1980
DOI: 10.1109/jssc.1980.1051442
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Nonplanar VLSI Device Analysis Using the Solution of Poisson's Equation

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1980
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Cited by 11 publications
(2 citation statements)
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“…Dirichlet boundary conditions are applied to electrons in the DG equation (3) at the contacts and Si/Si0 interface introducing charge neutrality and vanishingly small values, respectively, and Neumann boundary conditions are applied at all other boundaries of the solution domain. One step Newton-SOR iterations are used for solving both the Poisson equation (2) and the DG equation (3) [30]. At the beginning of the self-consistent iteration, the nonlinear Poisson equation is solved using Boltzmann statistics for both electrons and holes.…”
Section: Simulation Approachmentioning
confidence: 99%
“…Dirichlet boundary conditions are applied to electrons in the DG equation (3) at the contacts and Si/Si0 interface introducing charge neutrality and vanishingly small values, respectively, and Neumann boundary conditions are applied at all other boundaries of the solution domain. One step Newton-SOR iterations are used for solving both the Poisson equation (2) and the DG equation (3) [30]. At the beginning of the self-consistent iteration, the nonlinear Poisson equation is solved using Boltzmann statistics for both electrons and holes.…”
Section: Simulation Approachmentioning
confidence: 99%
“…Improvewent on these IC processing factors, time and temperature, are important prerequisites for development of VLSI technololy, where three dimensional device sealing call-for stricter control of movement of previous diffusions. Moreover, it has been reported that oxidation induced stacking faults are suppressed or even eliminated by taking advantage of lower temperatures [1,2]. Stacking fault defects have been associated with leaky junctions.…”
mentioning
confidence: 99%