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INTRO TO NON-EQUILIBRIUM 2PI EFFECTIVE ACTION
INTRO TO NON-EQUILIBRIUM 2PI EFFECTIVE ACTION

... 2PI approach in classical statistical field theory possibility to compare with “exact” solution sampling of initial conditions + numerical integration of classical equation of motion example of classical limit: three-loop approximation ...
Quantum algorithms - People @ EECS at UC Berkeley
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... Now let us look more closely at the quantum part of the algorithm. Some of the key quantum operations (which we will soon discuss) can be thought of as looking for certain kinds of patterns in a superposition of states. Because of this, it is helpful to think of the algorithm as having two stages. I ...
Seminar Report
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... we can perform operations on all of them. For example, if qubits are atoms then suitably tuned laser pulses affect atomic electronic states and evolve initial super positions of encoded numbers into different super positions. During such evolution each number in the superposition is affected and as ...
CS286.2 Lectures 5-6: Introduction to Hamiltonian Complexity, QMA
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... Example 9. 3SAT is an instance of 3 − LH0,1 . Let there be n qubits corresponding to the n variables of the 3SAT formula. We will define a Hamiltonian Hj for every clause Cj in the 3SAT formula. Intuitively, Hj can be thought as the energy or penalty that is imposed if the clause Cj is not satisfie ...
On distinguishability, orthogonality, and violations of the second law: contradictory assumptions, contrasting pieces of knowledge
On distinguishability, orthogonality, and violations of the second law: contradictory assumptions, contrasting pieces of knowledge

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The semantics of the canonical commutation relation

... over an algebraically closed field, say C. “Algebraicity” of the modules first of all reflects the fact that the modules are of finite dimension nA . More serious algebraic feature of VA is in the fact that the submodule over a much smaller subfield, R0 [i] ⊂ C, where R0 is the field of algebraic t ...
Universal quantum interfaces
Universal quantum interfaces

Extended criticality, phase spaces and enablement in biology
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Paired states of fermions in two dimensions with breaking of parity
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... between the weak and strong coupling regimes in two dimensions. In the weak-coupling regime, exotic phenomena are possible when parity and time reversal are broken. The results are applied to the fractional quantum Hall effect (FQHE) by using the composite fermion approach, to be reviewed below. We ...
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Quantum Computation by Adiabatic Evolution Edward Farhi, Jeffrey Goldstone Sam Gutmann
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... number of bits. In this paper we analyze three examples where T grows only polynomially in n. We are unable to estimate the required running time T in general. The quantum adiabatic evolution that we are using should not be confused with cooling. For example, simulated annealing is a classical algor ...
Non-Perturbative Aspects of Nonlinear Sigma Models
Non-Perturbative Aspects of Nonlinear Sigma Models

... Model would naturally allow for a term which breaks this symmetry. A mechanism is required which explains the suppression of such term. It is a topological operator which is invariant under small variations of the fields and one would hence expect that it is not affected by quantum fluctuations. Explic ...
Endomorphism Bialgebras of Diagrams and of Non
Endomorphism Bialgebras of Diagrams and of Non

... construct explicit examples of such and check all the necessary properties. This gets even more complicated if we have to verify that something like a comodule algebra over a bialgebra is given. Bialgebras and comodule algebras, however, arise in a very natural way in non-commutative geometry and in ...
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... Invariance of classical equations of motion under a group parametrized by functions of time implies constraints between canonical coordinates and momenta. In the Dirac formulation of quanturn mechanics, invariance is normally imposed by demanding that physical wave functions are annihilated by the o ...
Quantum Theory: a Pragmatist Approach
Quantum Theory: a Pragmatist Approach

... purports to represent.5 Accepting quantum theory means following its advice to limit the inferential power associated with descriptive claims that may be appropriate in a specific physical situation. So the theory modifies the content of those claims. Bell ([1987], p.41) introduced the term ‘beable ...
The Causal Set Approach to Quantum Gravity
The Causal Set Approach to Quantum Gravity

... a problem of finding a method to incorporate these two theories. To solve this problem, many attempts and hypotheses have been proposed. And every approach which wants to answer this question needs to answer these two fundamental questions first: “What is quantum mechanics?” and “What is the underly ...
Quantum Gravity : Has Spacetime Quantum - Philsci
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... So, fluctuations of the spacetime metric, to be expected within the naive approach to a description of quantum spacetime, are completely sufficient to make clear that one can not get over the mutual incompatibility of General Relativity and Quantum Mechanics by simply applying the usual quantization ...
Louis de Broglie
Louis de Broglie

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ABSTRACT Title of Document:

... metaphysics) are left unchecked and unconstrained, it seems. For example, we are left with a metaphysical carte blanche when it comes to the following central, interpretive questions regarding scientific theories and science in general: What entities are there (possibly, apart from the propositions ...
Inverse magnetic catalysis in QCD and holography
Inverse magnetic catalysis in QCD and holography

Electronic structure methods
Electronic structure methods

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Entanglement for Pedestrians
Entanglement for Pedestrians

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Topological quantum field theory

A topological quantum field theory (or topological field theory or TQFT) is a quantum field theory which computes topological invariants.Although TQFTs were invented by physicists, they are also of mathematical interest, being related to, among other things, knot theory and the theory of four-manifolds in algebraic topology, and to the theory of moduli spaces in algebraic geometry. Donaldson, Jones, Witten, and Kontsevich have all won Fields Medals for work related to topological field theory.In condensed matter physics, topological quantum field theories are the low energy effective theories of topologically ordered states, such as fractional quantum Hall states, string-net condensed states, and other strongly correlated quantum liquid states.
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