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Title First Name Last
Title First Name Last

... (LFQ) of constrained dynamical systems. Study of canonical structure, constrained dynamics, operator solutions and Hamiltonian, path Integral and BRST quantization of field theories, string theories and D-brane actions using the Dirac's relativistic IF and LF dynamics and construction and quantizati ...
QUANTUM MATTERS What is the matter? Einstein`s
QUANTUM MATTERS What is the matter? Einstein`s

... into something that we are more familiar with—sets. The object x is completely characterized by the sets Hom(x,y). 1.2.2. Unitarity and Locality. In the sense above, all physical systems are quantum systems. Their theoretical models are ultimately established by a trial-and-error process from experi ...
Geometric phases and cyclic isotropic cosmologies
Geometric phases and cyclic isotropic cosmologies

... 12], Asymptotically safe non-local gravity [13] and in General Relativity with matter-torsion interaction [14] just to name few. In the present paper, we ask ourselves whether such bouncing phenomena has some physical, long-term effects at the quantum level. At the classical level, we find this unli ...
Unitary time evolution
Unitary time evolution

The Boltzmann collision equation in quantum field theory
The Boltzmann collision equation in quantum field theory

PowerPoint - Isaac Newton Institute for Mathematical Sciences
PowerPoint - Isaac Newton Institute for Mathematical Sciences

... Shor’s algorithm – exponential speedup of factoring – Depends on fast quantum technique for finding the period of a periodic function Grover’s algorithm – quadratic speedup of search – works by gradually focusing an initially uniform superposition over all candidates into one concentrated on the de ...
Joint Lecture Groningen
Joint Lecture Groningen

... 1Birch and Swinnerton-Dyer Conjecture 2Hodge Conjecture 3Navier-Stokes Equations 4P vs NP 5Poincare Conjecture 6Riemann Hypothesis ...
Degeneracy in one-dimensional quantum mechanics
Degeneracy in one-dimensional quantum mechanics

... ABSTRACT: In this work we study the isotonic oscillator, V(x) = Ax2 + Bx−2 , on the ...
hep-th/0302002 PDF - at www.arxiv.org.
hep-th/0302002 PDF - at www.arxiv.org.

Topological insulators driven by electron spin
Topological insulators driven by electron spin

Vacuum-Entanglement
Vacuum-Entanglement

TQFTs - UCSB Math Department
TQFTs - UCSB Math Department

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

... the vector that describes its state—and not only that, but possibly the state of another particle on the opposite side of the universe. Quick, what theory have I just described? The answer is classical probability theory. The moral is that, before we throw up our hands over the “extravagance” of the ...
Are Quantum States Exponentially Long Vectors?
Are Quantum States Exponentially Long Vectors?

... the vector that describes its state—and not only that, but possibly the state of another particle on the opposite side of the universe. Quick, what theory have I just described? The answer is classical probability theory. The moral is that, before we throw up our hands over the “extravagance” of the ...
Majorana Fermions and Non-Abelian Statistics in
Majorana Fermions and Non-Abelian Statistics in

An introduction to rigorous formulations of quantum field theory
An introduction to rigorous formulations of quantum field theory

Lattice QCD and String Theory Lattice 2005 Julius Kuti Confining Force
Lattice QCD and String Theory Lattice 2005 Julius Kuti Confining Force

... Lorentz invariance outside the critical dimension D=26 Covariant (Virasoro) quantization leads to D-1 oscillators unless D=26 Z(2) vortex, Nielsen-Olesen vortex, and QCD string require Poincare invariance and D-2 oscillators (longitudinal oscillator is not protected as a Goldstone mode of symmetry b ...
Problems, Puzzles and Prospects: A Personal Perspective on
Problems, Puzzles and Prospects: A Personal Perspective on

... standard model gets unified into a single, simple group, gravity remains an additional force of rather different structure. And 2) quantum gravity makes no sense --- or rather we have not understood how to make sense out of it. The symptom of this problem is nonrenormalizability. Supergravity answer ...
dirac-weyl-fock equation along a chronological field
dirac-weyl-fock equation along a chronological field

... Abstract. We will quantify the (p, q)-tensors of the universe using the ∇γ quantification process. This method can be generalised for all the states of the physical system. We will give some results on the notion of space-time which permits travel through parts of the universe where a chronological ...
Full text in PDF - ndl nano
Full text in PDF - ndl nano

- RZ User
- RZ User

... mass points, for example, were invented as part of classical mechanics. Classical mechanics was first applied to extended “clumps of matter”, such as the heavenly bodies or falling rocks and apples. It was in fact a great surprise for Newton and his contemporaries (about 1680) that such very differe ...
An Introduction to Quantum Control
An Introduction to Quantum Control

Studies of effective theories beyond the Standard Model
Studies of effective theories beyond the Standard Model

... neutrino masses nor the mixing in the leptonic sector, which have been observed, can be described within this model. In fact, the model only describes a fraction of the known energy in the Universe. Thus, we know there must exist a theory beyond the SM. There is a plethora of possible candidates for ...
Fast converging path integrals for time-dependent potentials
Fast converging path integrals for time-dependent potentials

... process described above. In this equation, the action S for a given trajectory q(t) is defined as usual:  tb ...
Chapter 1. The Basics of Quantum Mechanics
Chapter 1. The Basics of Quantum Mechanics

... (reasonably) fixed kinetic energy E from metallic crystals. These workers found that plots of the number of scattered electrons as a function of scattering angle  displayed peaks at angles  that obeyed a Bragg-like equation. The startling thing about this observation is that electrons are particle ...
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Instanton

An instanton (or pseudoparticle) is a notion appearing in theoretical and mathematical physics. An instanton is a classical solution to equations of motion with a finite, non-zero action, either in quantum mechanics or in quantum field theory. More precisely, it is a solution to the equations of motion of the classical field theory on a Euclidean spacetime.
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