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Random Matrix Theory
Random Matrix Theory

Hadamard Gates - UW
Hadamard Gates - UW

Quantum Numbers
Quantum Numbers

... Gian Gopal ...
The classical entropy of quantum states=110ptJoint work with Elliott
The classical entropy of quantum states=110ptJoint work with Elliott

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Page 1 Lecture: Quantum Optics Derivation of the Master Equation

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Inflation and the primordial perturbations Hael Collins The Niels Bohr International Academy

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... Holographic Universe, and Zero Point Field, mathematics which dissolves the material universe at one level, but then unifies it at a deeper level. All three theories account for biological processes to varying degrees, are sympathetic with the idea of consciousness, and are ultimately related to one ...
Easy introduction to quantum informatics
Easy introduction to quantum informatics

Orders / Phases of matter
Orders / Phases of matter

... -Non-local order parameter of macroscopic property – topological probes: 1.) Topological ground state degeneracy n - only in the thermodynamic limit N→ ∞ - not related to symmetry - stable against local perturbations 2.) non-Abelian geometric phases - unitary nxn matrix (where n is the ground state ...
Quantum computing with nanoscale infrastructure
Quantum computing with nanoscale infrastructure

A stochastic particle system modeling the Carleman equation
A stochastic particle system modeling the Carleman equation

Davies Maps - Fernando Brandao
Davies Maps - Fernando Brandao

... Coupling to bath modeled by stochastic map Q ...
Long-Range Correlations in the Nonequilibrium Quantum Relaxation of a Spin... V 85, N 15
Long-Range Correlations in the Nonequilibrium Quantum Relaxation of a Spin... V 85, N 15

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CAUSALITY AND DISPERSION RELATIONS

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Presentation - Turing Gateway to Mathematics

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Quantum Computing - Turing Gateway

... (iii) Do a quantum measurement: cannot read out much information but it can be (a small amount) of global info about all 2n values that’s hard to get classically (without evaluating lots of f values). Example: quantum computers are very good at efficiently recognising patterns in data encoded in qua ...
The Double Rotation as Invariant of Motion in Quantum Mechanics
The Double Rotation as Invariant of Motion in Quantum Mechanics

... It would be hard to speak about whatever form of motion without space time in our traditional way of thinking given over us from times of Aristotle and even earlier. But just quantum mechanics with its new principles, e.g., in form of Heisenberg indeterminacy and particle wave duality, and so on giv ...
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The Quantum Century

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k - MPS

Are Quantum States Exponentially Long Vectors?
Are Quantum States Exponentially Long Vectors?

... [W]e know that many systems in Nature “prefer” to sit in highly entangled states of many systems; might it be possible to exploit this preference to obtain extra computational power? It might be that having access to certain states allows particular computations to be done much more easily than if w ...
1 What is modern physics?
1 What is modern physics?

... Suppose the component of angular momentum along the z axis was measured to be ~. What is the probability of finding the electron within 10 degrees of the z axis? What is the probability of finding the electron within 10 degrees of the xy plane? ...
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Path integral formulation

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