
Exercise: Crystal Lattices
29 Jul 2008  Teaching Materials  Contributor(s): Dragica Vasileska, Gerhard Klimeck
This exercise helps the student better understand various types of crystal lattices, in particular diamond and zincblende and also helps in better understanding of the miller indicies. The results to some of these problems can be easily arrived at by using the crystal viewer …

Exercise: CV curves for MOS capacitors
02 Jul 2008  Teaching Materials  Contributor(s): Dragica Vasileska, Gerhard Klimeck
This exercise demonstrates to the students how the lowfrequency CV curves in MOS capacitors change with changing the gate workfunction, the oxide thickness and the dielectric constant. It also demonstrates the doping variation of the highfrequency CV curves.NSFNSF

Exercise: Density of States Function Calculation
06 Jul 2008  Teaching Materials  Contributor(s): Dragica Vasileska, Gerhard Klimeck
These exercises teach the students how to derive the DOS function for a 2D and a 1D system and to calculate the energydependent effective mass for nonparabolic bands.www.eas.asu.edu/~vasileskNSF

Exercise: Dopants and Semiconductor Statistics
06 Jul 2008  Teaching Materials  Contributor(s): Dragica Vasileska, Gerhard Klimeck
This exercise emphasizes the calculation of the position of the Fermi level at T=0K and it also teaches the students about Einstain relation for nondegenerate semiconductors.www.eas.asu.edu/~vasileskNSF

Exercise: MATLAB Tool Construction for Degenerate/Nondegenerate Semiconductors That Includes Partial Ionization of the Dopants
29 Jul 2008  Teaching Materials  Contributor(s): Dragica Vasileska, Gerhard Klimeck
This exercise teaches the students how to calculate EcEf from charge neutrality for general FermiDirac statistics and compensated semiconductors. As such it then allows the student to calculate temperature dependence of the electron and hole densities as well as the position of the Fermi …

Exercise: Operator Approach to Harmonic Oscillator Problem
06 Jul 2008  Teaching Materials  Contributor(s): Dragica Vasileska, Gerhard Klimeck
This exercise teaches the students the operator approach to solving the harmonic oscillator problem.Dragica Vasileska web site: www.eas.asu.edu/~vasileskNSF

Exercise: PIN Diode
06 Jul 2008  Teaching Materials  Contributor(s): Dragica Vasileska, Gerhard Klimeck
An exercise in the operation of a PIN diode under the conditions of forward and reverse bias.

Exercise: Resonant Tunneling Diode
13 Jul 2011  Teaching Materials  Contributor(s): Dragica Vasileska, Gerhard Klimeck
This is an exercise for resonant tunneling diode.

Explanation of Rode's Iterative Procedure
20 Jul 2010  Teaching Materials  Contributor(s): David K. Ferry, Dragica Vasileska
This set of slides describes the Rode's iterative procedure for the mobility calculation when the scattering mechanisms are neither elastic nor isotropic such as is polar optical phonon scattering.

From 1 well to 2 wells to 5 wells to periodic potentials: an Exercise
02 Jul 2008  Teaching Materials  Contributor(s): Dragica Vasileska, Gerhard Klimeck
This exercise demonstrates that the interaction between the wells lifts the degeneracy of the quasibound states and if in the limit we have infinite periodic potential it leads to formation of energy bands. Notice that when the interaction is less strong the energy levels are more sharp and the …

From SemiClassical to Quantum Transport Modeling: DriftDiffusion and Hydrodynamic Modeling
09 Aug 2009  Teaching Materials  Contributor(s): Dragica Vasileska
This set of powerpoint slides series provides insight on what are the tools available for modeling devices that behave either classically or quantummechanically. An indepth description is provided to the approaches with emphasis on the advantages and disadvantages of each approach. Conclusions …

From SemiClassical to Quantum Transport Modeling: ParticleBased Device Simulations
09 Aug 2009  Teaching Materials  Contributor(s): Dragica Vasileska
This set of powerpoint slides series provides insight on what are the tools available for modeling devices that behave either classically or quantummechanically. An indepth description is provided to the approaches with emphasis on the advantages and disadvantages of each approach. Conclusions …

From SemiClassical to Quantum Transport Modeling: Quantum Corrections to Semiclassical Approaches
09 Aug 2009  Teaching Materials  Contributor(s): Dragica Vasileska
This set of powerpoint slides series provides insight on what are the tools available for modeling devices that behave either classically or quantummechanically. An indepth description is provided to the approaches with emphasis on the advantages and disadvantages of each approach. Conclusions …

From SemiClassical to Quantum Transport Modeling: Quantum Transport  Recursive Green's function method, CBR approach and Atomistic
09 Aug 2009  Teaching Materials  Contributor(s): Dragica Vasileska
This set of powerpoint slides series provides insight on what are the tools available for modeling devices that behave either classically or quantummechanically. An indepth description is provided to the approaches with emphasis on the advantages and disadvantages of each approach. Conclusions …

From SemiClassical to Quantum Transport Modeling: Quantum Transport  Usuki Method and Theoretical Description of Green's Functions
09 Aug 2009  Teaching Materials  Contributor(s): Dragica Vasileska
This set of powerpoint slides series provides insight on what are the tools available for modeling devices that behave either classically or quantummechanically. An indepth description is provided to the approaches with emphasis on the advantages and disadvantages of each approach. Conclusions …

From SemiClassical to Quantum Transport Modeling: What is Computational Electronics?
09 Aug 2009  Teaching Materials  Contributor(s): Dragica Vasileska
This set of powerpoint slides series provides insight on what are the tools available for modeling devices that behave either classically or quantummechanically. An indepth description is provided to the approaches with emphasis on the advantages and disadvantages of each approach. Conclusions …

General Concepts of Modeling Semiconductor Devices
27 Jun 2011  Teaching Materials  Contributor(s): Dragica Vasileska, Gerhard Klimeck
This presentation is part of a series: Nanoelectronics and Modeling at the Nanoscale. It elucidates on the various methodologies needed for modeling semiconductor devices.

Generalized Monte Carlo Presentation
17 Jun 2011  Teaching Materials  Contributor(s): Dragica Vasileska
This presentation goes along with the Bulk Monte Carlo tool on the nanoHUB that calculates transients and steadystate velocityfield characteristics of arbitrary materials such as Si, Ge, GaAs, GaN, SiC, etc. The tool employs a nonparabolic bandstructure.

Green's Functions Method Explained
09 Aug 2011  Teaching Materials  Contributor(s): Dragica Vasileska, Gerhard Klimeck
This is a tutorial on nonequilibrium Green's functions.

Hall Effect  Theoretical Exercise
03 Aug 2008  Teaching Materials  Contributor(s): Dragica Vasileska, Gerhard Klimeck
www.eas.asu.edu/~vasileskNSF

Harmonic Oscillator Problem
05 Jul 2008  Teaching Materials  Contributor(s): Dragica Vasileska
These materials describe the solution of the 1D Schrodinger equation for harmonic potential using the bruteforce and the operator approach.visit www.eas.asu.edu/~vasileskNSF

Harmonic Oscillator: an Exercise
09 Jul 2008  Teaching Materials  Contributor(s): Dragica Vasileska, Gerhard Klimeck
www.eas.asu.edu/~vasilesk
NSF

Harmonic Oscillator: Motion in a Magnetic Field
09 Jul 2008  Teaching Materials  Contributor(s): Dragica Vasileska, David K. Ferry
www.eas.asu.edu/~vasileskNSF

High Field Transport
28 Jun 2011  Teaching Materials  Contributor(s): Dragica Vasileska
This set of handwritten notes is part of the Semiconductor Transport class.

High Field Transport and the Monte Carlo Method for the Solution of the Boltzmann Transport Equation
21 Jul 2010  Teaching Materials  Contributor(s): Dragica Vasileska
This set of slides first describes the pathintegral solution of the BTE and then discusses in details the Monte Carlo Method for the Solution of the Boltzmann Transport Equation.