作者：（美）卡罗来纳·C.伊利耶
页数：208
出版社：哈尔滨工业大学出版社
出版日期：2021
ISBN：9787560394978
电子书格式：pdf/epub/txt
内容简介
本书是一部英文版的物理学教材。这本书添加了简要的理论注释和公式,对于完整的理论方法,我们建议读者去读格里菲斯的书.每章的组织方式如下:首先是简要的理论注释,然后是带有解决方案的问题论述.每章结尾都有简短的文献注记。
作者简介
Carolina C Ilie, an Associate Professor with tenure at the-State University of New York at Oswego. She taught Electromagnetic Theory for almost ten years and designed various problems for her students’ exams, group work, and quizzes. Dr Ilie obtained her PhD in Physics and Astronomy at the University of Nebraska at Lincoln, an MSc in Physics at Ohio State University and another MSc in Physics at the University of Bucharest, Romania. She received the President’s Award for Teaching Excellence in 2016 and the Provost Award for Mentoring in Scholarly and Creative Activity in 2013. She lives in Central New York with her spouse, also a physicist, and their two sons. Photograph courtesy of James Russell/SUNY Oswego Office of Communications and Marketing. Zachariah S Schrecengost, a State University of New York alumnus. He graduated summa cum laude with a BS degree having completed majors in Physics, Software Engineering, and Applied Mathematics. He took the Advanced Electromagnetic Theory course with Dr Ilie and was thrilled to be involved in creating this book. He brings to the project both the fresh perspective of the student taking electrodynamics, as well as the enthusiasm and talent of an alumnus who is an electrodynamics and upper level mathematics aficionado. Mr Schrecengost works as a software engineer in Syracuse and is preparing to begin his graduate school studies in physics.
目录
Acknowledgements
About the anthors
l Mathematical techniques
1.1 Theory
1.1.1 Dot and cross product
1.1.2 Separation vector
1.1.3 Transformation matrix
1.1.4 Gradient
1.1.5 Divergence
1.1.6 Curl
1.1.7 Laplacian
1.1.8 Line integral
1.1.9 Surface integral
1.1.10 Volume integral
1.1.1 l Fundamental theorem for gradients
1.1.1 2 Fundamental theorem for divergences Gauss’s theorem Green’s theorem，divergence theorem)
1.1.1 3 Fundamental theorelll for CUrls fStoke’S theorem.curl theorem
1.1.1 4 Cylindrical polar coordinates
1.1.1 5 Spherical polar coordinates
1.1.1 6 One.dimensional Dirac delta function
1.1.17 Theory of vector fields
1.2 Problems and solutions
Bibliography
2 Electrostatics
2.1 Theory
2.1.1 Coulomb’S law
2.1.2 Electric field
2.1.3 Gauss’S law
2.1.4 Curl ofE
2.1.5 Energy of a point charge distribution
2。1.6 Energy of a continuous distribution
2.1.7 Energy per unit volume
2.2 Problems and solutions
Bibliography
3 Electric potential
3.1 Theory
3.1.1 Laplace’S equation
3.1.2 Solving Laplace’S equation
3.1.3 General solutions
3，1.4 Method of images
3.1.5 Potential due to a dipole
3.1.6 Multiple expansion
3.1.7 Monopole moment
3.2 Problems and solutions
Bibliography
4 Magnetostatics
4.1 Theory
4.1.1 Magnetic force
4.1 。2 Force on a current carrying wire
