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Programming with Quantum Communication
Programming with Quantum Communication

Modeling the patterned two-dimensional electron gas: Electrostatics
Modeling the patterned two-dimensional electron gas: Electrostatics

... gas (2DEG) in a III–V heterostructure where scattering is small because of the separation between the donors and electrons. The electrons are then guided by electrostatic fields produced by patterned gates on the surface of the structure to produce long wires3,4 (equivalent to electromagnetic wavegu ...
61, 062310 (2000)
61, 062310 (2000)

Lévy flights in binary optimization
Lévy flights in binary optimization

quantum transport phenomena of two
quantum transport phenomena of two

Simulating the transverse Ising model on a quantum computer: Error... with the surface code ), Hao You (
Simulating the transverse Ising model on a quantum computer: Error... with the surface code ), Hao You (

Chapter 6 Quantum Computation
Chapter 6 Quantum Computation

... problems are contained in NPC. Therefore, problems in the intersection of NP and co-NP , if not in P , are good candidates for inclusion in NPI. In fact, a problem in NP ∩ co−NP that is believed not in P is the FACTORING problem. As already noted, FACTORING is in NP because, if we are offered a fact ...
Polynomial-Time Algorithms for Prime Factorization and Discrete
Polynomial-Time Algorithms for Prime Factorization and Discrete

quantum computer - Caltech Particle Theory
quantum computer - Caltech Particle Theory

... best possible knowledge of a whole does not necessarily include the best possible knowledge of its parts … I would not call that one but rather the characteristic trait of quantum mechanics, the one that enforces its entire departure from classical lines of thought… By the interaction the two repres ...
Carbon nanotube quantum dots on hexagonal boron nitride
Carbon nanotube quantum dots on hexagonal boron nitride

Quantum analogue computing
Quantum analogue computing

... we can only access one of the results when we measure the final state of the quantum computer. Figure 1 illustrates schematically how a simple gate-model quantum computer works. Programming for a quantum computer is thus trickier than classical programming: you have to include a step to select the an ...
The Physical Implementation of Quantum Computation David P. DiVincenzo
The Physical Implementation of Quantum Computation David P. DiVincenzo

The quantum speed limit of optimal controlled phasegates for
The quantum speed limit of optimal controlled phasegates for

While the ramifications of quantum computers
While the ramifications of quantum computers

... Gil Kalai writes, “The main concern regarding the feasibility of quantum computers has always been that quantum systems are inherently noisy: we cannot accurately control them, and we cannot accurately describe them…What is noise?... Noise refers to the general effect of neglecting degrees of freedo ...
From Quantum Gates to Quantum Learning
From Quantum Gates to Quantum Learning

... states, and are characterized by a wave function . As an example (), it is possible to have light polarizations other than purely horizontal or vertical, such as slant 45 corresponding to the linear superposition of . In ternary logic, the notation for the superposition is , where , , and  are c ...
quantum - Word Format
quantum - Word Format

Document
Document

Quantum computation and Shor`s factoring algorithm
Quantum computation and Shor`s factoring algorithm

QUANTUM COMPUTING WITH SUPERCONDUCTORS I: ARCHITECTURES Michael R. Geller Andrew T. Sornborger
QUANTUM COMPUTING WITH SUPERCONDUCTORS I: ARCHITECTURES Michael R. Geller Andrew T. Sornborger

Reciprocal Lattice
Reciprocal Lattice

Abstract: - QCCQI 2008
Abstract: - QCCQI 2008

... magnetized tip attached to the freely vibrating end of the resonator that causes oscillating Zeeman shifts of the spin states. Under realistic conditions the shift corresponding to a single quantum of motion can approach 100 kHz and exceed both the electronic spin coherence time ($T_2 \sim 1$ ms) a ...
7 Quantum Computing Applications of Genetic Programming
7 Quantum Computing Applications of Genetic Programming

... the classical bit. A classical system of n bits is at any time in one of 2n states. Quantum mechanics tells us, however, that we must think of a quantum system of n qubits as having a distinct probability of “being in” (that is, “being found in upon measurement”) each of the 2n classical states at a ...
Quantum Entanglement and Information Quantifier for Correlated
Quantum Entanglement and Information Quantifier for Correlated

Presentation Part A - High Speed Digital Systems Laboratory
Presentation Part A - High Speed Digital Systems Laboratory

POLYNOMIAL-TIME ALGORITHMS FOR PRIME FACTORIZATION
POLYNOMIAL-TIME ALGORITHMS FOR PRIME FACTORIZATION

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Quantum dot cellular automaton

Quantum dot cellular automata (sometimes referred to simply as quantum cellular automata, or QCA) are proposed models of quantum computation, which have been devised in analogy to conventional models of cellular automata introduced by von Neumann.
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