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A Review on Power MOSFET Device Structures
The paper presents the comprehensive review on the various Power MOSFET structures that have been developed during the past decade. Various structures of Power MOSFET like LDMOS, VDMOS, V-Groove MOS, Trench Gate MOS,
FLIMOS, SJ-MOS, and Strained Si MOS are studied and issues related to their performance are analyzed on the basis of
following parameters: on-state resistance and breakdown voltage mainly, as trade-off should be maintained between them while
designing the structure of Power MOSFET. The on-resistance should be low at high breakdown voltage for enhancing the
performance of MOSFET device.
2018-06-03
集成电路器件电子学 第三版(上).
本书系统介绍了集成电路器件电子学,其内容可分为两部分:第一部分是学习半导体器件必须的知识,包括半导体物理和工艺的基本知识,以及金属-半导体接触和pn结理论;第二部分系统深入地阐述了双极晶体管和MOS场效应晶体管的工作原理和特性。书中每章后有大量的习题,供读者加深理解所学的知识。
本书可作为高等学校微电子专业本科生和研究生相应课程的教科书或参考书,也可供在相关领域工作的专业技术人员参考。
2011-04-15
数学——它的内容、方法和意义(第三卷)
整数是最简单明显的数学概念,以最紧密的形式联系着客观实际;由于这个原因,在数论中有困难问题出现的时候,常常引起这样一种情况:即在研究数论中深刻问题时候常出现新的概念和发展强有力的方法,这些概念和方法往往不仅在数论中有意义,而且在别的数学部门中也有意义。例如,“自然数列为无穷”这一概念对数学的全部发展有着巨大的影响,它反映出物质世界在空间和时间上为无限。自然数列中的项各有其次序这一事实有着的巨大的意义。研究在整数上的演算就导出代数运算的概念,这在数学的许多部门中起着根本的作用。
因此在多维空间的数学概念里没有任何神秘之处,它只不过是数学家们的拟定的某个抽象概念,以便用几何的语言来叙述那些不能作普通意义下的简单几何表示的事物。这个抽象概念有十分现实的基础,它反映了现实而且是为科学的需要而产生的,因而并非无聊的概念游戏,它反映出的事实是:存在着由若干个条件决定的事物,例如球体或三种气体的混合物,因而所有这种事物的集合是多维的。
2009-02-23
Concepts Of Theoretical Solid State Physics(Altland & Simons)
contents
1、Collective Excitations: From Particles to Fields
2、From Classical to Quantum Fields
3、Second Quantisation
4、Feynman Path Integral
5、Functional Field Theory
6、Perturbation Theory
7、Mean Field Theory
8、Correlation Functions
9、The Renormalization Group
2008-12-29
Ballentine_L._Quantum_mechanics_-_a_modern_development_(1998)
– A review of probability theory and its relation to the quantum theory.
– Discussions about state preparation and state determination.
– The Aharonov–Bohm effect.
– Some firmly established results in the theory of measurement, which are
useful in clarifying the interpretation of quantum mechanics.
– A more complete account of the classical limit.
– Introduction of rigged Hilbert space as a generalization of the more familiar
Hilbert space. It allows vectors of infinite norm to be accommodated
within the formalism, and eliminates the vagueness that often surrounds
the question whether the operators that represent observables possess a
complete set of eigenvectors.
– Thespace–time symmetries of displacement, rotation, and Galilei transformations
are exploited to derive the fundamental operators for momentum,
angular momentum, and the Hamiltonian.
– A charged particle in a magnetic field (Landau levels).
................
2008-12-29
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