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Quantum steady states and phase transitions in the presence of non
Quantum steady states and phase transitions in the presence of non

... The variational parameter fV(t) is determined self consistently by requiring a vanishing response of to any variation of fV (t). We show that this approach is equivalent to Dirac-Frenkel (using a variational Hamiltonian instead that a variational wavefunction) We successfully use it to compute the n ...
Unweaving the Fabric of the Universe: The Interplay between
Unweaving the Fabric of the Universe: The Interplay between

... For any star shinning in the dark sky, there is a series of nuclear reactions taking place in its interior. As time goes on however, it becomes more difficult for a star to meet the conditions needed for nuclear reactions to continue in its core. Heavier elements are progressively formed in the core ...
From B-Modes to Quantum Gravity and Unification of Forces∗
From B-Modes to Quantum Gravity and Unification of Forces∗

Adiabatic Preparation of Topological Order
Adiabatic Preparation of Topological Order

...   0. Now the tension is too weak to prevent the closed loops from fluctuating strongly. Nevertheless, open x-type strings cost the large energy 4U, so are forbidden in the ground state. The ground state consists of the superposition with equal amplitude of all possible closed strings, L. This is ...
Quantum phase transitions and novel phases in condensed matter
Quantum phase transitions and novel phases in condensed matter

... Phase diagrams of LiHoF4 and a typical high-Tc superconductor such as YBa2Cu3O6+x ...
Dark Energy from Violation of Energy Conservation
Dark Energy from Violation of Energy Conservation

Strong Nuclear Interaction
Strong Nuclear Interaction

... really bugged C.N. Yang and R.L. Mills, because quantum mechanics is invariant with respect to overall changes in color and phase, but not changes that vary from point to point. From a 1954 article in the Physical Review : “... As usually conceived, however, this arbitrariness is subject to the foll ...
Equations of Discontinuity - Max-Planck
Equations of Discontinuity - Max-Planck

... easier to apply to physical problems. It was soon discovyoung Indian physicist who found the solution. Satyenered that both approaches produced the same results. dranath Bose (1894–1974) developed a statistics that However, Schrödinger’s hope that this would mean that systematically counted indistin ...
Understanding Nothing - University of Southampton
Understanding Nothing - University of Southampton

... A flash of light causes a spherical wave front even if you move relative to source This only makes sense if space and time mix! ...
PoS(QG-Ph)011
PoS(QG-Ph)011

Were Bohr and Einstein both right
Were Bohr and Einstein both right

arXiv:hep-th/0006105v1 15 Jun 2000 Quotient Construction of `t
arXiv:hep-th/0006105v1 15 Jun 2000 Quotient Construction of `t

... class can be ignored. Then from a non-time-reversible evolution, which characterizes a deterministic process with dissipation at the Planck scale, we can obtain a time-reversible evolution of the properly defined equivalence classes for primordial states. Taking the equivalence classes to be quantum ...
Exact Wave Function of C=1 Matrix Model in Adjoint Sector
Exact Wave Function of C=1 Matrix Model in Adjoint Sector

... of MQM is established by Maldacena (0503112) and Fidkowski (0506132) by comparing its scattering phase With some simplifying assumption on large N limit of Calogero equation and with fixed background fermion ...
Quantum Control in Cold Atom Systems
Quantum Control in Cold Atom Systems

... • Through quantum control, one can tune parameters such that the bosons and fermions have same dispersion and interaction, to realize supersymmetry. • Supersymmetry always broken in a non-relativistic system, either spontaneously or explicitly, resulting in a fermionic Goldstone mode called Goldstin ...
The statistical interpretation of quantum mechanics
The statistical interpretation of quantum mechanics

Scanned copy Published in Physical Principles of Neuronal and
Scanned copy Published in Physical Principles of Neuronal and

... functional behavior in matter as a physical problem since they accept the theory of evolution in the form of survival of the fittest as a sufficient explanation. However, this evades the question of the origin of any level of coordinated activity where new functions appear. Specifically it evades th ...
A. J. Leggett
A. J. Leggett

... mixing” is sometimes (misleadingly) regarded as  analogous to the mixing of different bands in an insulator  by spin‐orbit coupling.  (hence, analogy  “topological insulator” ⇄ topological superconductor.) ...
The Theorem of Ostrogradsky
The Theorem of Ostrogradsky

... the magnitudes of the various energies. The volume of phase space is so large that these integrations cause the decay to be instantaneous. Indeed, the only way people derive finite decay rates for particles with a kinetic instability is by cutting off the phase space at some point, in which case the ...
A boost for quantum reality
A boost for quantum reality

The hidden quantum entanglement roots of E = mc and its genesis to E
The hidden quantum entanglement roots of E = mc and its genesis to E

A unitary perturbation theory approach to real
A unitary perturbation theory approach to real

... is possible, based on Wegner’s flow equation approach [10]. Independently, the same approach has been developed in the field of high energy physics [11]. Using this approach, we reproduce the exact solution for a quantum dissipative oscillator and show that efficient and precise numerical solutions ...
PDF
PDF

Quantum Reality
Quantum Reality

... “Bosons are gregarious groupies. If one boson is in a particular quantum state, all other bosons are "invited in" to share the same state. The more bosons that pile into the state, the stronger becomes the tendency for others to join them. In such a state, a very large number of particle will have ...
The 11 most beautiful equations in mathematics General relativity
The 11 most beautiful equations in mathematics General relativity

Quantum Control in Cold Atom Systems
Quantum Control in Cold Atom Systems

... Mean-field Description of Phases Within mean-field treatment of statistical flux attached to particles, Quantum Hall Effect = Bose condensation of Chern-Simons bosons! (Zhang, Hanson and Kivelson 89) Atomic IQH phase: two condensates and both U(1) symmetries broken: Molecular FQH phase: one condens ...
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Canonical quantum gravity

In physics, canonical quantum gravity is an attempt to quantize the canonical formulation of general relativity (or canonical gravity). It is a Hamiltonian formulation of Einstein's general theory of relativity. The basic theory was outlined by Bryce DeWitt in a seminal 1967 paper, and based on earlier work by Peter G. Bergmann using the so-called canonical quantization techniques for constrained Hamiltonian systems invented by Paul Dirac. Dirac's approach allows the quantization of systems that include gauge symmetries using Hamiltonian techniques in a fixed gauge choice. Newer approaches based in part on the work of DeWitt and Dirac include the Hartle–Hawking state, Regge calculus, the Wheeler–DeWitt equation and loop quantum gravity.
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