Topics in High Field Transport in Semiconductors - download pdf or read online

By Kevin F. Brennan, P. Paul Ruden

ISBN-10: 9810246714

ISBN-13: 9789810246716

Examines a number of the cost provider shipping matters encountered within the box of contemporary semiconductor units and novel fabrics.

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8) Similarly, integration over r leads to the particle density in momentum space. In fact hfIUr'p)dr (27rft) 28 Quantum Transport and its Simulation with the Wigner-Function Approach 391 = dr J^KfzJ i = |$(p)|2, J^dr2e-*P-^-^)*(r2,t)**(r1,i) (9) where $ ( p ) is the particle wave function in momentum space. 2. Mean Quantities If we consider an operator T{r) its quantum ensemble average is given by (T) = J drT(r)Mr)\2 ^ j ^ J J drdpfw(r,p)Hr) (10) and similarly for a function operator Q{p) | $ ( p ) | 2 = | 2 ^ ) 3 / jdrdpfw(r,p)g(p).

26) can be extended to an open system in the case of thermalizing boundaries far from the region with non-constant potential. In such a case, the integral over r' of the initial condition must be evaluated in the internal region and extended with a time integration from t0 to t at the boundaries. 3 shows the W F obtained with the above method for electrons entering from boundaries at local Maxwellian equilibrium, into a region with a potential step. The problem of bounadaries conditions can be dealt with in a simpler and more general way with the Wigner paths approach discussed below.

26) can be extended to an open system in the case of thermalizing boundaries far from the region with non-constant potential. In such a case, the integral over r' of the initial condition must be evaluated in the internal region and extended with a time integration from t0 to t at the boundaries. 3 shows the W F obtained with the above method for electrons entering from boundaries at local Maxwellian equilibrium, into a region with a potential step. The problem of bounadaries conditions can be dealt with in a simpler and more general way with the Wigner paths approach discussed below.

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Topics in High Field Transport in Semiconductors by Kevin F. Brennan, P. Paul Ruden


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