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THE MIRROR CONJECTURE FOR MINUSCULE
THE MIRROR CONJECTURE FOR MINUSCULE

... which is a D-module on Z(LP ). A priori Cr(G,P ) is a complex of D-modules, but we show that it is just a D-module. The integral function ψ1 (t) is formally the solution of Cr(G,P ) . More generally, we shall define in (1.14.1) a character D-module Cr(G,P ) (λ) with solution ψλ (t). This article see ...
Communication: creation of molecular vibrational motions via the
Communication: creation of molecular vibrational motions via the

Correlaciones en Mecánica Cuántica
Correlaciones en Mecánica Cuántica

... One of the key features of non-clasicality in a quantum systems is the existence of correlations which don’t have classical counterparts. Such correlations, quantum correlations, are central in the search for understanding and harnessing the power of quantum mechanics applied to information theory, ...
Superconducting Qubits and Circuits: Artificial Atoms Coupled to
Superconducting Qubits and Circuits: Artificial Atoms Coupled to

Quantum Annealing with Markov Chain Monte Carlo Simulations
Quantum Annealing with Markov Chain Monte Carlo Simulations

... hardware device built to implement quantum annealing for solving combinatorial optimization problems. Whether D-Wave computing hardware devices display a quantum behavior or can be described by a classical model has attracted tremendous attention, and it remains controversial to determine whether qu ...
The physics behind chemistry, and the Periodic Table
The physics behind chemistry, and the Periodic Table

A CP - Indico
A CP - Indico

Taming the Electronic Structure of Lead and Eka-lead
Taming the Electronic Structure of Lead and Eka-lead

Quantum Chemistry for Spectroscopy – A Tale of Three Spins (S = 0
Quantum Chemistry for Spectroscopy – A Tale of Three Spins (S = 0

Emergence of a classical world from within quantum theory
Emergence of a classical world from within quantum theory

Quantum gauge theory simulation with ultracold atoms
Quantum gauge theory simulation with ultracold atoms

... system that can be reshaped and adjusted to mimic the behaviour of other many-body systems: ultracold atomic gases in optical lattices act as genuine quantum simulators. The understanding of gauge theories is essential for the description of the fundamental interactions of our physical world. In par ...
Electronic Transport in One-Dimensional - Goldhaber
Electronic Transport in One-Dimensional - Goldhaber

Quantum Scattering Theory and Applications
Quantum Scattering Theory and Applications

... working with Rick four years ago and I have learned an immense amount from him in that time. From the very rst time we spoke I have felt not only challenged but respected. One particularly nice aspect of having Rick as an advisor is his ready availability. More than one tricky part of this thesis h ...
The averaged dynamics of the hydrogen atom in crossed electric
The averaged dynamics of the hydrogen atom in crossed electric

... that a velocity-dependent, Coriolis-like force in Newton’s equations causes the ionization of the electron to exhibit chaotic scattering [MW92, UF95, JFU99]. All these phenomena, as well as renewed interest in the motional Stark effect [JHY83, F94], make the crossed-fields problem an experimental ac ...
Theoretical and experimental status of magnetic monopoles
Theoretical and experimental status of magnetic monopoles

Quantum Theory, Groups and Representations: An Introduction (under construction) Peter Woit
Quantum Theory, Groups and Representations: An Introduction (under construction) Peter Woit

... 21.1 The metaplectic representation for d = 1 . . . . . . . . . . . . . . 231 21.2 Normal-ordering and the choice of complex structure . . . . . . . 235 21.3 For further reading . . . . . . . . . . . . . . . . . . . . . . . . . . 239 22 The Harmonic Oscillator as a Representation of U (d) 22.1 The m ...
IMPRECISE MEASUREMENTS IN QUANTUM MECHANICS
IMPRECISE MEASUREMENTS IN QUANTUM MECHANICS

... We conclude that the above framework for states and observables is coherent in the sense that if the representation of the one is given, the representation of the other follows from natural assumptions. Remark 1. The structures of the sets of states and observables have been investigated also in mor ...
Factorization algebras and free field theories
Factorization algebras and free field theories

... Obsq is no longer a cosheaf of commutative algebras. Instead, it is a factorization algebra, a notion introduced by Beilinson and Drinfeld [BD04] in their work on conformal field theory. Perturbative quantum field theories are rich and subtle objects, and the constructions in [CG], while explicit, c ...
Effects of Dipolar Fields in NMR and MRI
Effects of Dipolar Fields in NMR and MRI

... branch that every advance in physics is largely due to the developments that preceded it.” Felix Bloch, Nobel Lecture, 1952. A description of the basic physics of NMR will be attempted in terms of quantum mechanical (Section 2.2) and classical approaches (Section 2.3). An insight will be given into ...
J. Phys. Chem. A 103, 10611-8
J. Phys. Chem. A 103, 10611-8

... respectively. In the system of study, the field-matter interaction can be described by ...
On quantum obfuscation - University of Maryland Institute for
On quantum obfuscation - University of Maryland Institute for

... The last condition can be formulated rigorously in a number of ways. One possibility is the so-called “virtual black-box” condition, which says that the obfuscated program is no more useful than an impenetrable box which simply accepts inputs and produces outputs. While this condition appears to be ...
Schrödinger operators and their spectra
Schrödinger operators and their spectra

Coherent states and projective representation of the linear canonical
Coherent states and projective representation of the linear canonical

... both used a holomorphic representation of the canonical commutation relations. Another approach can be found in Ref. 4. In this latter treatment, however, a certain class of linear transformations cannot be treated by the direct formula, and can only be recovered by taking products oflinear transfor ...
memory effects in the dynamics of open quantum systems
memory effects in the dynamics of open quantum systems

A unification of photons, electrons, and gravitons under qbit
A unification of photons, electrons, and gravitons under qbit

... ∂t hLl i = hi[H, Ll ]i ∼ ih Bpa − h.c.i → Ė = ∂ × B a=1,..,4 ...
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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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