5.6.1 Electronic Spectra in a One-DimensionalQuasilattice 41 5.6.2 Wave Transmission through ArtificialFibonacci Structures 41 5.6.3 Pseudogaps in Real Quasicrystals Home Page Contents Go Back Full Screen Close
Home Page Title Page Contents JJ II J I Page 1 of 41 Go Back Full Screen Close Quit 5.6.1 Electronic Spectra in a One-DimensionalQuasilattice 41 5.6.2 Wave Transmission through ArtificialFibonacci Structures 41 5.6.3 Pseudogaps in Real Quasicrystals . . . . . . . . 41
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Chapter 5 Home Page Title Page Wave Propagation in Periodic and Contents Quasiperiodic structures ewton, speed of sound, one-dimensional lattice model Go Back Beginning of the 20th century, Cambell, periodic LC circuit theory, fil Full Screen ter electric waves, proposed cut-off frequency, pass band and forbidden Close
Home Page Title Page Contents JJ II J I Page 3 of 41 Go Back Full Screen Close Quit Chapter 5 Wave Propagation in Periodic and Quasiperiodic Structures Newton, speed of sound, one-dimensional lattice model Beginning of the 20th century, Cambell, periodic LC circuit theory, filter electric waves, proposed cut-off frequency, pass band and forbidden band
Home Page Conventional solid state physics Title Page electrons and lattice vibration Contents Recent years, classical waves electromagnetic wave and elastic wave n periodic composites In 1980s, quasicrystals Go Back Full Screen Close
Home Page Title Page Contents JJ II J I Page 4 of 41 Go Back Full Screen Close Quit Conventional solid state physics: electrons and lattice vibration Recent years, classical waves: electromagnetic wave and elastic wave in periodic composites In 1980s, quasicrystals
5.1. Unity of the Concept for Wave Prop- gation Formal analogy and similarity between three types of waves 5.1.1. Wave Equations and Periodic Potentials Home Page Title Page An electron, A=2T/k, p= hk Schrodinger equation Contents h2 i (5.1.1) at +v(r) V(r+0) (5.1.2) Go Back Full Screen
Home Page Title Page Contents JJ II J I Page 5 of 41 Go Back Full Screen Close Quit 5.1. Unity of the Concept for Wave Propagation Formal analogy and similarity between three types of waves 5.1.1. Wave Equations and Periodic Potentials An electron, λ = 2π/k, p = ~k Schr¨odinger equation i~ ∂ ∂tψ = − ~ 2 2m ∇ 2 + V (r) ψ (5.1.1) V (r + l) = V (r) (5.1.2)