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quantum mechanics from classical statistics
quantum mechanics from classical statistics

An Introduction to Quantum Computation
An Introduction to Quantum Computation

... researchers have noted that there is a fundamental limit to the number of transistors that may be placed on a chip, at least with our current production methods. For better or worse, computers have become a necessary component of our lives, and the notion of an upper limit on computing power does no ...
Anomaly of non-locality and entanglement in teaching quantum
Anomaly of non-locality and entanglement in teaching quantum

... locally (usually along the z-axis for simplicity). Students are told that whenever Alice measures either ~/2 or −~/2, she instantly knows that Bob will obtain the opposite result upon measuring the other particle’s spin along the same direction. Then it is mentioned that the two particles are entang ...
Document
Document

Infrared and ultraviolet cutoffs of quantum field theory
Infrared and ultraviolet cutoffs of quantum field theory

... to have a modification of Lorentz transformations compatible with the presence of an observer-independent scale of length has been only recently initiated to be explored [13]. In order for the dispersion relation Eq. (5) to be compatible with the very stringent limits on CPT violation [14] it is ne ...
2001. (with Gordon Belot) Pre-Socratic Quantum Gravity. In Physics
2001. (with Gordon Belot) Pre-Socratic Quantum Gravity. In Physics

... system in the following sense. We think of (M, ω) as being the space of dynamically possible states of some physical system—the phase space of the system. Each point of (M, ω) corresponds to exactly one physically possible state of the system, so a curve in phase space corresponds to a history of ph ...
applied theta functions
applied theta functions

... My objective here will be to provide a concise account of the stark essentials of some of my recent work as it relates to that wonderful creation of the youthful Jacobi—the theory of theta functions. I will omit details except when they bear critically upon a point at issue.1 And in the tradition of ...
First-principles calculations of long-range intermolecular dispersion forces Auayporn Jiemchooroj Link¨
First-principles calculations of long-range intermolecular dispersion forces Auayporn Jiemchooroj Link¨

Bulk Entanglement Spectrum Reveals Quantum
Bulk Entanglement Spectrum Reveals Quantum

- IISER
- IISER

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

How Stands Collapse II
How Stands Collapse II

... Rather than reprise my previous argument, I wish to take this opportunity to make it more simple and general. My point of view is that a collapse theory is different from standard quantum theory and, as I said to John Bell in Amherst, therefore requires a new language, conceptual as well as terminol ...
Interpreting Effective Field Theories
Interpreting Effective Field Theories

LAUDISA, Counterfactual reasoning, realism and QM_last version
LAUDISA, Counterfactual reasoning, realism and QM_last version

... his focus on the peculiar features of the state representation in quantum mechanics highly contributed in retrospect to realize how crucial is entanglement to the theory in so many respects2. But also for our purposes the alternative formulations of an incompleteness argument turn out to be especial ...
Research Paper
Research Paper

Book of Abstracts
Book of Abstracts

... prospects for carrying out such an observation will be discussed. ...
PPT - Fernando Brandao
PPT - Fernando Brandao

URL - StealthSkater
URL - StealthSkater

Lorentz violating field theories and nonperturbative physics
Lorentz violating field theories and nonperturbative physics

... At the fundamental (usually Planck scale) level, models with LIV have been put forward in roughly two categories. 1. Models with a Lorentz-invariant Lagrangian (dynamical Lorentz invariance) that exhibit spontaneous symmetry breaking of Lorentz invariance. 2. Models without Lorentz symmetry at the f ...
Target Space = Space Nick Huggett Department of Philosophy M/C
Target Space = Space Nick Huggett Department of Philosophy M/C

Regular Tesselations in the Euclidean Plane, on the
Regular Tesselations in the Euclidean Plane, on the

... ‘Discrete’ is a topological assumption: we put on H the induced topology, as a subset of the topological group of the invertible matrices. In mathematical terms, the discreteness means that H has a fundamental domain D with positive area, that is: (a) every point of the plane can be moved to D by ap ...
A QED-Based Wave Theory of Light, Electrons
A QED-Based Wave Theory of Light, Electrons

... authors also claim that light is composed of particles flying through space, but then admit that QED only predicts the probability of detection events and that the particle theory of light cannot be taken too seriously: “the quantum state is simply a tool to calculate probabilities…whenever we talk ...
Invitation to Local Quantum Physics
Invitation to Local Quantum Physics

Essay Review of Quantum State Diffusion by Ian Percival
Essay Review of Quantum State Diffusion by Ian Percival

... when used to calculate the same physical quantities). It is therefore clear that using a jiggling quantum state (in QSD, or, for that matter, any other approach) to model the e ect of entanglement with an actual environment cannot be fundamental. QSD doesn't solve the measurement problem, nor does i ...
Novel Confirmation and the Underdetermination of Scientific Theory
Novel Confirmation and the Underdetermination of Scientific Theory

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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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