# Courses Catalogue

### Syllabus of the course: * Electromagnetism I *

In this web page we provide the syllabus of the course Electromagnetism I, offered by the Department of Physics.

The list of the courses offered during the current accademic year is available here.

The list of all courses offered by the Department of Physics is available here.

Code | Φ-301 |
---|---|

Type | A |

ECTS | 7 |

Hours | 6 |

Semester | Spring |

Instructor | V. Pavlidou |

Program | Wednesday 9:00-11:00, Amphitheater X/P Thursday 9:00-11:00, Amphitheater X/P Friday 9:00-11:00, Amphitheater X/P |

Web page | https://eclass.physics.uoc.gr/courses/PH301 |

Goal of the course | This is a compulsory course for Physics majors, offering a systematic review of the basic principles of electricity and magnetism, leading to the rigorous formulation of the laws of electromagnetism and Maxwell’s equations. During the course the students familiarize themselves with the fundamental concepts and mathematical tools necessary to solve Maxwell’s equations and describe electromagnetic phenomena. Interested students can supplement their knowledge by taking additional elective courses such as Electromagnetism II and the graduate course Classical Electrodynamics. |

Syllabus | I. Electrostatic Fields: Gauss’s law; scalar potential; Poisson and Laplace differential equations, boundary conditions, and uniqueness of their solutions; method of separation of variables; method of images; multipole expansion, dipole moment, polarization, electric displacement, and macroscopic Maxwell equations; electrostatic Maxwell equations. II. Magnetostatic Fields: Electric Currents; Ampere’s law; vector potential, Biot-Savart law; magnetic dipole moment, magnetization, paramagnetic, diamagnetic, and ferromagnetic materials, and macroscopic Maxwell equations; magnetostatic Maxwell equations. III. Electromagnetic Fields: Faraday’s law; Lorentz force; electromagnetic energy and Poynting vector; Gauge transformations and Lorentz and Coulomb gauge; wave equation; full Maxwell equations. |

Bibliography | “Introduction to Electrodynamics”, D. J. Griffiths, Volumes I and II (Crete University Press, 2005). |

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