Solid State PhysicsThis book provides an introduction to the field of solid state physics for undergraduate students in physics, chemistry, engineering, and materials science. |
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Page 27
... ( Assume the high field condition wet » 1 , and note that even for hundreds of kilogauss , wp / wc » 1. ) ( d ) Show that when ∞ << ∞ , the relation between k and w for the low - frequency solution is ' k2 c2 W = Wc 2 @p ( 1.64 ) This ...
... ( Assume the high field condition wet » 1 , and note that even for hundreds of kilogauss , wp / wc » 1. ) ( d ) Show that when ∞ << ∞ , the relation between k and w for the low - frequency solution is ' k2 c2 W = Wc 2 @p ( 1.64 ) This ...
Page 316
... assuming that scattering occurs only within this band ( n ' n ) . We also assume that the electron's spin is conserved in the scattering . Finally , we assume that the collisions can be well localized in space and time , so that the ...
... assuming that scattering occurs only within this band ( n ' n ) . We also assume that the electron's spin is conserved in the scattering . Finally , we assume that the collisions can be well localized in space and time , so that the ...
Page 341
... assume that the solutions to Eq . ( 17.42 ) describe a set of electrons with energies of the simple classical form ( 17.43 ) . To calculate the charge density produced by these electrons we place their energies into the expression ...
... assume that the solutions to Eq . ( 17.42 ) describe a set of electrons with energies of the simple classical form ( 17.43 ) . To calculate the charge density produced by these electrons we place their energies into the expression ...
Contents
The Drude Theory of Metals | 1 |
Failures of the Free Electron Model | 57 |
Crystal Lattices | 63 |
Copyright | |
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alkali atomic band structure Bloch Bragg plane Bravais lattice Brillouin zone calculation carrier densities Chapter charge density coefficients collision conduction band conduction electrons contribution crystal momentum crystal structure density of levels dependence depletion layer described dielectric constant direction distribution Drude Drude model effect electric field electron gas electron-electron electronic levels electrostatic energy gap example Fermi energy Fermi surface Figure free electron frequency given Hamiltonian hexagonal holes impurity independent electron approximation insulators interaction ionic crystals k-space lattice planes lattice point linear low temperatures macroscopic magnetic field metals neutron normal modes number of electrons one-electron levels orbits periodic potential perpendicular phonon Phys positive primitive cell primitive vectors Problem properties quantum reciprocal lattice vector region result scattering Schrödinger equation semiclassical semiconductors simple cubic solid solution specific heat spin superconducting symmetry term theory valence band vanishes velocity wave functions wave vector zero