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001			ocn743413711
003			OCoLC
005			20171116140325.0
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008			110627s2011 xx o 000 0 eng d
020			_z9780470107638 _q(print)
020			_z0470107634 _q(print)
020			_a9781118017814 _q(ePub)
020			_a1118017811 _q(ePub)
020			_a9781118017807 _q(ePDF)
020			_a1118017803 _q(ePDF)
020			_a9781118017821 _q(oBook)
020			_a111801782X _q(oBook)
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049			_aMAIN
050		4	_aQC174.12 _b.A393 2011eb
072		7	_aTEC _x009000 _2bisacsh
072		7	_aTEC _x035000 _2bisacsh
082	0	4	_a620.001/53012 _223
245	0	0	_aEngineering Quantum Mechanics / _h[electronic resource]
260			_bWiley-IEEE Press _c2011.
300			_a1 online resource (200)
336			_atext _btxt _2rdacontent
337			_acomputer _bc _2rdamedia
338			_aonline resource _bcr _2rdacarrier
505	0		_aCover -- CONTENTS -- Preface -- PART I: Fundamentals -- 1: Basic Quantum Mechanics -- 1.1 MEASUREMENTS AND PROBABILITY -- 1.2 DIRAC FORMULATION -- 1.3 BRIEF DETOUR TO CLASSICAL MECHANICS -- 1.4 A ROAD TO QUANTUM MECHANICS -- 1.5 THE UNCERTAINTY PRINCIPLE -- 1.6 THE HARMONIC OSCILLATOR -- 1.7 ANGULAR MOMENTUM EIGENSTATES -- 1.8 QUANTIZATION OF ELECTROMAGNETIC FIELDS -- 1.9 PERTURBATION THEORY -- PROBLEMS -- REFERENCES -- 2: Basic Quantum Statistical Mechanics -- 2.1 ELEMENTARY STATISTICAL MECHANICS -- 2.2 SECOND QUANTIZATION -- 2.3 DENSITY OPERATORS -- 2.4 THE COHERENT STATE -- 2.5 THE SQUEEZED STATE -- 2.6 COHERENT INTERACTIONS BETWEEN ATOMS AND FIELDS -- 2.7 THE JAYNES8211;CUMMINGS MODEL -- PROBLEMS -- REFERENCES -- 3: Elementary Theory of Electronic Band Structure in Semiconductors -- 3.1 BLOCH THEOREM AND EFFECTIVE MASS THEORY -- 3.2 THE LUTTINGER8211;KOHN HAMILTONIAN -- 3.3 THE ZINC BLENDE HAMILTONIAN -- 3.4 THE WURTZITE HAMILTONIAN -- 3.5 BAND STRUCTURE OF ZINC BLENDE AND WURTZITE SEMICONDUCTORS -- 3.6 CRYSTAL ORIENTATION EFFECTS ON A ZINC BLENDE HAMILTONIAN -- 3.7 CRYSTAL ORIENTATION EFFECTS ON A WURTZITE HAMILTONIAN -- PROBLEMS -- REFERENCES -- PART II: Modern Applications -- 4: Quantum Information Science -- 4.1 QUANTUM BITS AND TENSOR PRODUCTS -- 4.2 QUANTUM ENTANGLEMENT -- 4.3 QUANTUM TELEPORTATION -- 4.4 EVOLUTION OF THE QUANTUM STATE: QUANTUM INFORMATION PROCESSING -- 4.5 A MEASURE OF INFORMATION -- 4.6 QUANTUM BLACK HOLES -- APPENDIX A: DERIVATION OF EQUATION (4.82) -- APPENDIX B: DERIVATION OF EQUATIONS (4.93) AND (4.106) -- PROBLEMS -- REFERENCES -- 5: Modern Semiconductor Laser Theory -- 5.1 DENSITY OPERATOR DESCRIPTION OF OPTICAL INTERACTIONS -- 5.2 THE TIME-CONVOLUTIONLESS EQUATION -- 5.3 THE THEORY OF NON-MARKOVIAN OPTICAL GAIN IN SEMICONDUCTOR LASERS -- 5.4 OPTICAL GAIN OF A QUANTUM WELL LASER WITH NON-MARKOVIAN RELAXATION AND MANY-BODY EFFECTS -- 5.5 NUMERICAL METHODS FOR VALENCE BAND STRUCTURE IN NANOSTRUCTURES -- 5.6 ZINC BLENDE BULK AND QUANTUM WELL STRUCTURES -- 5.7 WURTZITE BULK AND QUANTUM WELL STRUCTURES -- 5.8 QUANTUM WIRES AND QUANTUM DOTS -- PROBLEMS -- REFERENCES -- INDEX.
520			_aA clear introduction to quantum mechanics concepts Quantum mechanics has become an essential tool for modern engineering, particularly due to the recent developments in quantum computing as well as the rapid progress in optoelectronic devices. Engineering Quantum Mechanics explains the fundamentals of this exciting field, providing broad coverage of both traditional areas such as semiconductor and laser physics as well as relatively new yet fast-growing areas such as quantum computation and quantum information technology. The book begins with basic quantum mechanics, reviewing measurements and probability, Dirac formulation, the uncertainty principle, harmonic oscillator, angular momentum eigenstates, and perturbation theory. Then, quantum statistical mechanics is explored, from second quantization and density operators to coherent and squeezed states, coherent interactions between atoms and fields, and the Jaynes-Cummings model. From there, the book moves into elementary and modern applications, discussing such topics as Bloch theorem and effective mass theory, crystal orientation effects for zinc-blend and wurtzite Hamiltonian, and quantum entanglements and teleportation. There has been growing interest in the model of semiconductor lasers with non-Markovian relaxation. This book develops a non-Markovian model for the optical gain in semiconductor materials, taking into account the rigorous electronic band-structure and the non-Markovian relaxation using the quantum statistical reduced-density operator formalism. Many-body effects are taken into account within the time-dependent Hartree-Fock equations, and example programs based on Fortran 77 are provided for band-structures of zinc-blend quantum wells. Engineering Quantum Mechanics is intended for advanced undergraduate and graduate students in electrical engineering, physics, and materials science. It also provides the necessary theoretical background for researchers in optoelectronics or semiconductor devices.
650		0	_aQuantum theory.
650		0	_aStochastic processes.
650		0	_aEngineering mathematics.
650		0	_aSemiconductors _xElectric properties _xMathematical models.
650		4	_aQuantum theory.
650		4	_aStochastic processes.
650		4	_aEngineering mathematics.
650		4	_aSemiconductors _xElectric properties _xMathematical models.
650		7	_aTECHNOLOGY & ENGINEERING _xEngineering (General) _2bisacsh
650		7	_aTECHNOLOGY & ENGINEERING _xReference. _2bisacsh
650		7	_aQuantum theory. _2local
650		7	_aStochastic processes. _2local
650		7	_aEngineering mathematics. _2local
650		7	_aSemiconductors / Electric properties / Mathematical models. _2local
655		4	_aElectronic resource.
700	1		_aPark, Seoung-Hwan. _4aut
720			_aAhn, Doyeol.
856	4	0	_uhttp://onlinelibrary.wiley.com/book/10.1002/9781118017821 _zWiley Online Library
942			_2ddc _cBK
999			_c205182 _d205182