PH235 : MATHEMATICAL PHYSICS 1

Department

Department of Physics

Academic Program

Bachelor in Physics

Type

Compulsory

Credits

03

Prerequisite

PH111

Overview

The course is one of the compulsory specialization courses for students in the physics program and the course aims to introduce the student to the concept of mathematical physics, matrices and determinants, their properties and applications in physics,as well as the study of linear equations and linear structures, and solving the problems of eigenvalues, eigenvectors and vector space.The course also aims to make the student able to solve differential equations of the first and second order and the methods used for that and the physical applications related to them, Understand the concept of complex numbers, their polar representation, the derivation and continuity of complex functions, analytic functions, and Cauchy–Riemann equations.

Intended learning outcomes

By passing this course, the student will be able to distinguish between matrices and determinants and determine the properties of each of them,The learner can also realize the importance of eigenvalues and eigenvectors in studying the quantum mechanics course later, and be able to solve linear differential equations of the first and second order ، And to be aware of the relationship between coordinate systems, and the ability to analyze physical problems and applications with the mathematical

Teaching and learning methods

1- Lectures, blackboard use, explanation and clarification.

2- Develop a plan to ask questions and develop questions daily rapid exams.

3- Linking matter to reality, and applying theoretical concepts to various physical problems.

4- Directing questions to students and forming discussion groups during lectures to discuss solving problems that require reflection and analysis.

Methods of assessments

The first midterm exam in the sixth week by 15%, the oral exam and participation during the lecture from the beginning of the semester by 5%, the second midterm exam in the tenth week by 15%, homework from the beginning of the semester by 5%, and the final exam at the end of the semester by 60%.

References:

New Book House United ,Ramadan MohdJuhaima.

-Academic House for Publishing and Printing,First edition

- MATHEMATICAL METHODS for PHYSICISTS,ARFKEN, WEEBER, AND HARRIS

- Mathematical Methods for Physicists: A concise introduction,,