《物态方程理论及计算概论（第2版）》介绍了物态方程的基本理论及计算方法，主要内容包括物态方程的基本概念、经典气体的物态方程、量子理想气体的物态方程、固体的物态方程、液体的物态方程及计算、物质在超高压下的托马斯—费米物态方程、爆轰产物的物态方程、用雨果纽数据计算固体的物态方程和物态方程的数值计算方法。附录给出了常用经验物态方程、物理常量和物性参量。《物态方程理论及计算概论（第2版）》内容丰富，概念清楚，语言简明易懂，可作为工程力学（爆炸力学）专业、凝聚态高压物理专业的研究生教材，也可供相关专业的科技工作者参考。

本书是作者在多年教学经验的基础上，将电磁学与电动力学的内容适当贯通，既分阶段，又平滑过渡，由此避免不必要的重复，以利于缩短学时，便于学生掌握。全书分为上、下两册，本书为上册，主要深入讲解电磁场的性质，研究电磁场和介质相互作用的本质和规律，并深入探讨了电磁场作为一种物质的运动状态的普遍量度——能量。书中应用实例和例题甚多，以便学生更好地掌握基本概念和基本理论。本书可作为普通高等学校物理或应用物理专业本科生的电磁学课程的教材或参考书，亦可供相关专业师生和科技工作者参考。

《奇异性核物理》系统论述包含奇异性（s夸克）的强子与原子核的基本性质。奇异性自由度为原子核物理打开了新的维度，极大地丰富了核物理的研究内容。《奇异性核物理》内容涉及奇异粒子性质（第1章）、奇异粒子与核子的二体相互作用（第2章）、奇异粒子与原子核的相互作用——束缚态（第3章）、奇异性散射态（第4章）、奇异原子与强相互作用（第5章）、奇异性夸克物质和奇异性强子物质（第6章）。《奇异性核物理》可作为原子核物理、粒子物理、理论物理等相关专业领域的研究人员和研究生的参考书。

本书以实验为载体，在遵循“适度、够用”原则的基础上，对传统的物理理论教材和物理实验教材进行了有机的整合。本书共分4个部分：实验物理基础知识；基础实验（包括长度的测定、规则物体密度的测定、万用表的使用、示波器的使用、薄透镜焦距的测定） ；综合实验（包括恒力矩转动法测刚体的转动惯量、金属丝杨氏模量的测定、电子束的偏转与聚焦、霍尔效应及其应用、分光仪的调整和使用、光的干涉——牛顿环、光电效应）；设计性实验（包括线性元件和非线性元件伏安特性曲线的研究、电源的输出功率与负载电阻的关系研究、单臂电桥测电阻、数字万用表的设计）。书中还穿插了一些阅读材料。本书可作为高等职业院校、高等专科学校、成人高校及本科院校举办的二级职业技术学院和民办高校理工科各专业的物理教材。

Theoretical condensed matter physics draws heavily and increasingly on the language of quantum field theory. This primer is aimed at elevating graduate students of condensed matter physics to a level where they can engage in independent research. It emphasizes the development of modem methods of classical and quantum field theory with applications of interest in both experimental and theoretical condensed matter physics. Topics covered include second quantization， path and functional field integration， mean-field theory and collective phenomena， the renormalization group， and topology. Conceptual aspects and formal methodology are emphasized and developed， but the discussion is rooted firmly in practical experimental application. As well as routine exercises， the text includes extended and challenging problems， with fully worked solutions， designed to provide a bridge between formal manipulations and research-oriented thinking.

This book goes back a long way. There is a tradition of research and teaching in inelasticity at Stanford that goes back at least to Wilhelm Flugge and Erastus Lee.I joined the faculty in 1980， and shortly thereafter the Chairman of the Applied Mechanics Division， George Herrmann， asked me to present a course in plasticity.I decided to develop a new two-quarter sequence entitled Theoretical and Computational Plasticity which combined the basic theory I had learned as a graduate student at the University of California at Berkeley from David Bogy， James Kelly，Jacob Lubliner， and Paul Naghdi with new computational techniques from the finite-element literature and my personal research. I taught the course a couple of times and developed a set of notes that 1 passed on to Juan Simo when he joined the faculty in 1985.1 was Chairman at that time and I asked Juan to furthdr develop the course into a full year covering inelasticity from a more comprehensive per-spectiye.

Recent years have brought a revival of work on string theory， which has been a source of fascination since its origins nearly twenty years ago.There seems to be a widely perceived need for a systematic， pedagogical exposition of the present state of knowledge about string theory. We hope that this book will help to meet this need. To give a comprehensive account of such a vast topic as string theory would scarcely be possible，even in two volumes with the length to which these have grown. Indeed，we have had to omit many important subjects， while treating others only sketchily. String field theory is omitted entirely （though the subject of chapter 11 is closely related to light-cone string field theory）. Conformal field theory is not developed systematically， though much of the background material needed to understand recent papers on this subject is presented in chapter 3 and elsewhere.

Recent years have brought a revival of work on string theory， which has been a source of fascination since its origins nearly twenty years ago.There seems to be a widely perceived need for a systematic， pedagogical exposition of the present state of knowledge about string theory. We hope that this book will help to meet this need. To give a comprehensive account of such a vast topic as string theory would scarcely be possible，even in two volumes with the length to which these have grown. Indeed，we have had to omit many important subjects， while treating others only sketchily. String field theory is omitted entirely （though the subject of chapter 11 is closely related to light-cone string field theory）. Conformal field theory is not developed systematically， though much of the background material needed to understand recent papers on this subject is presented in chapter 3 and elsewhere.

统计力学是物理学的重要组成部分，研究物质的宏观性质与其微观结构的关系。本书从玻耳兹曼分布、系综理论、量子统计、相变、临界现象、涨落、非平衡态统计七个方面介绍了统计力学的基础知识。本书可供暖通、机械、化工、气象、计算机、社会学和建筑物理等专业人员使用。

本书根据普通物理与理论物理的内在联系和各自特点，将原子物理和量子力学两部分内容放在一个统一的框架下统筹安排，从理论与实际的结合上讲清科学规律的发现、归纳与应用的整个过程，加强整体性和系统性，避免不必要的重复。本书分上、下两册。下册内容包括外场中的原子、多体问题、分子结构和能谱、散射、量子态的非定域性与纠缠特性。　本书可作为普通高等院校物理或应用物理专业本科生学习原子物理学的教材，也可供相关专业的师生参考使用。