H
H.K. Gummel
Researcher at Bell Labs
Publications - 10
Citations - 1220
H.K. Gummel is an academic researcher from Bell Labs. The author has contributed to research in topics: Matrix (mathematics) & Voltage. The author has an hindex of 9, co-authored 10 publications receiving 1195 citations. Previous affiliations of H.K. Gummel include Syracuse University.
Papers
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Journal ArticleDOI
An integral charge control model of bipolar transistors
H.K. Gummel,H. C. Poon +1 more
TL;DR: A compact model of bipolar transistors suitable for network analysis computer programs is presented, through the use of a new charge control relation linking junction voltages, collector current, and base charge, which substantially exceeds that of existing models of comparable complexity.
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MOTIS-An MOS timing simulator
TL;DR: In this paper, a new circuit simulator is described which combines the gate-to-gate signal propagation technique used in logic simulators with detailed device representation and circuit analysis at the gate level.
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Transition region capacitance of diffused p-n junctions
B.R. Chawla,H.K. Gummel +1 more
TL;DR: In this article, the intercept in a 1/C3versus voltage plot is well approximated by the "gradient voltage" defined by V g = 2/3 kT/q ln a2ekT/k/q/8qn i 3.
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Thermal capture of electrons in silicon
H.K. Gummel,Melvin Lax +1 more
TL;DR: In this paper, a theory for thermal transition probalities of an electron trapped in a semiconductor is developed and applied to capture of electrons by donors in Si, where only one-phonon processes are important and only linear terms in the lattice variables for the perturbing operator and the electronic energy levels are kept.
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A boundary technique for calculation of distributed resistance
B.R. Chawla,H.K. Gummel +1 more
TL;DR: In this paper, a numerical technique for calculating the resistance of two-terminal distributed resistors and the resistance matrix for multiterminal regions in integrated circuit layers is presented, which is useful for computer-aided design of multi-minal resistors, making use of Cauchy's integral formula which facilitates coordination of conformal transformations at singular boundary points.