2003
DOI: 10.1016/s0026-2692(03)00147-2
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Efficient inductance calculation in interconnect structures by applying the Monte Carlo method

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Cited by 7 publications
(3 citation statements)
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“…Because of that there have been many efforts to develop efficient and accurate methods for fast inductance calculation of the inductors. Some of the well-known inductance extractors in the scientific community are: FastHenry (Kamon et al, 1994) (based on the partial element equivalent circuit method), ASITIC (Niknejad and Meyer, 1998) (based on equivalent circuit formulation through applying Maxwell's equations), FastImp (Zhu et al, 2005) (employing the surface integral formulation) and its modification through mixed surface integral formulation (Yu et al, 2007), smart analysis programs (Harlander et al, 2003) (based on advanced Monte Carlo algorithm), analytical algorithm for multi-wire coils (Peters and Manoli, 2008) (based on Biot-Savart's law), parallel iterative method (Mahawar and Sarin, 2003), INDCAL (Stojanović et al, 2006) (decomposing meander inductor into its constituent segments), the inductance formulas of square spiral inductor by duality and synthetic asymptote (Tang and Chow, 2002) or method for calculation of the mutual inductance between circular coils (Babic and Akyel, 2008) (based on a filament technique similar to that suggested by Grover (1964)), etc.…”
Section: Introductionmentioning
confidence: 99%
“…Because of that there have been many efforts to develop efficient and accurate methods for fast inductance calculation of the inductors. Some of the well-known inductance extractors in the scientific community are: FastHenry (Kamon et al, 1994) (based on the partial element equivalent circuit method), ASITIC (Niknejad and Meyer, 1998) (based on equivalent circuit formulation through applying Maxwell's equations), FastImp (Zhu et al, 2005) (employing the surface integral formulation) and its modification through mixed surface integral formulation (Yu et al, 2007), smart analysis programs (Harlander et al, 2003) (based on advanced Monte Carlo algorithm), analytical algorithm for multi-wire coils (Peters and Manoli, 2008) (based on Biot-Savart's law), parallel iterative method (Mahawar and Sarin, 2003), INDCAL (Stojanović et al, 2006) (decomposing meander inductor into its constituent segments), the inductance formulas of square spiral inductor by duality and synthetic asymptote (Tang and Chow, 2002) or method for calculation of the mutual inductance between circular coils (Babic and Akyel, 2008) (based on a filament technique similar to that suggested by Grover (1964)), etc.…”
Section: Introductionmentioning
confidence: 99%
“…Inductors of spiral shape (square, octagonal, circular) are most frequently applied, although their fabrication requires more metal levels. In earlier published papers (Koutsoyannopoulos et al , 1997; Jenei et al , 2002) are presented simulators for analytical calculation of inductance of spiral inductors, or inductance calculation in interconnect structures (Harlander et al , 2003; Zhu et al , 2001) but there is no software tool for quick and accurate calculation of meander's inductance.…”
Section: Introductionmentioning
confidence: 99%
“…The inductors of spiral shape (square, octagonal, circular) are most frequently applied, although for their fabrication more metal levels are needed. In earlier published papers [1], [2] are presented the simulators for analytical calculation of inductance of spiral inductors, or inductance calculation in interconnect structures [3], [4], but there is no a software tool for quick and accurate calculation of meander's inductance.…”
Section: Introductionmentioning
confidence: 99%