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Saturday, May 9, 2020 | History

3 edition of Deterministic solvers for the Boltzmann transport equation found in the catalog.

Deterministic solvers for the Boltzmann transport equation

Sung-Min Hong

Deterministic solvers for the Boltzmann transport equation

by Sung-Min Hong

  • 53 Want to read
  • 30 Currently reading

Published by Springer in Wein, New York .
Written in English

    Subjects:
  • Mathematical models,
  • Fluid dynamics,
  • Transport theory

  • Edition Notes

    Includes bibliographical references and index.

    StatementSung-Min Hong, Anh-Tuan Pham, Christoph Jungemann
    SeriesComputational microelectronics
    ContributionsPhạm, Anh Tuấn, Jungemann, Christoph
    Classifications
    LC ClassificationsQC20.7.T73 H66 2011
    The Physical Object
    Paginationxviii, 227 p. :
    Number of Pages227
    ID Numbers
    Open LibraryOL25259482M
    ISBN 103709107776
    ISBN 109783709107775
    LC Control Number2011934251

    The purpose of this work is to incorporate numerically, in a discontinuous Galerkin (DG) solver of a Boltzmann–Poisson model for hot electron transport, an electronic conduction band whose values are obtained by the spherical averaging of the full band structure given by a local empirical pseudopotential method (EPM) around a local minimum of the conduction band for silicon, as a midpoint Cited by: 3. A stationary deterministic solver based on a spherical harmonics expansion of the Boltzmann transport equations for electrons, holes, and phonons is presented to study self-heating in ultrascaled.

    A deterministic method for solving the time-dependent, three-dimensional Boltzmann transport equation with explicit representation of delayed neutrons has been developed and evaluated. The methodology used in this study for the time variable of the neutron flux is known as the improved quasi-static (IQS) : S. Goluoglu, C. Bentley, R. DeMeglio, M. Dunn, K. Norton, R. Pevey, I. Suslov, H.L. Dodds. Abstract A deterministic Boltzmann equation solver for graphene sheets is developed. The self-heating effect is included. The Boltzmann transport equation is expanded with the Fourier harmonics. The remote phonon scattering as well as the intrinsic phonon scatterings are considered. The angle-dependent term of.

    Deterministic linear Boltzmann transport equation (D-LBTE) solvers have recently been developed, and one of the latest available software codes, Acuros XB, has been implemented in a commercial treatment planning system for radiotherapy photon beam dose by: TITAN is a deterministic radiation transport simulation code in 3-D Cartesian geometry. TITAN numerically solves the time-independent first order transport equation (Linear Boltzmann Equation) using a hybrid Discrete Ordinate (Sn) and Ray-tracing method (Refs. ). Two transport solvers, an Sn Solver and a ray-tracing solver, are integrated in theFile Size: 1MB.


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Deterministic solvers for the Boltzmann transport equation by Sung-Min Hong Download PDF EPUB FB2

The book covers all aspects from the expansion of the Boltzmann transport equation with harmonic functions to application to devices, where transport in the bulk and in inversion layers is considered.

The important aspects of stabilization and band structure mapping are discussed in detail. This is. Deterministic Solvers for the Boltzmann Transport Equation (Computational Microelectronics) [Hong, Sung-Min, Pham, Anh-Tuan, Jungemann, Christoph] on *FREE* shipping on qualifying offers.

Deterministic Solvers for the Boltzmann Transport Equation (Computational Microelectronics)Cited by: The book covers all aspects from the expansion of Deterministic solvers for the Boltzmann transport equation book Boltzmann transport equation with harmonic functions to application to devices, where transport in the bulk and in inversion layers is considered.

The important aspects of stabilization and band structure mapping are discussed in detail. Deterministic Solvers for the Boltzmann Transport Equation - springer springer, The book covers all aspects from the expansion of the Boltzmann transport equation with harmonic functions to application to devices, where transport in the bulk and in inversion layers is considered.

Read "Deterministic Solvers for the Boltzmann Transport Equation" by Sung-Min Hong available from Rakuten Kobo. The book covers all aspects from the expansion of the Boltzmann transport equation with harmonic functions to applicatio Brand: Springer Vienna.

Lee "Deterministic Solvers for the Boltzmann Transport Equation" por Sung-Min Hong disponible en Rakuten Kobo. The book covers all aspects from the expansion of the Boltzmann transport equation with harmonic functions to applicatio Brand: Springer Vienna.

Deterministic solvers for the Boltzmann transport equation of 3D and quasi-2D electron and hole systems in SiGe devices ☆ Author links open overlay panel C. Jungemann a A.-T. Pham b S.-M.

We present a review of recent advances in deterministic solvers for the Boltzmann transport equation for electrons and holes in a 3D and quasi 2D k →-space and demonstrate the capabilities of deterministic solvers by two new examples: a THz SiGe HBT and a quantum well ed to the standard approach, the Monte Carlo method, these deterministic solvers Cited by: 4.

The basic model is given by the Boltzmann transport equation (BTE) Statistical models [F91], [L00], [MRS90], [To93] are used to describe electron transport in semiconductors at a mesoscopic level.

Deterministic kinetic solvers for charged particle transport in semiconductor devices | SpringerLinkCited by: Deterministic solvers for the Boltzmann transport equation of 3D and quasi-2D electron and hole systems in SiGe devices Article in Solid-State Electronics – June with 70 Reads.

We present a deterministic solver to the Boltzmann-Poisson system for simulating the electron transport in silicon MOSFETs. This system consists of the Boltzmann transport equations (BTEs) for free electrons and for the twodimensional electron gas (2DEG) formed at the Si/SiO2 by: 9.

Deterministic Solvers for the Boltzmann Transport Equation. Jungemann; Chapter. First Online: 10 July Downloads; Part of the Computational Microelectronics book series Hong SM., Pham AT., Jungemann C. () Poisson Equation.

In: Deterministic Solvers for the Boltzmann Transport Equation. Computational Microelectronics. Hong SM., Pham AT., Jungemann C. () Deterministic Solver for the Multisubband Stationary BTE.

In: Deterministic Solvers for the Boltzmann Transport Equation Author: Sung-Min Hong, Anh-Tuan Pham, Christoph Jungemann.

Abstract: A stationary deterministic solver based on a spherical harmonics expansion of the Boltzmann transport equations for electrons, holes, and phonons is presented to study self-heating in ultrascaled bipolar transistors. With the electrothermal device simulator, a state-of-the-art toward-terahertz SiGe heterojunction bipolar transistor is analyzed and the simulation results are verified Cited by: 3.

This book, the first comprehensive description of the numerical methods, covers every aspect of the Boltzmann transport equation, including transport in bulk and in inversion layers. The solver of the Boltzmann transport equation has to be coupled with the solver for the Schrödinger–Poisson block for updating all the band potential energies, which is why the scheme requires in fact eleven steps: the seven steps of the splitting plus four steps for updating the eigenproperties after each x-transport by: Deterministic Solvers for the Boltzmann Transport Equation.

[Sung-Min Hong; Anh-Tuan Pham; Christoph Jungemann] -- This book covers all aspects from the expansion of the Boltzmann transport equation with harmonic functions to application to devices, where transport. The Boltzmann equation (4) with nonzero Lorentz force Lis sometimes called the Maxwell-Boltzmann system (or the Poisson-Boltzmann system for certain simplifications of L).

Solving the Boltzmann equa-tion is tantamount to: • Solving the 6+1, space+time, nonlinear integrodifferential equation given by equation. Get this from a library. Deterministic solvers for the Boltzmann transport equation.

[Sung-Min Hong; Anh Tuá̂n Phạm; Christoph Jungemann] -- The book covers all aspects from the expansion of the Boltzmann transport equation with harmonic functions to application to devices, where transport in the bulk and in inversion layers is.

In this paper we develop a deterministic numerical method for solving the Boltzmann transport equation for semiconductors based on a transport-collision time-splitting method. This paper is devoted to the description and implementation of a deterministic particle method: the weighted particle method.

It is able to simulate kinetic transport equations with self-consistent force fields and collision terms. In this method, the particles move in the phase space according to the convective field, and collisions are accounted for by the time variation of a new degree of Cited by: A deterministic Boltzmann solver has been developed using a spherical harmonics expansion and is applied to gallium arsenide.

The Newton-Raphson scheme is used to solve the nonlinear Boltzmann and.Fig. 2 shows a comparison of the turn-on characteristics for a NW-FET with diameter D=5 nm and gate length L=13 nm, as obtained from a Monte Carlo simulation tool, a deterministic BTE solver, and the semi-analytical model worked out in and used in this work.

While the two former models account for acoustic- and optical/intervalley-phonon scattering, the latter model only accounts for Cited by: 2.