2 edition of **Numerical analysis of semiconductor devices** found in the catalog.

Numerical analysis of semiconductor devices

NASECODE Conference (1st 1979 Trinity College)

- 326 Want to read
- 29 Currently reading

Published
**1979** by Boole Press in Dublin .

Written in English

- Semiconductors -- Mathematical models -- Congresses.,
- Numerical analysis -- Congresses.

**Edition Notes**

Includes bibliographical references.

Statement | edited by B. T. Browne, J. J. H. Miller. |

Genre | Congresses. |

Contributions | Browne, B. T., Miller, John J. H. |

Classifications | |
---|---|

LC Classifications | TK7871.85 .C618 1979 |

The Physical Object | |

Pagination | xi, 303 p. : |

Number of Pages | 303 |

ID Numbers | |

Open Library | OL18678892M |

ISBN 10 | 0906783003 |

LC Control Number | 80463033 |

compound semiconductor devices and analysis techniques for small dimension devices. It should be appealing to students who have already achieved an un-derstanding of the principles of operation of ﬁeld eﬀect transistors and bipolar transistors. While the . Semiconductor device modeling creates models for the behavior of the electrical devices based on fundamental physics, such as the doping profiles of the devices. It may also include the creation of compact models (such as the well known SPICE transistor models), which try to capture the electrical behavior of such devices but do not generally derive them from the underlying physics.

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Numerical analysis for semiconductor devices Hardcover – January 1, by Mamoru Kurata (Author) › Visit Amazon's Mamoru Kurata Page. Find all the books, read about the author, and more. See search results for this author. Are you an author. Learn about Author Central Cited by: An Introduction to the numerical analysis of semiconductor devices and integrated circuits: Lecture notes of a short course held at Trinity College, association with the NASECODE II Conference [J.J.H.

Miller] on *FREE* shipping on qualifying offers. Numerical Analysis for Semiconductor Devices. Proceedings of the NASECODE I Conference held at Trinity College, Dublin from 27th to 29th June, [Browne, B.T., Miller, J.J.H.] on *FREE* shipping on qualifying offers.

Numerical Analysis for Semiconductor Devices. Proceedings of the NASECODE I Conference held at Trinity CollegeAuthor: B.T. Browne, J.J.H. Miller. The accompanying CD-ROM features the fully-functioning SimGen simulation software for modeling semiconductor devices and book begins with an introduction to the essentials of physics and numerical analysis as they relate to semiconductor simulation.

It introduces both electromagnetism and transport by: The book shows the basic quantum mechanical principles underlying the nanotechnology for semiconductors. It starts from the most basic physics of geometric and wave optics, quantum mechanics, solid-state physics and exemplifies the experimental data analysis using case studies with numerical codes.

A typical illustration of this partnership is the mathematical modelling and numerical simulation of electric circuits and semiconductor devices.

At the second Oberwolfach conference devoted to this important and timely field, scientists from around the world, mainly applied mathematicians and electrical engineers from industry and universities, presented their new results.

Numerical analysis of compound semiconductor RF devices. Abstract: A numerical method for analyzing heterostructure semiconductor devices is described. The macroscopic semiconductor equations for materials with position-dependent dielectric constant, bandgap, and densities-of-states are first cast into a form identical to that commonly used to model heavily doped semiconductors.

Fermi-Dirac statistics are also included within this simple, Cited by: A numerical method for analyzing heterostructure semiconductor devices is described. The macroscopic semiconductor equations for materials with position-dependent dielectric constant, bandgap, and densities-of-states are first cast into a form identical to that commonly used to model heavily doped semiconductors.

Numerical analysis of semiconductor devices book Fermi-Dirac statistics are also included within this simple, Boltzmann. One great book to start with is Neamen's Semiconductor Physics and Devices. It's written in an easygoing tone and very readable, and it covers everything from basic solid-state physics to transport behavior (e.g., drift-diffusion) to all kinds of.

Semiconductor devices, the basic components of integrated circuits, are responsible for the rapid growth of the electronics industry over the past fifty years. Because there is a growing need for faster and more complex systems for the information age, existing semiconductor devices are constantly being studied for improvement, and new ones are.

Get this from a library. Numerical analysis for semiconductor devices. [Mamoru Kurata]. This textbook describes the basic physics of semiconductors, including the hierarchy of transport models, and connects the theory with the functioning of actual semiconductor devices.

Details are worked out carefully and derived from the basic physical concepts, while keeping the internal coherence of the analysis and explaining the different levels of : Springer International Publishing. introduction, semiconductor device physics, cour se or and numerical analysis course and to construct basic PN semiconductor devices which can be studied using standard numerical analysis : Hamid Fardi.

This paper describes the numerical techniques used to solve the coupled system of nonlinear partial differential equations which model semiconductor devices. These methods have been encoded into our device simulation package which has successfully simulated complex devices in two and three space dimensions.

We focus our discussion on nonlinear operator iteration, discretization and scaling Cited by: Download Numerical Analysis By G.

Shanker Rao – This book provides an introduction to Numerical Analysis for the students of Mathematics and Engineering. The edition is upgraded in accordance with the syllabus prescribed in most of the Indian Universities.

In this book the static semiconductor device problem is presented and analysed from an applied mathematician's point of view. I shall derive the device equations - as obtained for the first time by Van Roosbroeck in - from physical principles, present a mathematical analysis, discuss their numerical solu tion by discretisation techniques.

Get this from a library. An Introduction to the numerical analysis of semiconductor devices and integrated circuits: lecture notes of a short course held at Trinity College, Dublin, from 15th to 16th June in association with the NASECODE II Conference.

[J J H Miller;]. This book provides one of the most rigorous treatments of compound semiconductor device physics yet published. A complete understanding of modern devices requires a working knowledge of low-dimensional physics, the use of statistical methods, and the use of one- two- and three-dimensional analytical and numerical analysis techniques.

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Simulation of the electrical properties of semiconductor devices is investigated. Numerical techniques are developed to obtain the solution of Poisson's equation and the continuity of current equation for the potential and the charge distribution interior to arbitrarily shaped devices.

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W.H.A. Schilders and E.J.W. ter Maten. Vol Pages () select article Discretization of Semiconductor Device Problems (II) https://doi. The calculations have been performed for devices prepared from Hg 1−x Cd x Te, optimized for optimum performance at λ = μm, and operated at a temperature of K.

Reverse bias results in suppression of Auger generation current in the lightly doped region of the by: Two-sided estimates are derived for the approximation of solutions to the drift-diffusion steady-state semiconductor device system which are identified with fixed points of Gummel’s solution map.

The approximations are defined in terms of fixed points of numerical Cited by: Get this from a library. Numerical analysis of semiconductor devices and integrated circuits: proceedings of the NASECODE II Conference held at Trinity College, Dublin, from 17th to 19th June, [B T Browne; John J H Miller; IEEE Electron Devices Society.;].

The accompanying CD-ROM features the fully-functioning SimGen simulation software for modeling semiconductor devices and book begins with an introduction to the essentials of physics and numerical analysis as they relate to semiconductor simulation.

With a clear application focus, this book explores optoelectronic device design and modeling through physics models and systematic numerical analysis.

By obtaining solutions directly from the physics-based governing equations through numerical techniques, the author shows how to develop new devices and how to enhance the performance of existing Author: Xun Li. The present investigation is concerned with the numerical simulation of heterostructure semiconductor devices.

A one-dimensional, finite-difference numerical implementation is described in order to illustrate the numerical techniques. Particular attention is given to the solution techniques employed when Fermi-Dirac statistics are modeled. His mathematical interests include power bounded matrices, the zeros of polynomials, numerical methods for modelling semiconductor devices, asymptotic and computational methods for problems exhibiting boundary and interior layers, data analysis of signals from neurons and, recently, the mathematical modelling and construction of oscillating water column devices for generating electric Manufacturer: Springer.

Spectroscopy of Semiconductors Numerical Analysis Bridging Quantum Mechanics and Experiments. Authors (view affiliations) This book explains the experimental setups for optical spectral analysis of semiconductors and describes the experimental methods and the basic quantum mechanical principles underlying the fast-developing nanotechnology.

Numerical mathematics proposes, develops, analyzes and applies methods from scientific computing to several fields including analysis, linear algebra, geometry, approximation theory, functional equations, optimization and differential equations.

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The system of partial differential equations which forms the basic semiconductor equations together with appropriate boundary conditions has been investigated and characterized analytically in the previous chapter.

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