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[PDF] Top 20 Dynamical phase transitions in quantum mechanics

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Dynamical phase transitions in quantum mechanics

Dynamical phase transitions in quantum mechanics

... open quantum system with a non-Hermitian Hamil- ton operator by using the Feshbach projection operator ...reduced phase rigidity of the eigenfunctions play an important ...a dynamical phase ... See full document

15

Dynamical Phase Transitions in Quantum Systems

Dynamical Phase Transitions in Quantum Systems

... a phase transition that leads to a loss induced optical transparency in specially designed non-Hermitian guiding potentials [39 -41]: the output transmission first decreases, attains a minimum and then increases ... See full document

9

Experimental observation of dynamical Lee Yang zeros

Experimental observation of dynamical Lee Yang zeros

... statistical mechanics. Each trajectory is characterized by its dynamical activity [31], ...distinct dynamical phases, an active phase with many Andreev events and an inactive phase with ... See full document

6

Spinorial space-time and the origin of Quantum Mechanics. The dynamical role of the physical vacuum

Spinorial space-time and the origin of Quantum Mechanics. The dynamical role of the physical vacuum

... Detecting a high-speed superbradyon (with velocity v c) emitted by an astrophysical explosion or a similar event would be a unique scientific opportunity. But the probability of such a performance seems difficult to ... See full document

14

Prospects and applications near ferroelectric quantum phase transitions : a key issues review

Prospects and applications near ferroelectric quantum phase transitions : a key issues review

... its dynamical properties, as we’ve already ...when quantum fluctuations are present, the mode frequency as well as the temperature are important for the statistical mechanical characterization; for example ... See full document

48

Quantum spin systems, probabilistic representations and phase transitions

Quantum spin systems, probabilistic representations and phase transitions

... about quantum spin systems is a di ffi cult ...expected phase diagram of the systems we ...a quantum system as being a (small) perturbation of a classical ...temperature phase diagram for a ... See full document

156

Conceptual Problems in Bell’s Inequality and Quantum Entanglement

Conceptual Problems in Bell’s Inequality and Quantum Entanglement

... 5. For Schr¨ odinger equation (26), any reversible and differentiable 1-1 corresponding transformation of the wave function Ψ, such as (2), is mathematically equivalent to the original representation. This is the same as ... See full document

19

What is matter? The fundamental ontology of atomism and structural realism

What is matter? The fundamental ontology of atomism and structural realism

... of quantum cosmology and gravity may treat space as emergent: all that is required is that the basic relations evolve in such a way that they manifest a certain geometry; this is what makes them spatial ... See full document

34

Probability in Boltzmannian Statistical Mechanics

Probability in Boltzmannian Statistical Mechanics

... in dynamical considera- ...the dynamical properties of the system and the structure of the macro-regions; it would be an account of why, given er- godicity, the system visits the macro-states in the ‘right’ ... See full document

31

Husimi distribution for nucleon tomography

Husimi distribution for nucleon tomography

... treated as a classical, coherent field. On the other hand, the Husimi distribution is the coherent state expectation value of the density matrix. In a sense, the Husimi distribution aims to maximize the classical aspects ... See full document

6

Antiferromagnetic Quantum Phase Transitions: Continuous Tuning and Direct Probes of Competing States

Antiferromagnetic Quantum Phase Transitions: Continuous Tuning and Direct Probes of Competing States

... the quantum critical ...high-pressure phase, but is likely ...AIAO phase the breathing phonons are not fully softened, at least in the static limit, where AIAO order only induces an external ... See full document

114

Dispersion Operators Algebra and Linear Canonical Transformations

Dispersion Operators Algebra and Linear Canonical Transformations

... operators algebra, linear canonical transformation and a phase space representation of quantum 14.. mechanics that we have introduced and studied in previous works.[r] ... See full document

14

McTaggart and Contemporary Physics

McTaggart and Contemporary Physics

... non-relativistic quantum mechanics, but non- relativistic quantum mechanics is not a true theory of the world – it ignores relativistic effects, for which we have solid empirical ...of ... See full document

13

A Simple Mathematical Formulation of the Correspondence Principle

A Simple Mathematical Formulation of the Correspondence Principle

... Wigner’s phase-space formulation of quantum me- chanics offers a comprehensive framework in which quantum phenomena can be described using classical ... See full document

5

Transport Signatures Of Quantum Phase Transitions And The Interplay Of Geometry And Topology In Nodal Materials

Transport Signatures Of Quantum Phase Transitions And The Interplay Of Geometry And Topology In Nodal Materials

... ing the symmetry textbook Bradley and Cracknell [26], we found that some of the 10 ill-behaved space groups indeed hosted unusual eightfold-degenerate, linearly- dispersing nodes, which we dubbed “double Dirac points” ... See full document

430

Quantum cosmology in the light of quantum mechanics

Quantum cosmology in the light of quantum mechanics

... probabilities to any plausible event that may happen in the universe. This is the most that a non deterministic theory like the quantum mechanics can provide. With that purpose, and following a parallelism ... See full document

26

Infinite symmetry in the quantum Hall effect

Infinite symmetry in the quantum Hall effect

... hiding in the data. The flow is incompressible, because the phenomenology expels all sources and sinks to the boundary of moduli space. General principles of quantum field theory require the RG flow to also be ... See full document

13

Quantum Interference without Quantum Mechanics

Quantum Interference without Quantum Mechanics

... A recently proposed model of the Dirac electron, which has been shown to describe several observed properties of the particle correctly, is in the present paper shown to be also able to explain quantum ... See full document

9

Statistical Mechanics for Weak Measurements and Quantum Inseparability

Statistical Mechanics for Weak Measurements and Quantum Inseparability

... where ρ weak is the density matrix of the ensemble under weak measurement. It is straightforward to show that the entropy of the ensemble under weak measurement is greater than the entropy under sharp one by the Schwartz ... See full document

6

Explicit Phase Space Transformations and Their Application in Noncommutative Quantum Mechanics

Explicit Phase Space Transformations and Their Application in Noncommutative Quantum Mechanics

... Abstract: We study a problem of transformations mapping noncommutative phase spaces into commutative ones. We find a simple way to obtain explicit formulas of such transformations in 3D and indicate matrix ... See full document

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