnett homogenization formalism, like the Bruggeman homogenization formalism, is inapplicable to the scenarios of (i) with (ii). This limitation also extends to the recently developed incremental [31] and differential [32] variants of the Maxwell Garnett formalism.…”
Section: Discussion
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confidence: 99%