Transfer Matrix Green Function And Related Techniques
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Transfer Matrix, Green Function and Related Techniques
Author: Rolando Pérez-Alvarez
language: en
Publisher: Publicacions de la Universitat Jaume I
Release Date: 2004
Els autors presenten diferents tipus de matrius de transferència, sistematitzen les propietats matemàtiques formals i les relacionen amb diferents tipus de matrius de scattering... En definitiva, aporten als investigadors les tècniques que són d'utilitat en l'estudi d'heterostructures planars.
Binding and Scattering in Two-Dimensional Systems
Author: J. Timothy Londergan
language: en
Publisher: Springer Science & Business Media
Release Date: 2003-07-01
have advances in of The last few seen our understanding revolutionary years heterostructures. An amount the electronic of enormous properties quantum undertaken both the and the theoretical of research has been on experimental in nanostructures. The field vast of electronic now covers a aspects transport and extensive number of review of an books, articles, spectrum topics, papers and conference continue to be in this area. published Complete proceedings of this and field is the of this book. beyond exciting evolving scope coverage We refer the interested reader to of the excellent and some comprehensive books and conference on this proceedings subject. Much has been made in our of confined understanding quantum progress A's is well it is to construct heterostruc known, possible quantum systems. tures which well as one dimensional are approximated quasi two dimensional, zero dimensional Our interest here is in the of or properties particles systems. We brief andfields in two dimensional a intro quasi (2 D) systems. provide duction to the of 2 D in to motion in 2 D systems, particular systems physics the confined within finite For we will assume that a area. simplicity, generally Such confined is defined an infinite hard wall a by potential. system boundary We will 2 D will be referred to as a or as a wire.
Theory Of Single And Multiple Interfaces: The Method Of Surface Green Function Matching
Based on a scattering theoretic approach which effectively constitutes an extension of the Dyson or Lippman-Schwinger theories, Green functions constitute the backbone of a matching analysis. This analysis is applied to a wide range of models, materials and physical problems, from electronic structure of semiconductor superlattices or phonons in metal superlattices to surface Brillouin scattering, piezoelectric surface waves or interface waves in viscoelastic fluids.