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On the Reality of Gauge Potentials - Philsci
On the Reality of Gauge Potentials - Philsci

Quantum Computation with Molecular Nanomagnets
Quantum Computation with Molecular Nanomagnets

Compatibility in Multiparameter Quantum Metrology
Compatibility in Multiparameter Quantum Metrology

Geometric phases in quantum systems of pure and mixed state
Geometric phases in quantum systems of pure and mixed state

... The Creutz ladder formation. Particles can hop both diagonally and vertically. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . [33] The Topological Uhlmann phase for the Creutz-ladder (a), the Majorana-chain model (b) and the SSH-model(c). The topological phase is equal to π inside the gre ...
Long distance coupling of a quantum mechanical oscillator to the
Long distance coupling of a quantum mechanical oscillator to the

... is challenged through two limitations: firstly, the requirement of resonant coupling limits the frequency of the mechanical oscillator to the maximal trap frequency achievable in optical lattices, that is, to the sub-MHz regime. Secondly, while motional states of individual atoms in optical lattices ...
QUANTUM COMPUTING: AN OVERVIEW
QUANTUM COMPUTING: AN OVERVIEW

... of A: A|λi  = λi |λi . Consider a superposition state c1 |λ1  + c2 |λ2 . If we measure a in this state, the state undergoes an abrupt change (wave function collapse) to one of the eigenstates |λi  corresponding to the observed eigenvalue λi . Suppose we prepare many copies of the state c1 |λ1  ...
A Dissertation entitled Quantum Theory of Ion
A Dissertation entitled Quantum Theory of Ion

Unifying Classical and Quantum Key Distillation
Unifying Classical and Quantum Key Distillation

... In information-theoretic cryptography, where no assumptions on the adversary’s resources6 are made, distributing keys between distant parties is impossible if only public classical communication channels are available [1, 2]. However, this situation changes dramatically if the parties have access t ...
Ab initio embedded cluster study of optical second harmonic
Ab initio embedded cluster study of optical second harmonic

Introduction to Quantum Entanglement
Introduction to Quantum Entanglement

... Theorem 3 ([4, 6]) Let ρ be a density operator acting on Hilbert space HA ⊗HB . Then ρ is separable if and only if for any positive map Λ ∈ L(B(HA ), B(HB )) the operator (1l ⊗ Λ)(ρ) is positive. Suppose that Λ is a transposition operator such that Λ(σ) = σ T . Hence (1l ⊗ Λ)(ρ) = ρTB and ρ is entan ...
Polynomial-Time Algorithms for Prime Factorization and Discrete
Polynomial-Time Algorithms for Prime Factorization and Discrete

... simulated by a Turing machine in a number of steps polynomial in the resources used by the computing device. Readers who are not comfortable with Turing machines may think instead of digital computers that have an amount of memory that grows linearly with the length of the computation, as these two ...
Entanglement in the anisotropic Heisenberg XYZ model with
Entanglement in the anisotropic Heisenberg XYZ model with

From Quantum Gates to Quantum Learning: recent research and
From Quantum Gates to Quantum Learning: recent research and

ABSTRACT Title of Document:
ABSTRACT Title of Document:

Simulating electric field interactions with polar molecules
Simulating electric field interactions with polar molecules

B 0
B 0

... I. Motivation: Quantum OR Classical Gravity (Geometrical Backgrounds in Early Universe) may violate fundamental space-time symmetries: either continuous (Lorentz (LV)) or discrete (T & CPT (CPTV)) and/or induced decoherence of quantum matter Parametrization: Standard Model Extension (SME) and beyond ...
Gravitational Teletransportation
Gravitational Teletransportation

Real, Complex, and Binary Semantic Vectors
Real, Complex, and Binary Semantic Vectors

... This section owes much to the theoretical framework of Kanerva’s hyperdimensional computing [7], and the experimental implementation and notation used in [19]. Some of the core concepts are from the literature on Vector Symbolic Architectures (see [9,12,11] and others). Please refer to these papers ...
Linear and non-linear response phenomena of molecular systems
Linear and non-linear response phenomena of molecular systems

... that we look at. For example, in an optical absorption experiment, we apply light (the external perturbation) and we look at the light that comes back from the system (the response). In this particular case both correspond to the same type of perturbation, but this does not have to be the case, we m ...
Overture - Center for Nonlinear Science
Overture - Center for Nonlinear Science

... The appellation ‘chaos’ is a confusing misnomer, as in deterministic dynamics there is no chaos in the everyday sense of the word; everything proceeds mathematically–that is, as Baron Leibniz would have it, infallibly. When a physicist says that a certain system exhibits ‘chaos,’ he means that the s ...
Elliptic Curve Cryptography and Quantum Computing
Elliptic Curve Cryptography and Quantum Computing

Charles Olson and the Quest for a Quantum Poetics
Charles Olson and the Quest for a Quantum Poetics

... the work of Auden and Creeley, other poets developed even closer ties to the physicist's work. Archibald MacLeish's long poem “Einstein,” for instance, sustains an extensive meditation on relativity. Louis Zukofsky translated a popular biography of Einstein and discussed the physicist's work in his ...
Quantum Mechanics as Quantum Information (and only a little more)
Quantum Mechanics as Quantum Information (and only a little more)

Gravity in lower dimensions
Gravity in lower dimensions

Holographic Quantum Error Correcting Codes - Adrian Franco
Holographic Quantum Error Correcting Codes - Adrian Franco

... is a rank-one projector on the one-dimensional subspace generated by |ψi. Depending on what system we are dealing with, the space of states will have different aspect. For example, if we consider a particle which can move in one dimension, its space of states is spanned by the states {|xi}x∈R , wher ...
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Scalar field theory

In theoretical physics, scalar field theory can refer to a classical or quantum theory of scalar fields. A scalar field is invariant under any Lorentz transformation.The only fundamental scalar quantum field that has been observed in nature is the Higgs field. However, scalar quantum fields feature in the effective field theory descriptions of many physical phenomena. An example is the pion, which is actually a pseudoscalar.Since they do not involve polarization complications, scalar fields are often the easiest to appreciate second quantization through. For this reason, scalar field theories are often used for purposes of introduction of novel concepts and techniques.The signature of the metric employed below is (+, −, −, −).
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