Atjaunināt sīkdatņu piekrišanu

E-grāmata: Solid State Physics

4.17/5 (11 ratings by Goodreads)
(Department of Physics, University of Pisa, Pisa, Italia), Series edited by (Universitį di Pisa, Italy), (Department of Physics, University of Pisa, Italy)
  • Formāts: PDF+DRM
  • Izdošanas datums: 14-Feb-2000
  • Izdevniecība: Academic Press Inc
  • Valoda: eng
  • ISBN-13: 9780080481029
  • Formāts - PDF+DRM
  • Cena: 109,14 €*
  • * ši ir gala cena, t.i., netiek piemērotas nekādas papildus atlaides
  • Ielikt grozā
  • Pievienot vēlmju sarakstam
  • Šī e-grāmata paredzēta tikai personīgai lietošanai. E-grāmatas nav iespējams atgriezt un nauda par iegādātajām e-grāmatām netiek atmaksāta.
  • Formāts: PDF+DRM
  • Izdošanas datums: 14-Feb-2000
  • Izdevniecība: Academic Press Inc
  • Valoda: eng
  • ISBN-13: 9780080481029

DRM restrictions

  • Kopēšana (kopēt/ievietot):

    nav atļauts

  • Drukāšana:

    nav atļauts

  • Lietošana:

    Digitālo tiesību pārvaldība (Digital Rights Management (DRM))
    Izdevējs ir piegādājis šo grāmatu šifrētā veidā, kas nozīmē, ka jums ir jāinstalē bezmaksas programmatūra, lai to atbloķētu un lasītu. Lai lasītu šo e-grāmatu, jums ir jāizveido Adobe ID. Vairāk informācijas šeit. E-grāmatu var lasīt un lejupielādēt līdz 6 ierīcēm (vienam lietotājam ar vienu un to pašu Adobe ID).

    Nepieciešamā programmatūra
    Lai lasītu šo e-grāmatu mobilajā ierīcē (tālrunī vai planšetdatorā), jums būs jāinstalē šī bezmaksas lietotne: PocketBook Reader (iOS / Android)

    Lai lejupielādētu un lasītu šo e-grāmatu datorā vai Mac datorā, jums ir nepieciešamid Adobe Digital Editions (šī ir bezmaksas lietotne, kas īpaši izstrādāta e-grāmatām. Tā nav tas pats, kas Adobe Reader, kas, iespējams, jau ir jūsu datorā.)

    Jūs nevarat lasīt šo e-grāmatu, izmantojot Amazon Kindle.

The approach of this graduate textbook applies fundamental principles to current research advances. Grosso (University of Pisa) and Parravicini (University of Pavia) begin by focusing on the electronic structure of crystals band theory, excitons and plasmons and lattice dynamics. Descriptions of methods used to investigate crystalline properties, such as particle scattering, optical spectroscopy and transport measurements, then follow. The final chapters are devoted to the study of electronic magnetism, cooperative magnetic effects and superconductivity. Annotation c. Book News, Inc., Portland, OR (booknews.com)

Although there are many books published in solid state physics, there is a wide gap between the active field of research and the concepts
traditionally taught in solid state courses. This book fills that gap. The style is tutorial, simple, and completely self-contained.
Solid State Physicsexplains to readers the newest advances in the area of condensed matter physics with rigorous, but lucid mathematics. Examples are an integral part of the text, and they are carefully designed to apply the fundamental principles illustrated in the text to currently active topics of research.

Key Features
* Bridges the gap between fundamental principles and active fields of reserch, including explanations of all the latest advances
* Provides an in-depth treatment of current research topics
* Examples are integral to the text and apply fundamental principles to current topics of research
* Both authors have many years of experience of teaching at a variety of levels--undergraduate, post-graduate, tutorial workshops and seminars

Recenzijas

"... A very nice book ... I would personally buy it" --Professor Henry Ehrenreich, Harvard University

Papildus informācija

Key Features * Bridges the gap between fundamental principles and active fields of reserch, including explanations of all the latest advances * Provides an in-depth treatment of current research topics * Examples are integral to the text and apply fundamental principles to current topics of research * Both authors have many years of experience of teaching at a variety of levels--undergraduate, post-graduate, tutorial workshops and seminars
Preface xii
Electrons in one-dimensional periodic potentials
1(36)
The Bloch theorem for one-dimensional periodicity
2(3)
Energy levels in a periodic array of quantum wells
5(3)
Electron tunneling and energy bands
8(8)
Transmission and reflection of electrons through an arbitrary potential
8(6)
Electron tunneling through a periodic potential
14(2)
The tight-binding approximation
16(8)
Expansion in localized orbitals
16(2)
Tridiagonal matrices and continued fractions
18(6)
Plane waves and nearly free-electron approximation
24(5)
Expansion in plane waves
24(3)
The Mathieu potential and the continued fraction solution
27(2)
Some dynamical aspects of electrons in band theory
29(8)
Further reading
35(2)
Geometrical description of crystals: direct and reciprocal lattices
37(40)
Simple lattices and composite lattices
38(5)
Periodicity and Bravais lattices
38(3)
Simple and composite crystal structures
41(2)
Geometrical description of some crystal structures
43(10)
Wigner-Seitz primitive cells
53(1)
Reciprocal lattices
54(5)
Definitions and basic properties
54(2)
Planes and directions in Bravais lattices
56(3)
Brillouin zones
59(3)
Translational symmetry and quantum mechanical aspects
62(8)
Translational symmetry and Bloch wavefunctions
62(1)
The parametric k . p Hamiltonian
63(4)
Cyclic boundary conditions
67(1)
Special k points for averaging over the Brillouin zone
68(2)
Density-of-states and critical points
70(7)
Further reading
75(2)
The Sommerfeld free-electron theory of metals
77(25)
Quantum theory of the free-electron gas
77(5)
Fermi-Dirac distribution function and chemical potential
82(4)
Electronic specific heat in metals and thermodynamic functions
86(2)
Thermionic emission from metals
88(14)
Appendix A. Outline of statistical physics and thermodynamic relations
89(1)
Microcanonical ensemble and thermodynamic quantities
89(2)
Canonical ensemble and thermodynamic quantities
91(2)
Grand canonical ensemble and thermodynamic quantities
93(2)
Appendix B. Fermi-Dirac and Bose-Einstein statistics for independent particles
95(3)
Appendix C. Modified Fermi-Dirac statistics in a model of correlation effects
98(2)
Further reading
100(2)
The one-electron approximation and beyond
102(41)
Introductory remarks on the many-electron problem
103(1)
The Hartree equations
104(2)
Identical particles and determinantal wavefunctions
106(1)
Matrix elements between determinantal states
107(3)
The Hartree-Fock equations
110(11)
Variational approach and Hartree-Fock equations
110(3)
Ground-state energy, ionization energies and transition energies
113(3)
Hartree-Fock equations and transition energies in closed-shell systems
116(3)
Hartree-Fock-Slater and Hartree-Fock-Roothaan approximations
119(2)
Overview of approaches beyond the one-electron approximation
121(1)
Electronic properties and phase diagram of the homogeneous electron gas
122(8)
The density functional theory and the Kohn-Sham equations
130(13)
Appendix A. Bielectronic integrals among spin-orbitals
137(1)
Appendix B. Outline of second quantization formalism for identical fermions
138(3)
Appendix C. An integral on the Fermi sphere
141(1)
Further reading
142(1)
Band theory of crystals
143(56)
Basic assumptions of the band theory
143(2)
The tight-binding method (LCAO method)
145(9)
Description of the method for simple lattices
145(3)
Description of the tight-binding method for composite lattices
148(2)
Illustrative applications of the tight-binding scheme
150(4)
The orthogonalized plane wave (OPW) method
154(9)
The pseudopotential method
163(6)
The cellular method
169(2)
The augmented plane wave (APW) method
171(6)
Description of the method
171(3)
Expression and evaluation of the matrix elements of the APW method
174(3)
The Green's function method (KKR method)
177(7)
Scattering integral equation for a generic potential
178(2)
Scattering integral equation for a periodic muffin-tin potential
180(3)
Expression and evaluation of the structure coefficients
183(1)
Other methods and developments in electronic structure calculations
184(15)
The linearized cellular methods
184(1)
The Lanczos or recursion method
185(5)
Modified Lanczos method for excited states
190(1)
Renormalization method for electronic systems
191(5)
Further reading
196(3)
Electronic properties of selected crystals
199(31)
Band structure and cohesive energy of rare-gas solids
200(7)
General features of band structure of rare-gas solids
200(3)
Cohesive energy of rare-gas solids
203(4)
Electronic properties of ionic crystals
207(11)
Introductory remarks and Madelung constant
207(7)
Considerations on bands and bonds in ionic crystals
214(4)
Covalent crystals with diamond structure
218(4)
Band structures and Fermi surfaces of some metals
222(8)
Further reading
228(2)
Excitons, plasmons and dielectric screening in crystals
230(38)
Exciton states in crystals
231(8)
Plasmon excitations in crystals
239(1)
General considerations on the longitudinal dielectric function
240(2)
Static dielectric screening in metals with the Thomas-Fermi model
242(3)
Static dielectric screening in metals with the Lindhard model
245(5)
Dynamic dielectric screening in metals and plasmon modes
250(4)
Quantum expression of the longitudinal dielectric function in materials
254(5)
Quantum expression of the longitudinal dielectric function in crystals
259(3)
Longitudinal dielectric function and energy-loss of a fast charged particle
262(6)
Appendix A. Lindhard dielectric function for the free-electron gas
263(3)
Further reading
266(2)
Interacting electronic-nuclear systems and the adiabatic principle
268(39)
Electronic-nuclear systems and adiabatic potential-energy surfaces
269(3)
Non-degenerate adiabatic surface and nuclear dynamics
272(6)
Non-degenerate adiabatic surface and classical nuclear dynamics
272(1)
Non-degenerate adiabatic surface and quantum nuclear dynamics
273(5)
Degenerate adiabatic surfaces and Jahn-Teller systems
278(16)
Degenerate adiabatic surfaces and nuclear dynamics
278(4)
The Jahn-Teller effect for doubly degenerate electronic states
282(7)
The Jahn-Teller effect for triply degenerate electronic states
289(5)
The Hellmann-Feynman theorem and electronic-nuclear systems
294(3)
General considerations on the Hellmann-Feynman theorem
294(2)
Charge density and atomic forces
296(1)
Parametric Hamiltonians and Berry phase
297(4)
Macroscopic electric polarization in crystals and Berry phase
301(6)
Further reading
305(2)
Lattice dynamics of crystals
307(42)
Dynamics of monatomic one-dimensional lattices
308(4)
Dynamics of diatomic one-dimensional lattices
312(3)
Dynamics of general three-dimensional crystals
315(8)
Quantum theory of the harmonic crystal
323(2)
Lattice heat capacity. Einstein and Debye models
325(2)
Considerations on anharmonic effects and melting of solids
327(2)
Optical phonons and polaritons in polar crystals
329(20)
General considerations
329(2)
Lattice vibrations in polar crystals and polaritons
331(7)
Local field effects on polaritons
338(6)
Appendix A. Quantum theory of the linear harmonic oscillator
344(4)
Further reading
348(1)
Scattering of particles by crystals
349(40)
General considerations
349(3)
Elastic scattering of X-rays from crystals
352(11)
Elastic scattering of X-rays and Bragg diffraction condition
352(6)
Elastic scattering of X-rays and intensity of diffracted beams
358(5)
Inelastic scattering of particles and phonon spectra of crystals
363(5)
Compton scattering and electron momentum density
368(5)
Diffusion of particles by a single elastically-bound scatterer
373(7)
Dynamical structure factor of a single scattering center
373(4)
Dynamical structure factor of a three-dimensional harmonic oscillator
377(3)
Diffusion of particles by a crystal and effects of lattice vibrations
380(4)
Mossbauer effect
384(5)
Further reading
387(2)
Optical and transport properties in metals
389(36)
Macroscopic theory of optical constants in homogeneous materials
390(5)
The Drude theory of the optical properties of free carriers
395(8)
Transport properties and Boltzmann equation
403(3)
Static and dynamic conductivity in metals
406(7)
Static conductivity with the Boltzmann equation
406(1)
Frequency and wavevector dependence of the conductivity
407(3)
Anomalous skin effect
410(3)
Boltzmann treatment and quantum treatment of intraband transitions
413(1)
The Boltzmann equation in electric fields and temperature gradients
414(11)
The transport equations in general form
414(4)
Thermoelectric phenomena
418(6)
Further reading
424(1)
Optical properties of semiconductors and insulators
425(48)
Quantum expression of the transverse dielectric function in materials
426(7)
Optical constants of homogeneous media in the linear response theory
426(5)
Optical constants and Green's function of the electronic system
431(2)
Quantum theory of band-to-band optical transitions and critical points
433(5)
Indirect phonon-assisted transitions
438(5)
Two-photon absorption
443(3)
Exciton effects on the optical properties
446(6)
Fano resonances and absorption lineshapes
452(6)
Optical properties of vibronic systems
458(15)
Optical properties of the Franck-Condon vibronic model
458(7)
Optical properties of typical Jahn-Teller systems
465(4)
Appendix A. Transitions rates at first and higher orders of perturbation theory
469(2)
Further reading
471(2)
Transport in intrinsic and homogeneously doped semiconductors
473(33)
Fermi level and carrier density in intrinsic semiconductors
473(5)
Impurity levels in semiconductors
478(7)
Fermi level and carrier density in doped semiconductors
485(5)
Thermionic emission in semiconductors
490(1)
Non-equilibrium carrier distributions
491(7)
Drift and diffusion currents
491(6)
Generation and recombination of electron-hole pairs in semiconductors
497(1)
Solutions of typical transport equations in uniformly doped semiconductors
498(8)
Further reading
504(2)
Transport in inhomogeneous semiconductors
506(37)
Properties of the pn junction at equilibrium
506(6)
Current-voltage characteristics of the pn junction
512(5)
The bipolar junction transistor
517(3)
The junction field-effect transistor (JFET)
520(4)
Semiconductor heterojunctions
524(3)
Metal-semiconductor contacts and MESFET transistor
527(6)
The metal-oxide-semiconductor structure and MOSFET transistor
533(10)
Further reading
541(2)
Electron gas in magnetic fields
543(43)
Magnetization and magnetic susceptibility
544(2)
Energy levels and density-of-states of a free-electron gas in magnetic fields
546(8)
Energy levels of the two-dimensional electron gas in magnetic fields
547(4)
Energy levels of the three-dimensional electron gas in magnetic fields
551(3)
Orbital magnetic susceptibility and de Haas-van Alphen effect
554(8)
Orbital magnetic susceptibility of a two-dimensional electron gas
554(5)
Orbital magnetic susceptibility of a three-dimensional electron gas
559(3)
Spin paramagnetism of a free-electron gas
562(2)
Magnetoresistivity and classical Hall effect
564(5)
The quantum Hall effect
569(17)
Appendix A. Free energy of an electron gas in a uniform magnetic field
574(5)
Appendix B. Generalized orbital magnetic susceptibility of the free-electron gas
579(6)
Further reading
585(1)
Magnetic properties of localized systems and Kondo impurities
586(33)
Quantum mechanical treatment of magnetic susceptibility
587(2)
Magnetic susceptibility of closed-shell systems
589(2)
Permanent magnetic dipoles in atoms or ions with partially filled shells
591(2)
Paramagnetism of localized magnetic moments
593(5)
Localized magnetic states in normal metals
598(4)
Dilute magnetic alloys and the resistance minimum phenomenon
602(10)
Some phenomenological aspects
602(2)
The resistance minimum phenomenon
604(4)
Microscopic origin of the Kondo interaction: a molecular model
608(4)
Magnetic impurity in normal metals at very low temperatures
612(7)
Further reading
618(1)
Magnetic ordering in crystals
619(44)
Ferromagnetism and the Weiss molecular field
620(7)
Microscopic origin of the coupling between localized magnetic moments
627(8)
Antiferromagnetism in the mean field approximation
635(3)
Spin waves and magnons in ferromagnetic crystals
638(5)
The Ising model with the transfer matrix method
643(4)
The Ising model with the renormalization group theory
647(12)
The Stoner-Hubbard itinerant electron model for magnetism
659(4)
Further reading
662(1)
Superconductivity
663(59)
Some phenomenolgical aspects of superconductors
664(8)
The Cooper pair idea
672(6)
Ground state for a superconductor in the BCS theory at zero temperature
678(8)
Variational determination of the ground-state wavefunction
678(4)
Ground-state energy and isotopic effect
682(2)
Momentum distribution and coherence length
684(2)
Excited states of superconductors at zero temperature
686(7)
The Bogoliubov canonical transformation
686(5)
Persistent currents in superconductors
691(1)
Electron tunneling into superconductors
691(2)
Treatment of superconductors at finite temperature and heat capacity
693(5)
Diamagnetism of superconductors and Meissner effect
698(6)
The phenomenological London model
698(4)
Pippard electrodynamics and effective magnetic penetration depth
702(2)
Macroscopic quantum phenomena
704(7)
Order parameter in superconductors and Ginzburg-Landau theory
704(4)
Magnetic flux quantization
708(1)
Type-I and type-II superconductors
709(2)
Cooper pair tunneling between superconductors and Josephson effects
711(11)
Appendix A. The phonon-induced electron-electron interaction
717(3)
Further reading
720(2)
Subject index 722
Giuseppe Grosso graduated in Physics at the University of Pisa in 1972 and PhD from the Scuola Normale Superiore in 1977, He is a retired full professor of Solid State Physics at the Physics Department of Pisa. The main research topics addressed concern electronic and optical properties of perfect 3D and nanostructured solids, Greens function, recursion and renormalization methods, continued fractions coherent transport, Keldysh formalism, conjugated polymers and molecular crystals, silicon and germanium based photonics.

Giuseppe Pastori Parravicini graduated in Physics at the University of Milan in 1963, then moved to the Physics Institute of the University of Pisa where he taught Solid State Physics for more than two decades. From 1990 he moved as full professor to the Department of physics of the University of Pavia where he taught until 2011.

Giuseppe Pastori Parravicini has made original contributions in many areas of theoretical Solid State Physics. Among them are the study of lamellar compounds, the theory of symmetries for the classification of electronic states, the electron-phonon interaction, nonlinear optical spectroscopy, many-body effects in excited states in atoms, molecules and solids, quantum transport using the non-equilibrium Keldysh function.