1981
DOI: 10.1149/1.2127565
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An Efficient Integration Technique for Use in the Multilayer Analysis of Spreading Resistance Profiles

Abstract: The efficiency of multilayer analysis in calculating resistivity profiles from spreading resistance measurements depends on the rapid numerical evaluation of the well‐known correction factor integral first introduced by Schumann and Gardner. We present a new approximate form for the correction factor which allows its numerical evaluation with only 22 integrand values for each evaluation of the integral. When this technique is used in our multilayer analysis program, we unfold spreading resistance profiles at t… Show more

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Cited by 57 publications
(29 citation statements)
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“…Consequently the "electrical" resolution is not as good as the "geometrical" resolution and a complex deconvolution procedure is required to unravel the various contributions. Although adequate algorithms are used nowadays [42,49], the need for such a deconvolution implies that finer details will not be (easily) discernible.…”
Section: E+19mentioning
confidence: 99%
“…Consequently the "electrical" resolution is not as good as the "geometrical" resolution and a complex deconvolution procedure is required to unravel the various contributions. Although adequate algorithms are used nowadays [42,49], the need for such a deconvolution implies that finer details will not be (easily) discernible.…”
Section: E+19mentioning
confidence: 99%
“…The strong resemblances of (5) and (19), (7) and (21), and (8) and (22) lead to the possibility of expressing the Fourier expansion coefficient for the surface temperature of an N-layer structure in the form of (12) with the appropriate transcription from electrical conductivities to thermal conductivities, X to 7, A,v(X) to ~.v(y), and d~ to L N . Then the thermal recursion relation would take the form…”
Section: The Thermal Recursion Relationmentioning
confidence: 99%
“…A numerical calculation of the spreading resistance using the method of Berkowitz and Lux 8 indicates the error of this approximation is 5% for the 50 pm contacts and less than 1 % for all others.…”
Section: Methodsmentioning
confidence: 96%