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Quantum Information Processing Theory
Quantum Information Processing Theory

Open-System Quantum Simulation with Atoms and Ions
Open-System Quantum Simulation with Atoms and Ions

1 Simulating Classical Circuits
1 Simulating Classical Circuits

Final Paper - The Oxbow School
Final Paper - The Oxbow School

ppt - Computer Science
ppt - Computer Science

Lecture Notes (pptx)
Lecture Notes (pptx)

...  Not QC but exploiting randomization. Similar idea but here the angle is massive parallelism, not one qBit with many states superimposed in it. Make them fluoresce to reveal answer, or use a mechanism that destroys the molecules that didn’t find the right answer ...
A DIRECT PROOF OF THE QUANTUM VERSION OF MONK`S
A DIRECT PROOF OF THE QUANTUM VERSION OF MONK`S

Lecture Notes (pptx) - Cornell Computer Science
Lecture Notes (pptx) - Cornell Computer Science

Prog. Theor. Phys. Suppl. 138, 489 - 494 (2000) Quantum Statistical
Prog. Theor. Phys. Suppl. 138, 489 - 494 (2000) Quantum Statistical

... that a quantum system can be in any superposition of states and that interference of these states allows exponentially many computations to be done in parallel. 7) This hypothetical power of a QC might be used to solve other difficult problems as well, such as for example the calculation of the physic ...
Quantum Computation
Quantum Computation

Quantum Computing - Computer Science
Quantum Computing - Computer Science

Quantum Computing and Quantum Topology
Quantum Computing and Quantum Topology

Quantum Computing Lecture 1 Bits and Qubits What is Quantum
Quantum Computing Lecture 1 Bits and Qubits What is Quantum

... Postulate 1: A closed system is described by a unit vector in a complex inner product space. Postulate 2: The evolution of a closed system in a fixed time interval is described by a unitary transform. Postulate 3: If we measure the state |ψi of a system in an orthonormal basis |0i · · · |n − 1i, we ...
Quantum Information in the Framework of Quantum Field Theory
Quantum Information in the Framework of Quantum Field Theory

2.5 Spin polarization principle 2.6 The commutator
2.5 Spin polarization principle 2.6 The commutator

... What we said above about spins can be generalized to any quantum mechanical system. Let’s do this and then apply the principles to particles that have mass, position and momentum 1. The quantum mechanical state of a system is defined by a complex vector |yi which is an element of Hilbert space H. Th ...
Document
Document

The Born rule and its interpretation
The Born rule and its interpretation

INTRODUCTION TO MECHANICS Introduction On the face of it
INTRODUCTION TO MECHANICS Introduction On the face of it

A quantum mechanical model for the rate of return
A quantum mechanical model for the rate of return

Derivation of the Pauli Exclusion Principle and Meaning
Derivation of the Pauli Exclusion Principle and Meaning

Recovery of classical chaotic-like behaviour in a quantum three
Recovery of classical chaotic-like behaviour in a quantum three

... the unravelling of the master equation 共1兲 with Hamiltonian 共2兲. For this example there are three points of note with regard to possible choices of the environmental degrees of freedom. First, coupling to an environment helps localize the system’s state vector and hence produce a well defined, class ...
Quantum Computations with Polarized Photons
Quantum Computations with Polarized Photons

New quantum states of matter in and out of equilibrium
New quantum states of matter in and out of equilibrium

... have been hampered by the effects of dissipation and decoherence, which put very restrictive limits on the timescales available for observing truly unitary time evolution. In recent years, such limitations have been overcome in both cold atomic systems and in nanostructures. From a theoretical point ...
Quantum physics and wave optics as geometric phases
Quantum physics and wave optics as geometric phases

pptx
pptx

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Quantum decoherence

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