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A Variational Approach to the Schrödinger–Poisson System
A Variational Approach to the Schrödinger–Poisson System

... of the wave function k, solution to the 3-D Schrödinger–Poisson system (SPS). Actually, we are interested in giving an insight on the quantum mechanical dynamics of a single particle in vacuum or a polar crystal (the polaron problem), and elucidating about its qualitative behaviour depending on the ...
Electric fields and quantum wormholes
Electric fields and quantum wormholes

... charge spectrum in theories of quantum gravity have been conjectured on different grounds [32]. To quantify this, for any state jψi of either system we define a dimensionless quantity called the “wormhole electric susceptibility” χ Δ , χ Δ ≡ hψjΦ2Δ jψi; ...
Quantum Theory of Radiation
Quantum Theory of Radiation

... Dirac's theory of radiation is based on a very simple idea; instead of considering an atom and the radiation field with which it interacts as two distinct systems, he treats them as a single system whose energy is the sum of three terms: one representing the energy of the atom, a second representing ...
One-loop partition function of three
One-loop partition function of three

... loops and the ghost loops which arise from gauge fixing. In theories with topological degrees of freedom, such as Chern-Simons theory, this is typically the case. Given the similarities between three-dimensional gravity and Chern-Simons theory we therefore expect that the S piq may be non-trivial. T ...
The harmonic oscillator in quantum mechanics: A third way F. Marsiglio
The harmonic oscillator in quantum mechanics: A third way F. Marsiglio

... encountered it using the algebraic method (series solution) and Dirac’s operator method. The former method tends to leave students struggling with the mathematics, and the latter method leaves many students awestruck. The method proposed here uses matrix algebra, which is a more familiar mathematica ...
Introducing surface tension to spacetime
Introducing surface tension to spacetime

... Figure 1. Geometry of an arbitrary matter distribution in a small volume of spacetime displaying membrane-like properties Consider the same matter distribution from a relativistic perspective. At the start of most physics problems/experiments, clocks are typically set to zero. At the instant clocks ...
Graduate Course Descriptions - UC Berkeley Physics
Graduate Course Descriptions - UC Berkeley Physics

... C201. Introduction to Nano-Science and Engineering. (3) Three hours of lecture per week. Prerequisites: Major in physical science such as chemistry, physics, etc., or engineering; consent of advisor or instructor. A three-module introduction to the fundamental topics of Nano-Science and Engineering ...
Wormholes and Entanglement
Wormholes and Entanglement

... σ σ ⊗ σ. while we have created a particle-antiparticle pair which superficially appears completely entangled, this entanglement is revealed to be ‘fake’ when we notice that the particle and antiparticle are merely opposite ends of the same wormhole. If we had no knowledge of the wormhole, and treate ...
approximation of thermal equilibrium for quantum gases with
approximation of thermal equilibrium for quantum gases with

Document
Document

... SU(2)L x U(1)Y, you’ll avoid making this mistake.  The unbroken symmetry is SU(2)Left x U(1)Hypercherge – We explicitly broke both symmetries when we declared the w3 component to be electrically neutral – We will discuss another way to break these symmetries tomorrow  Often, a calculation that loo ...
Extension of a factorization method of nonlinear second order ODE`s
Extension of a factorization method of nonlinear second order ODE`s

... There are equations of the latter type which do not present a linear term in the first derivative. This implies g(y) = 0, i.e. µ ...
Generalized quantum mechanical two-Coulomb
Generalized quantum mechanical two-Coulomb

... The property iii) is a consequence of i) and ii). The last property indicates that there are only two non-trivial parameters in the generalized quantum mechanical two-Coulomb-center problem: R and the ratio of q1 /q2 or q2 /q1 . Now, let us turn our attention to the fact that the expression (2) defi ...
Wu_Y_H
Wu_Y_H

... relativistic treatment will be indispensable even locally. ...
Quantum Field Theory and Representation Theory
Quantum Field Theory and Representation Theory

physical principles of advanced space propulsion based on heims`s
physical principles of advanced space propulsion based on heims`s

The Hydrogen Atom: a Review on the Birth of Modern Quantum
The Hydrogen Atom: a Review on the Birth of Modern Quantum

PowerPoint
PowerPoint

Quantum Field Theory, its Concepts Viewed from a Semiotic
Quantum Field Theory, its Concepts Viewed from a Semiotic

... we return in greater detail to the central question: in which way do particles, i.e. the objects observed experimentally, emerge in the theory from the quantised fields, i.e. from the theoretical building blocks? The resulting rather complex answer manifests, to which extend the theory copes with th ...
Family Gauge Theory
Family Gauge Theory

... Standard Model last Fall. On one day, it was clear to us that we could put the three lepton doublets, six of them altogether, as an SU_f(3) ...
Primer on topological insulators
Primer on topological insulators

Quantum Level Structures and Nonlinear Classical Dynamics
Quantum Level Structures and Nonlinear Classical Dynamics

Manifestly Covariant Functional Measures for Quantum Field Theory
Manifestly Covariant Functional Measures for Quantum Field Theory

... d x gΦk0 Φk = δk0 ,k . The action in equation (52) is then diagonal in the expansion coefficients dik . If we change variables from v a (x) to dik , we have ...
Lagrange`s and Hamilton`s Equations
Lagrange`s and Hamilton`s Equations

ON THE QUANTUM-CLASSICAL ANALOGIES 1. INTRODUCTION It
ON THE QUANTUM-CLASSICAL ANALOGIES 1. INTRODUCTION It

Why were two theories (Matrix Mechanics and Wave Mechanics
Why were two theories (Matrix Mechanics and Wave Mechanics

... • Bohr’s energy-states and eigenvalues: – In (1926b, 8) Schrödinger starts from the wave mechanical assumptions and derives the expression – Eι = m (e²)² / 2K²ι where “the well known Bohr energy-levels, corresponding to the Balmer lines, are obtained, if the constant K, introduced in for reasons of ...
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Instanton

An instanton (or pseudoparticle) is a notion appearing in theoretical and mathematical physics. An instanton is a classical solution to equations of motion with a finite, non-zero action, either in quantum mechanics or in quantum field theory. More precisely, it is a solution to the equations of motion of the classical field theory on a Euclidean spacetime.
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