OPTI 5618/06 OPTI 561. Physics of Semiconductors (3) II. (Identical with Phys. 561.) Elementary excitations in solids, electrons and holes, excitons, biexcitons, interaction of light with semiconductors, bandstructure, high excitation phenomena, linear and nonlinear optical response, many- body effects in a Coulomb system. P, Opti 507 or 548 and Phys. 460, 570a,b (strongly recommended, but basic knowledge of quantum mechanics required).
Course Description: This course addresses basic properties of crystalline solids. The chief focus is on those properties which are relevant for the understanding of current topics in nonlinear semiconductor optics. However, the importance of these concepts, which include various kinds of elementary excitation such as plasmons, excitons, and phonons, is not restricted to semiconductor optics. Certain traditional aspects of solid state physics, like the theory of superconductivity, are not part of this course. A central topic of the course will be the linear and nonlinear optical response of semiconductors. A major portion of the course will be based on the application of advanced quantum mechanical concepts (second quantization and commutator algebra) to the physics of semiconductors. However, very advanced concepts such as the nonequilibrium Greens function formalism are not part of this course. Course Outline (50-minute lectures): 1. Basic concepts in solid state physics (crystal structure,
electronic 2. Introduction to many-particle theory (second quantization,
commutator algebra, 3. Ideal quantum gases (distribution functions.) 4. The interacting electron gas (jellium model, Hartree-Fock
factorization, ground 5. Review of the basic concepts of linear optical response (classical
oscillator and 6. Linear and nonlinear optical response of semiconductors linear
optical bandedge 7. Semiconductor quantum wells (envelope function approach, k
· p theory and 8. Screening and plasmons. 9. Possible additional topics (time permitting): phenomenological
treatment of Homework:
Exams:
Grades:
Literature:
[Not required. Very good introduction to quantum field theory.]
[Not required.
Comprehensive presentation of many "classical" aspects of
[Not required. Similar to Ashcroft/Mermin.]
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