Classical Electrodynamics

Kurt Lechner was born on 15 May 1962, in Brixen, South Tyrol, where he attended the German-speaking J.Ph. Fallmerayer Scientific High School. In 1981 he enrolled in the Master’s course in Physics at the University of Padua, graduating in 1986 with a thesis on supergravity theory, during the period of its first “revolution”. In 1987 he left Padua for Trieste, having won a four-year fellowship for a PhD course in Theoretical Particle Physics at the International School for Advanced Studies. In Trieste, in 1989 he gained the degree of Magister Philosophiae with a thesis on superstring theory, and in 1991 he earned his Doctor Philosophiae in physics with a dissertation on the dynamics of anyons. In 1990, already during his PhD years, the University of Padua offered him a permanent position as an academic researcher in theoretical physics, which he held until 2004, when he became associate professor for Theoretical Physics, Mathematical Methods, and Models in the Department of Physics and Astronomy. Since 2006 he has been visiting professor at the Scuola Galileiana di Studi Superiori of the University of Padua. His preferred research subjects include superstring theory, brane physics, quantum anomalies, duality, and advanced classical electrodynamics. He is the author of more than 50 peer-reviewed publications in international journals.

• Part I: THEORETICAL FOUNDATIONS.- 1 Foundations of special relativity.- 2 Fundamental equations of electrodynamics.- 3 Variational methods in field theory.- 4 The variational principle in electrodynamics.- Part II: APPLICATIONS.- 5 Electromagnetic waves.- 6 Generation of electromagnetic fields.- 7 Lienard-Wiechert fields.- 8 Radiation.- 9 Gravitational radiation.- 10 Radiation in the ultrarelativistic limit.- 11 Spectral analysis.- 12 Synchrotron radiation.- 13 The Cerenkov effect.- Part III: SELECTED TOPICS.- 14 Radiation reaction.- 15 A distribution-valued energy-momentum tensor.- 16 Charged particles traveling at the speed of light.- 17 Massive vector fields.- 18 Electrodynamics of p-branes.- 19 Magnetic monopoles in classical electrodynamics.- 20 Magnetic monopoles in quantum mechanics.- References.- INDEX.