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Three Dimensional View of the SYK/AdS Duality
Three Dimensional View of the SYK/AdS Duality

Spin-to-orbital conversion of the angular momentum of light and its
Spin-to-orbital conversion of the angular momentum of light and its

here.
here.

... E.g. For a projectile moving under the vertical gravitational force, the torque must be in the horizontal plane. So the vertical component of angular momentum Lz = xpy − yp x must be conserved. Since p x and py are also conserved, we conclude that the trajectory (x, y, z)(t) must be such that its p ...
In Search of Quantum Reality
In Search of Quantum Reality

Detecting a many-body mobility edge with quantum
Detecting a many-body mobility edge with quantum

... A fundamental paradigm in classical many-body physics – laying the foundations of statistical mechanics – is that of ergodicity, namely the ability of a many-body system to sample the microcanonical ensemble of states by means of its very own Hamiltonian dynamics [1]. In generic, non-random quantum ...
Lecture notes: Group theory and its applications in physics
Lecture notes: Group theory and its applications in physics

Quantized magnetoresistance in atomic-size
Quantized magnetoresistance in atomic-size

Types for Quantum Computing
Types for Quantum Computing

Chapter 20 Parity, Charge Conjugation and CP
Chapter 20 Parity, Charge Conjugation and CP

Quantum digital spiral imaging
Quantum digital spiral imaging

Confined Atoms - Frankfurt Institute for Advanced Studies
Confined Atoms - Frankfurt Institute for Advanced Studies

Paper - Quantum Electrodynamics in Graphene
Paper - Quantum Electrodynamics in Graphene

Automatic generation of active coordinates for quantum dynamics
Automatic generation of active coordinates for quantum dynamics

... with Q in Eq. 共4兲 but the states 兩S0 ; Q0典 and 兩S1 ; Q0典 do not. Functions f 1共Q兲 and f 2共Q兲 are, thus, diabatic quantities playing the role of parameters for the adiabatic energy difference. They depend implicitly on the reference geometry Q0, where the diabatic and adiabatic representations coinci ...
Measurements in Proof Nets as Higher
Measurements in Proof Nets as Higher

... theory. The latter are attracting attention as a useful presentation of quantum nonlocality (see e.g. [9]). On the other hand, while the languages in [11, 16, 21] are much more expressive—they include duplicable classical data (by the ! modality) and/or recursion—their models given in [11, 16] rely ...
Classical vs Quantum Information - UMD Math
Classical vs Quantum Information - UMD Math

... A simplex has the rather special property that any state (probability distribution) can be represented in one and only one way as a mixture of extremal states, the vertices of the simplex. No other state space has this feature: if the state space is not a simplex, the representation of mixed states ...
Thermal and Statistical Physics – Lecture notes
Thermal and Statistical Physics – Lecture notes

... General question: How to infer the laws that govern the behaviour of macroscopic systems from those of the micro-world? Laws that govern the microscopic world are Newton’s laws (classical), or Schrödinger’s equation (quantum), etc. In principle, these laws are applicable to macroscopic systems (co ...
Nanoelectromechanical systems
Nanoelectromechanical systems

... meet this charging energy cost so that electrons can tunnel through the device. If, however, the voltage is not large enough to overcome the charging energy required to put more than one electron simultaneously on the island, then only one electron can tunnel on and off the island at a time (hence th ...
43-4.pdf
43-4.pdf

quant-ph/0608013 PDF
quant-ph/0608013 PDF

DERIVATIONS, DIRICHLET FORMS AND SPECTRAL ANALYSIS
DERIVATIONS, DIRICHLET FORMS AND SPECTRAL ANALYSIS

... the image. Specifically this map, ∂, is a derivation (i.e. has the Leibniz property) from the domain of the Dirichlet form to a Hilbert module H, such that k∂ak2H = E(a, a). In the case that the Dirichlet form is regular on a separable locally compact metric measure space this construction is a vari ...
Basic Notions of Quantum Network Science
Basic Notions of Quantum Network Science

What the Humean Should Say About Entanglement
What the Humean Should Say About Entanglement

... [2010]. Hall suggests that the Humean accept only particle positions as part of the mosaic. Then, as he puts it, “What would make it the case that there are masses and charges is just that there is a candidate system that says so and that, partly by saying so, manages to achieve an optimal combinati ...
- Quantum Optics Group
- Quantum Optics Group

... idea and some of the most significant results that have originated from it, and we will briefly touch on many other related findings concerning the interaction of the SAM and OAM of light. Keywords: light orbital angular momentum, quantum optics, geometrical phases ...
Quantum Gates and Simon`s Algorithm
Quantum Gates and Simon`s Algorithm

... computation can be realized by using NAND gates only. Any probabilistic computation can be realized using NAND gates and in addition one gate which realizes a fair coin flip. Martin Rötteler, NEC Laboratories America ...
A two-dimensional, two-electron model atom in a laser pulse: exact
A two-dimensional, two-electron model atom in a laser pulse: exact

... Several theoretical approaches were able to reproduce experimentally observed ion yields in multi-electron ionization, at least qualitatively (see e.g. [1]). Most of them are based on a “single active electron” (SAE) point of view [2,3]. A new impact on the research in this field had the discovery o ...
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Canonical quantization

In physics, canonical quantization is a procedure for quantizing a classical theory, while attempting to preserve the formal structure, such as symmetries, of the classical theory, to the greatest extent possible.Historically, this was not quite Werner Heisenberg's route to obtaining quantum mechanics, but Paul Dirac introduced it in his 1926 doctoral thesis, the ""method of classical analogy"" for quantization, and detailed it in his classic text. The word canonical arises from the Hamiltonian approach to classical mechanics, in which a system's dynamics is generated via canonical Poisson brackets, a structure which is only partially preserved in canonical quantization.This method was further used in the context of quantum field theory by Paul Dirac, in his construction of quantum electrodynamics. In the field theory context, it is also called second quantization, in contrast to the semi-classical first quantization for single particles.
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