1862543234

Załącznik nr 4 do ZW 1/2007

DESCRIPTION OF THE COURSES

• Course codę: FZP001056

• Course title: Solid State Physics

• Language of the lecturer: Polish

Course form	Lecture	Classes	iMboratory	Project	Seminar
Number of hours/week *	2		2
Number of hours/semester*	30		30
Form of the course completion	Examination		Credit
ECTS credits	4		2
Total Student’s Workload	120		60

• Level of the course (basic/advanced): basie

• Prereąuisites: Fundamental of Physics, Introduction to Quantum Mechanics

• Name, first name and degree of the lecturer/supervisor: Leszek Bryja, dr. inż.

• Names, first names and degrees of the team’s members: Janusz Bożym, dr inż., Grzegorz Sęk dr inż.

• Year: Semester

• Type of the course (obligatory/optional): obligatory

• Aims of the course (effects of the course): The Fundamental Knowledge of the Solid State Physics.

• Form of the teaching (traditional/e-learning): traditional

Course description: The lecture is an introduction to Solid State Physics. It starts from one electron approximation and description how symmetry influences the wave function of electron. The Bloch function and Brillouine zones are introduced. Band energy structures of solid States are presented in kp and tight binding methods. The main division on metals, semiconductors and dielectric is presented. The concept of a hole -a positive current carrier is introduce. Then the concentration of electrons in metals (degenerated gas) as well as electrons and holes in semiconductors and dielectrics are calculated. In the next part of the lecture the idea of phonons are introduced and energy dispersions for acoustics and optics phonons are calculated. The influence of phonons on the specific heat and radiation of solid State are presented. The lecture ends with introduction of interaction of current carriers with materials in the approximation of the Boltzman Kinetic Equation and the relaxation time. Fundamentals of interaction of electromagnetic wave with solid State are introduced together with the concepts of complex mobility and reflection index. The oscillator strength for intra- and inter-band transitions are calculated.