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Color Glass Condensate at RHIC
Color Glass Condensate at RHIC

... Is there a place for classical methods? ...
Document
Document

... Isaac Newton to compute the effects of other planets on the orbit of a given planet. The use of perturbative techniques in celestial mechanics led directly to the discovery of Neptune in 1846. Physicists used the pattern of irregularities in the orbit of Uranus, to predict the general location of the ...
CALCULUS OF FUNCTIONALS
CALCULUS OF FUNCTIONALS

... series. Our practical interest in the integral aspects of the functional calculus we owe ultimately to Richard Feynman; we have seen that the Schrödinger equation provides—interpretive matters aside—a wonderful instance of a classical field, and it was Feynman who first noticed (or, at least, who firs ...
Euclid of Alexandria: Elementary Geometry
Euclid of Alexandria: Elementary Geometry

... 1. Enunciation: A general statement of what is to be shown. 2. Exposition: A statement setting out a number of specific objects with letter names. 3. Specification: A restatement of what is to be shown in terms of the specific objects. 4. Construction: Instructions for drawing new objects that will ...
Wednesday, Nov. 15, 2006
Wednesday, Nov. 15, 2006

Wednesday, Nov. 15, 2006
Wednesday, Nov. 15, 2006

... requires the introduction of additional fields – These fields are called gauge fields – Leads to the introduction of a definite physical force • The potential A  r  can be interpreted as the EM ...
Emergence in Effective Field Theories - Philsci
Emergence in Effective Field Theories - Philsci

... An effective field theory (EFT) of a physical system is a description of the system at energies low, or distances large, compared to a given cutoff. EFTs are constructed via a process in which degrees of freedom are eliminated from a high-energy/short-distance theory. Formulating a concept of emerge ...
Towards UV Finiteness of Infinite Derivative Theories of Gravity and
Towards UV Finiteness of Infinite Derivative Theories of Gravity and

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Transparencies

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Quantum Field Theory - Uwe

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String Backgrounds

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Understanding EMC Basics 3

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Imaging and Tuning Molecular Levels at the Surface of a Gated
Imaging and Tuning Molecular Levels at the Surface of a Gated

... and annihilation operators. We will neglect the dependence on electron wavevector k , as well as phonon wavevector q . This is based on the observation that the electron and phonon bandwidths are both relatively small. We have also checked that the electron-phonon matrix elements do not change appre ...
Higher-derivative Lagrangians, nonlocality, problems, and solutions
Higher-derivative Lagrangians, nonlocality, problems, and solutions

... theory is a truncated perturbative expansion of some larger, nonlocal (but otherwise well-behaved) theory. The nonlocal theory itself may be the low-energy effective limit of some even larger theory for which fields have been integrated out. It will be shown that the case of cosmic strings with high ...
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Idealization in Quantum Field Theory - Philsci
Idealization in Quantum Field Theory - Philsci

Heisenberg Groups and Noncommutative Fluxes
Heisenberg Groups and Noncommutative Fluxes

... Before we begin with technicalities we would like to make one further general remark. As we have mentioned, the result of this paper actually applies to a rather broad class of theories called “generalized abelian gauge theories” (GAGTs). Let us pause to explain that term. To put GAGTs in context le ...
Chapter 12 Path Integral for Fermion Fields
Chapter 12 Path Integral for Fermion Fields

... A → A + dΛ this functions transforms as Φ → Φ + Λ. Using the identity 2iΣαβ = γ α γ β − δ αβ one sees that ...
M Theory Model of a Big Crunch/Big Bang Transition Abstract
M Theory Model of a Big Crunch/Big Bang Transition Abstract

... inverse powers of α0 , versus Einstein gravity, the leading term in an expansion in positive powers of α0 . This argument is key to explaining why we think the transition is calculable even though it appears to be poorly behaved when described by Einstein gravity. Section IX, then, uses Euclidean in ...
Quantum field theory for matter under extreme conditions
Quantum field theory for matter under extreme conditions

... This is the first part of a series of lectures whose aim is to provide the tools for the completion of a realistic calculation in quantum field theory (QFT) as it is relevant to Hadron Physics. Hadron Physics lies at the interface between nuclear and particle (high energy) physics. Its focus is an e ...
Path integrals in quantum mechanics
Path integrals in quantum mechanics

... by Dirac. Nowadays it is useful to know both formulations, as depending on the problem at hands, one may find technical advantages in using one with respect to the other. In worldline approaches one often uses the operatorial formulation to define the problem, and path integrals to calculate the ans ...
An Introduction to Quantum Field Theory, Mrinal Dasgupta
An Introduction to Quantum Field Theory, Mrinal Dasgupta

... the Planck scale ∼ 1019 GeV, where quantum gravity is expected to set in and presumably requires a new and different description. Historically, Quantum Electrodynamics (QED) emerged as the prototype of modern QFT’s. It was developed in the late 1940s and early 1950s chiefly by Feynman, Schwinger and T ...
Asymptotic Symmetries and Electromagnetic Memory
Asymptotic Symmetries and Electromagnetic Memory

... and an asymptotic large U (1) gauge symmetry [10]. The final step of connecting these soft-factors/asymptotic symmetries to a classical observable came in [11], which found that Weingberg’s soft graviton theorem corresponds to the gravitational memory effect [12–14], inspiring the search for and ide ...
Statistical Physics
Statistical Physics

... Fermi-Dirac Statistics Quantum Theory of Electrical Conduction How electron energies are distributed in a conductor? The real problem we face is to find g(E), the number of allowed states per unit energy. What energy values should we use? From assumption of the Drude model about “free electron” and ...
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Yang–Mills theory

Yang–Mills theory is a gauge theory based on the SU(N) group, or more generally any compact, semi-simple Lie group. Yang–Mills theory seeks to describe the behavior of elementary particles using these non-Abelian Lie groups and is at the core of the unification of the electromagnetic and weak forces (i.e. U(1) × SU(2)) as well as quantum chromodynamics, the theory of the strong force (based on SU(3)). Thus it forms the basis of our understanding of particle physics, the Standard Model.
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