On the base of a 1D Shr\"{o} dinger equation the non-linear first-order differential equation
(Ricatti type) for a quantum wave impedance function was derived. The advantages of this …

A solution of resonant tunneling problem in multilayered heterostructures is presented
based on the quantum mechanical wave impedance concept. The transmission matrix is …

This paper is dedicated to an application of a quantum wave impedance approach for a
study of infinite and semi-infinite periodic systems. Both a Dirac comb and a $\delta-\delta' …

By utilizing an analogy in electromagnetic wave propagation, an equivalent network
procedure is described for guided electron waves in quantum-well structures. It relies …

Recursion formulae for the reflection and the transmission probability amplitudes and the
eigenvalue equation for multistep potential structures are derived. Using the recursion …

Abstract circuit‐theoretical treatment has been investigated as a systematic and easy
method to obtain a guideline for the analysis and design of energy levels by quantum wells …

With a view to exploring the analysis and design method which provides a good engineering
perspective for electron wave devices using the quantum effect phenomena, the electron …

A finit periodic $\delta-\delta'$ comb was solved by the help of both classical approach
based on a direct solving of a Sr\"{odinger} equation and a quantum wave impedance …

This article presents a simple, yet general and exact analytic‐numerical method of solving
one‐dimensional quantum mechanics problems. It is based on the concept of dividing an …

This paper derives the volume integral equation that becomes a foundation for a CAD for
electron waveguide circuits with complicated geometry. the derived integral equation can be …