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entanglement properties of quantum many
entanglement properties of quantum many

Bounding the quantum dimension with contextuality Linköping University Post Print
Bounding the quantum dimension with contextuality Linköping University Post Print

... measurement a sequence. This difference to the standard version does not matter at this point (since the observables in any row or column commute), but it will become important below. The PM inequality is of special interest for our program since it is violated up to the algebraic maximum with four- ...
MODULE MAPS OVER LOCALLY COMPACT QUANTUM GROUPS
MODULE MAPS OVER LOCALLY COMPACT QUANTUM GROUPS

Ockham`s razor and the interpretations of quantum mechanics
Ockham`s razor and the interpretations of quantum mechanics

canonical quantum electrodynamics in covariant gauges
canonical quantum electrodynamics in covariant gauges

... of the four-divergence of the Maxwell field is zero for all physical states, all these gauges ar e quantum generalizations of the classical Lorentz gauge . The quantization is carried out by mean s of a Lagrange multiplier field. It is shown that there exist generators for four-dimensional translati ...
Abstracts of talks for the history of science conference, One hundred
Abstracts of talks for the history of science conference, One hundred

... Communicating the Heisenberg relations: Niels Bohr and the forgotten Einstein-Rupp experiments In 1926, Albert Einstein collaborated with Emil Rupp on a set of experiments that were to probe the wave versus particle nature of light. The experiments have now been forgotten, even though their history ...
Quantum cryptography
Quantum cryptography

... Quantum cryptography is cryptography of 21st century. An important new feature of quantum cryptography is that security of quantum cryptographic protocols is based on the laws of nature – of quantum physics, and not on the unproven assumptions of computational complexity . Quantum cryptography is th ...
Quantum Channels - Institut Camille Jordan
Quantum Channels - Institut Camille Jordan

A conformal field theory approach to the fractional quantum Hall
A conformal field theory approach to the fractional quantum Hall

... states with non-abelian excitations, that can possibly occur in graphene. The derivation of these wave functions relies on an analysis using conformal field theory and group theory in analogy with an analysis done before for non-abelian SU(2) spin singlet states [1]. Structure of the thesis I wrote ...
BORDISM: OLD AND NEW What follows are lecture notes from a
BORDISM: OLD AND NEW What follows are lecture notes from a

... We give a general discussion in a few weeks. One main idea of the course is to extract various algebraic structures of increasing complexity from smooth manifolds and bordism. Today we will use bordism to construct an equivalence relation, and so construct sets of bordism classes of manifolds. We wi ...
pdf
pdf

... This section offers a brief background on basic concepts in quantum computation. Quantum States and Superposition: While classical bits exist in only one of the binary states at any given time, quantum bits, or qubits, can exist in a superposition state, which is a linear combination of the |0i and ...
Charles Olson and the Quest for a Quantum Poetics
Charles Olson and the Quest for a Quantum Poetics

Quantum cryptography
Quantum cryptography

... Quantum cryptography is cryptography of 21st century. An important new feature of quantum cryptography is that security of quantum cryptographic protocols is based on the laws of nature – of quantum physics, and not on the unproven assumptions of computational complexity . Quantum cryptography is th ...
Construction X for quantum error-correcting codes
Construction X for quantum error-correcting codes

MOCK MODULAR FORMS AND QUANTUM MODULAR FORMS 1
MOCK MODULAR FORMS AND QUANTUM MODULAR FORMS 1

... It is clear that f (q) has singularities exactly when q is an even order root of unity. Ramanujan compared f (q) to b(q) = (1−q)(1−q 3 )(1−q 5 ) · · · (1−2q+2q 4 −· · · ). The function q −1/24 b(q) is a weakly holomorphic modular form. Moreover, Ramanujan claimed, and Watson [17] proved, that f (q)− ...
B.Sc. (H) PHYSICS THREE-YEAR FULL-TIME PROGRAMME (Six-Semester Course)
B.Sc. (H) PHYSICS THREE-YEAR FULL-TIME PROGRAMME (Six-Semester Course)

Quantization of Relativistic Free Fields
Quantization of Relativistic Free Fields

... When following this ad hoc procedure, care has to be taken that one is not dealing with phenomena that are sensitive to the omitted zero-point oscillations. Gravitational interactions, for example, couple to zero-point energy. The infinity creates a problem when trying to construct quantum field the ...
Transport Properties of Interacting Edge Modes in 2D Topological
Transport Properties of Interacting Edge Modes in 2D Topological

Quantum Rotations: A Case Study in Static and Dynamic Machine
Quantum Rotations: A Case Study in Static and Dynamic Machine

... about all “practical” quantum algorithms. We describe each algorithm briefly below and summarize our analysis of these benchmarks in Table 1. The number of Lines of Scaffold code is provided for each benchmark to give a sense of coding complexity. The resource requirements of each algorithm depend o ...
Process, System, Causality, and Quantum Mechanics, A
Process, System, Causality, and Quantum Mechanics, A

Hypergroups and Quantum Bessel Processes of Non
Hypergroups and Quantum Bessel Processes of Non

Polynomial-Time Algorithms for Prime Factorization and Discrete
Polynomial-Time Algorithms for Prime Factorization and Discrete

Extremal properties of the variance and the quantum Fisher
Extremal properties of the variance and the quantum Fisher

... We will also discuss that numerical calculations suggest that the left-hand side and the right-hand side of Eq. (6) are very close to each other, even when A has nonzero diagonal elements or the density matrix has a rank larger than 2. Concerning the quantum Fisher information, we can also prove the ...
PT-symmetric quantum mechanics
PT-symmetric quantum mechanics

Qualitative individuation in permutation
Qualitative individuation in permutation

... But a consequence of the physical emptiness of the factor Hilbert space labels is that we cannot read facts about a physical state so readily off the mathematical form of the state-vector used to represent it. Instead we need to look at the algebra of admissible operators, which is greatly restrict ...
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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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