Title | Mathematical Modelling and Simulation of Electrical Circuits and Semiconductor Devices [electronic resource] : Proceedings of a Conference held at the Mathematisches Forschungsinstitut, Oberwolfach, October 30 - November 5, 1988 / edited by R. E. Bank, K. Merten, R. Bulirsch |
---|---|
Imprint | Basel : Birkhรคuser Basel : Imprint: Birkhรคuser, 1990 |
Connect to | http://dx.doi.org/10.1007/978-3-0348-5698-0 |
Descript | XVII, 297 p. 11 illus. online resource |
Circuit Simulation -- Circuit Simulation in the Semiconductor Industry โ State of the Art, Requirements and Future Development -- The Index of Differential-Algebraic Equations and its Significance for the Circuit Simulation -- Analysis and Numerical Treatment of Differential-Algebraic Systems -- Hopf Bifurcation in Differential Algebraic Equations and Applications to Circuit Simulation -- Row-Type Methods for the Integration of Electric Circuits -- Local Timestep Control for Simulating Electrical Circuits -- An improved numerical integration method in the circuit simulator SPICE2-S -- Increasing the Vector Length for Matrix Multiplication with Reduced Memory Access -- Device Simulation -- Semiconductor Equations and Analytical Models for Mosfets -- Recent Progress in Algorithms for Semiconductor Device Simulation -- A New Algorithmic Model for the Transient Semiconductor Problem -- Semiconductor Modelling Via the Boltzmann Equation -- A Numerical Method for the Simulation of Quantum Tunneling Phenomena in Solid State Semiconductors -- Modelling of Semiconductors Subject to Prescribed Currents -- Differential-Algebraic Problems and Semiconductor Device Simulation -- Algorithmic Aspects of the Hydrodynamic and Drift-Diffusion Device Models -- About the dependence of the convergence of Gummelโs algorithm and its linear variants on the device geometry -- Mixed FEM for ?u = ?u -- A Mixed Finite Element Method with Tetrahedral Elements for the Semiconductor Continuity Equations -- Local oxidation of silicon โ a finite element approach -- Corner Singularities of Solutions of the Potential Equation in three Dimensions