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Breakdown of the Standard Model
Breakdown of the Standard Model

... ● Landau theory with a TCP also produces tricritical wings (Griffiths 1970) ● So far no OP fluctuations have been considered ● More generally, Hertz theory works if field conjugate the OP does not change the soft-mode spectrum (DB, TRK, T Vojta 2002) Sep 2008 ...
The strange (hi)story of particles and waves*
The strange (hi)story of particles and waves*

Green`s Function + Iterative method for cables in cavity enclosure
Green`s Function + Iterative method for cables in cavity enclosure

... The wire is modeled by free space Green’s function whereas the cavity structure is analyzed using cavity modal Green’s function. On the wire zero tangential electric field is applied and over the aperture the continuity of tangential magnetic field is enforced. The coupling between the wire and cavi ...
Semiclassical Statistical Mechanics
Semiclassical Statistical Mechanics

Math 396. The C hairy ball theorem 1. Introduction Consider the unit
Math 396. The C hairy ball theorem 1. Introduction Consider the unit

Newton`s Law of Universal Gravitation and the Scale Principle
Newton`s Law of Universal Gravitation and the Scale Principle

Lecture 6: QUANTUM CIRCUITS 1. Simple Quantum Circuits We`ve
Lecture 6: QUANTUM CIRCUITS 1. Simple Quantum Circuits We`ve

... Next we will apply the quantum circuit technique to clarify something very surprising and a lot of fun - quantum teleportation! Commonly, teleportation is understood as a fictional method for transferring an object between two places by a process of dissociation, information transmission and reconst ...
Quantum information processing by nuclear magnetic resonance
Quantum information processing by nuclear magnetic resonance

1 - VideoLectures.NET
1 - VideoLectures.NET

... 4 + n-dim., Mgravity= MD ~ TeV R: ~  BH  n 1 S M D  M D  Since MD is low, tiny black holes of MBH ~ TeV can be produced if partons ij with sij = MBH pass at a distance smaller than RS ...
Existence, uniqueness and non-regularity of the solution to the
Existence, uniqueness and non-regularity of the solution to the

... Theorem 2. The problem (7)-(9) has a unique solution described above. Proof. First of all, the problem (7)-(9) by integration reduces to a nonlinear ODE of 1st order ...
The strange (hi)story of particles and waves
The strange (hi)story of particles and waves

The Meaning of Elements of Reality and Quantum Counterfactuals
The Meaning of Elements of Reality and Quantum Counterfactuals

Incomplete notes - UCI Physics and Astronomy
Incomplete notes - UCI Physics and Astronomy

1 Complex Numbers in Quantum Mechanics
1 Complex Numbers in Quantum Mechanics

Classical support for non-dispersive two
Classical support for non-dispersive two

QUANTUM DARWINISM, CLASSICAL REALITY, and the
QUANTUM DARWINISM, CLASSICAL REALITY, and the

... The core quantum postulates I?ll need are a strikingly simple and natural part of a longer list of axioms found in many textbooks.[3] They underlie quantum weirdness, but they also help explain the emergence of the classical. Much of the weirdness stems from the super- position principle implied by ...
Quantum Moduli Spaces 1 Introduction
Quantum Moduli Spaces 1 Introduction

EmQM15-Symposium Introduction-Walleczek-Grössing-10-23-2015
EmQM15-Symposium Introduction-Walleczek-Grössing-10-23-2015

... Emergent Space-Time concept. We have many examples of interesting quantum mechanical states, for which we can think of some (or all) of the spatial dimensions as emergent. Together with emergent space, we have the emergent dynamics of space and thus emergent gravity.” “But it is hard to imagine h ...
Electro-optic Control of Platelet Colloids in Nematic Liquid Crystals
Electro-optic Control of Platelet Colloids in Nematic Liquid Crystals

What is density operator?
What is density operator?

Landahl.quantum.errorcor
Landahl.quantum.errorcor

talk_pacific - University of Kentucky
talk_pacific - University of Kentucky

Edge Reconstruction in the ¼ 2=3 Fractional Quantum Hall State
Edge Reconstruction in the ¼ 2=3 Fractional Quantum Hall State

... an integer vector specifying the quasiparticle that is backscattered. The factor 2 is due to the fact that now we are considering two edges. The minimum of this expression is 1, corresponding to the most relevant tunneling operators with n ¼ ð0; 1; 0ÞT , ð1; 2; 0ÞT , and ð2; 2; 3ÞT . All three oper ...
Classical and Quantum Error Correction
Classical and Quantum Error Correction

RADIATION EMITTED BY MOLECULES IN THE PRESENCE OF A
RADIATION EMITTED BY MOLECULES IN THE PRESENCE OF A

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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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