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Optimal parallel quantum query algorithms
Optimal parallel quantum query algorithms

... find distinct i1 , . . . , ik ∈ [n] such that xi1 = · · · = xik , and the k-sum problem, where the objective is to find distinct i1 , . . . , ik ∈ [n] such that xi1 + · · · + xik = 0 mod q. Ambainis’s approach solves both problems using O(nk/(k+1) ) quantum queries. Recently, Belovs gave a o(n3/4 ) ...
Quantum Decoherence and the - Philsci
Quantum Decoherence and the - Philsci

An Introduction to Nonequilibrium Many
An Introduction to Nonequilibrium Many

A Holographic Interpretation of Entanglement Entropy
A Holographic Interpretation of Entanglement Entropy

manuscript - University of Hertfordshire
manuscript - University of Hertfordshire

... Eq. (2), they are pinned to the zero lines of the Wigner function, but occur off the x axis, travel long distances and merge with or split from other stagnation points, see Figs. 4 and 5. For the Caticha potential, we observe a string of vortices with alternating handedness aligned in the p directio ...
Geometry of the Set of Mixed Quantum States: An Apophatic Approach
Geometry of the Set of Mixed Quantum States: An Apophatic Approach

1 - Hal-SHS
1 - Hal-SHS

... distributions. (At this time they were given from experimental data. They would be calculable theoretically only with quantum field theory, shortly after the quantum mechanics formulation was obtained 18). The evidence for attributing radiation (defined by its frequency and wave length) both an ener ...
Quantum Computing Applications
Quantum Computing Applications

doc - StealthSkater
doc - StealthSkater

... the vertex of Feynman diagram would be in question in the sense that 3 string worldsheets would be glued together along their 1-dimensional ends in the vertex. This generalizes similar description for gauge interactions using Feynman diagrams. In the microscopic description, point-like particles ar ...
Why Quantum Computing? - Quantum Physics and Quantum
Why Quantum Computing? - Quantum Physics and Quantum

on the canonical formulation of electrodynamics and wave mechanics
on the canonical formulation of electrodynamics and wave mechanics

... deal on the theory of dynamics, in particular, the Hamiltonian approach to dynamics and its applications in electrodynamics and atomic and molecular collisions. I also learned a new appreciation for scientific computing, of which I was previously ignorant. Most importantly, Prof. Öhrn and Dr. Deume ...
Regular Structures
Regular Structures

Dynamical Theories of Brownian Motion
Dynamical Theories of Brownian Motion

Driven Problems in Quantum and Classical Mechanics with Floquet
Driven Problems in Quantum and Classical Mechanics with Floquet

... both with and without analytical solutions, in both classical and quantum mechanics, will be examined and their general behaviours indentified with the help of Floquet theory. Floquet multipliers will be used to show stability of a classical system via Poincaré sections. The stability of various dr ...
Complete Axiomatizations for Quantum Actions
Complete Axiomatizations for Quantum Actions

... quantum systems, in the form of a relational structure, of the type known in Computer Science as “labeled transition systems”, and in modal logic as “(multimodal) Kripke frames”. It takes as fundamental the notion of (quantum) state and represents quantum actions as relations between states. This i ...
The fractional quantum Hall effect in wide quantum wells
The fractional quantum Hall effect in wide quantum wells

... the first subband (1SB). (b) The Hall resistance for exemplary densities shows a vanishing of the plateau at total filling 5/2 upon population of the second subband. Yet, the plateau corresponding to 5/2-filling of the first subband alone is preserved. Magnetotransport experiments were carried out o ...
Document
Document

Short-Lived Lattice Quasiparticles for Strongly Interacting Fluids
Short-Lived Lattice Quasiparticles for Strongly Interacting Fluids

... νL . This simple example highlights the necessity of operating with very short-lived quasiparticles, where short means very small as compared with the physical free-streaming and collisional time scales, ∆t and τ , both O(1) in LB units. These quasiparticles function pretty well in the discrete worl ...
quantum dynamics of integrable spin chains
quantum dynamics of integrable spin chains

... The extension to local observables was done in the study of impurity models. Both Tjon [27], and Abraham, Barouch, Gallavotti and Martin-Löf [1, 2, 3] have found the same kind of behavior for the XX model with an impurity. So, definitely, this unusual behavior of such systems could be discouraging, ...
Order date - Calicut University
Order date - Calicut University

... Differentiation – The derivative of a real function, Mean Value theorems, The continuity of Derivatives, L Hospital’s Rule, Derivatives of Higher Order, Taylor’s Theorem, Differentiation of Vector – valued functions. The Riemann – Stieltjes Integral, - Definition and Existence of the integral, prope ...
- Philsci
- Philsci

... 1932), in order to determine whether quantum mechanics has an appropriate counterpart to classical chaos, such as sensitive dependency on initial conditions (in the classical sense of exponentially diverging trajectories).8 ...
New Perspectives on the Aharonov-Bohm Effect - Philsci
New Perspectives on the Aharonov-Bohm Effect - Philsci

A SURVEY OF NIELSEN PERIODIC POINT THEORY (FIXED n)
A SURVEY OF NIELSEN PERIODIC POINT THEORY (FIXED n)

The Relation Between Classical and Quantum Mechanical Rigid
The Relation Between Classical and Quantum Mechanical Rigid

Standard Model at the LHC (Lecture 1: Theoretical Recap) M. Schott
Standard Model at the LHC (Lecture 1: Theoretical Recap) M. Schott

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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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