Title :
Solution of self consistent schrödinger and poisson equations for double photon transition in triple-barrier structures
Author :
Pashkovskii, A.B.
Author_Institution :
Fed. State Unitary Corp. R&PC Istok, Fryazino, Russia
Abstract :
It is shown that for asymmetric triple-barrier resonant-tunneling structures with thin and high (delta) barriers that the solution of rheonomous self consistent equations of Schrodinger and Poisson with discovered boundary conditions along all channels of diffusion, considering resonance transitions between three quantized levels in a strong high-frequency electric field resolves itself into a system of two algebraic equations with parameters, determined by numbers of resonance levels and by proportion of small signal conductivity versus product omegaepsiv.
Keywords :
Poisson equation; Schrodinger equation; algebra; resonant tunnelling; Poisson equations; algebraic equations; asymmetric triple-barrier resonant-tunneling structures; discovered boundary conditions; double photon transition; high- frequency electric field; self consistent Schrodinger equations; small signal conductivity; Helium; Poisson equations;
Conference_Titel :
Microwave & Telecommunication Technology, 2009. CriMiCo 2009. 19th International Crimean Conference
Conference_Location :
Sevastopol
Print_ISBN :
978-1-4244-4796-1