000 06251nam a2200529 i 4500
001 8654472
003 IEEE
005 20220712204934.0
006 m o d
007 cr |n|||||||||
008 190405s2019 mau ob 001 eng d
020 _a9780262350914
_qelectronic bk.
020 _z0262350912
_qelectronic bk.
020 _z9780262039253
035 _a(CaBNVSL)mat08654472
035 _a(IDAMS)0b00006488bac72e
040 _aCaBNVSL
_beng
_erda
_cCaBNVSL
_dCaBNVSL
050 4 _aQA76.889
_b.B47 2019eb
082 0 4 _a006.3/843
_223
100 1 _aBernhardt, Chris,
_eauthor.
_925587
245 1 0 _aQuantum computing for everyone /
_cChris Bernhardt.
264 1 _aCambridge :
_bThe MIT Press,
_c2019.
264 2 _a[Piscataqay, New Jersey] :
_bIEEE Xplore,
_c[2019]
300 _a1 PDF (216 pages).
336 _atext
_2rdacontent
337 _aelectronic
_2isbdmedia
338 _aonline resource
_2rdacarrier
505 0 _aIntro; Contents; Acknowledgments; Introduction; 1 Spin; The Quantum Clock; Measurements in the Same Direction; Measurements in Different Directions; Measurements; Randomness; Photons and Polarization; Conclusions; 2 Linear Algebra; Complex Numbers versus Real Numbers; Vectors; Diagrams of Vectors; Lengths of Vectors; Scalar Multiplication; Vector Addition; Orthogonal Vectors; Multiplying a Bra by a Ket; Bra-kets and Lengths; Bra-kets and Orthogonality; Orthonormal Bases; Vectors as Linear Combinations of Basis Vectors; Ordered Bases; Length of Vectors; Matrices; Matrix Computations
505 8 _aOrthogonal and Unitary MatricesLinear Algebra Toolbox; 3 Spin and Qubits; Probability; Mathematics of Quantum Spin; Equivalent State Vectors; The Basis Associated with a Given Spin Direction; Rotating the Apparatus through 60�A; The Mathematical Model for Photon Polarization; The Basis Associated with a Given Polarization Direction; The Polarized Filters Experiments; Qubits; Alice, Bob, and Eve; Probability Amplitudes and Interference; Alice, Bob, Eve, and the BB84 Protocol; 4 Entanglement; Alice and Bob's Qubits Are Not Entangled; Unentangled Qubits Calculation; Entangled Qubits Calculation
505 8 _aSuperluminal CommunicationThe Standard Basis for Tensor Products; How Do You Entangle Qubits?; Using the CNOT Gate to Entangle Qubits; Entangled Quantum Clocks; 5 Bell's Inequality; Entangled Qubits in Different Bases; Proof That...; Einstein and Local Realism; Einstein and Hidden Variables; A Classical Explanation of Entanglement; Bell's Inequality; The Answer of Quantum Mechanics; The Classical Answer; Measurement; The Ekert Protocol for Quantum Key Distribution; 6 Classical Logic, Gates, and Circuits; Logic; Boolean Algebra; Functional Completeness; Gates; Circuits
505 8 _aNAND Is a Universal GateGates and Computation; Memory; Reversible Computation; Billiard Ball Computing; 7 Quantum Gates and Circuits; Qubits; The CNOT Gate; Quantum Gates; Quantum Gates Acting on One Qubit; Are There Universal Quantum Gates?; No Cloning Theorem; Quantum Computation versus Classical Computation; The Bell Circuit; Superdense Coding; Quantum Teleportation; Error Correction; 8 Quantum Algorithms; The Complexity Classes P and NP; Are Quantum Algorithms Faster Than Classical Ones?; Query Complexity; Deutsch's Algorithm; The Kronecker Product of Hadamard Matrices
505 8 _aThe Deutsch-Jozsa AlgorithmSimon's Algorithm; Complexity Classes; Quantum Algorithms; 9 Impact of Quantum Computing; Shor's Algorithm and Cryptanalysis; Grover's Algorithm and Searching Data; Chemistry and Simulation; Hardware; Quantum Supremacy and Parallel Universes; Computation; Index
506 _aRestricted to subscribers or individual electronic text purchasers.
520 _aAn accessible introduction to an exciting new area in computation, explaining such topics as qubits, entanglement, and quantum teleportation for the general reader. Quantum computing is a beautiful fusion of quantum physics and computer science, incorporating some of the most stunning ideas from twentieth-century physics into an entirely new way of thinking about computation. In this book, Chris Bernhardt offers an introduction to quantum computing that is accessible to anyone who is comfortable with high school mathematics. He explains qubits, entanglement, quantum teleportation, quantum algorithms, and other quantum-related topics as clearly as possible for the general reader. Bernhardt, a mathematician himself, simplifies the mathematics as much as he can and provides elementary examples that illustrate both how the math works and what it means. Bernhardt introduces the basic unit of quantum computing, the qubit, and explains how the qubit can be measured; discusses entanglement--which, he says, is easier to describe mathematically than verbally--and what it means when two qubits are entangled (citing Einstein's characterization of what happens when the measurement of one entangled qubit affects the second as "spooky action at a distance"); and introduces quantum cryptography. He recaps standard topics in classical computing--bits, gates, and logic--and describes Edward Fredkin's ingenious billiard ball computer. He defines quantum gates, considers the speed of quantum algorithms, and describes the building of quantum computers. By the end of the book, readers understand that quantum computing and classical computing are not two distinct disciplines, and that quantum computing is the fundamental form of computing. The basic unit of computation is the qubit, not the bit.
530 _aAlso available in print.
538 _aMode of access: World Wide Web
588 0 _aPrint version record.
650 0 _aQuantum computing
_vPopular works.
_925588
650 7 _aQuantum computing.
_2fast
_910080
655 0 _aElectronic books.
_93294
655 7 _aPopular works.
_2fast
_96581
710 2 _aIEEE Xplore (Online Service),
_edistributor.
_925589
710 2 _aMIT Press,
_epublisher.
_925590
776 0 8 _iPrint version:
_aBernhardt, Chris, author.
_tQuantum computing for everyone
_z9780262039253
_w(DLC) 2018018398
_w(OCoLC)1032288111
856 4 2 _3Abstract with links to resource
_uhttps://ieeexplore.ieee.org/xpl/bkabstractplus.jsp?bkn=8654472
942 _cEBK
999 _c73585
_d73585