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From the Photon to Maxwell Equation. Ponderations on the Concept
From the Photon to Maxwell Equation. Ponderations on the Concept

Chapter 5. The Schrödinger Wave Equation Formulation of Quantum
Chapter 5. The Schrödinger Wave Equation Formulation of Quantum

Space-Time Approach to Non-Relativistic Quantum Mechanics
Space-Time Approach to Non-Relativistic Quantum Mechanics

What is a photon, really - Philsci-Archive
What is a photon, really - Philsci-Archive

... It is important here to note that the process of diagonalization and quantization are exactly the same for phonons and photons. Photons are not ontologically superior to phonons. I have heard some philosophers speak of phonons as “epi-phenomena”, as though they were not as fundamental or “real” in p ...
Generalising Unitary Time Evolution
Generalising Unitary Time Evolution

Quantum Fields near Black Holes - Theoretisch
Quantum Fields near Black Holes - Theoretisch

... black holes radiate as blackbodies due to particle creation [4]. A compre2 ...
2nd workshop Mathematical Challenges of Zero
2nd workshop Mathematical Challenges of Zero

Prospects For LHC Physics
Prospects For LHC Physics

... A couple of problems are difficult to solve (status was described by F. Sannino): i) generating quark and lepton masses, while limiting FCNC’s. This is hard because we can’t just write Yukawa couplings , etc., as there isn’t any H. ii) S and T parameters of weak interactions tend to be wrong. Anoth ...
Basis Sets - unix.eng.ua.edu
Basis Sets - unix.eng.ua.edu

Schrödinger Theory of Electrons in Electromagnetic Fields: New
Schrödinger Theory of Electrons in Electromagnetic Fields: New

... The insights are arrived at by describing Schrödinger theory from the perspective [2,3] of the individual electron. This perspective is arrived at via the “Quantal Newtonian” second law [4–7] (or the time-dependent differential virial theorem) for each electron, with the first law [8–10] being a des ...
Van Wezel_DEF.indd
Van Wezel_DEF.indd

Symmetry, Topology and Electronic Phases of Matter
Symmetry, Topology and Electronic Phases of Matter

... www.univie.ac.at ...
Quantum Theory of Particles and Fields
Quantum Theory of Particles and Fields

Renormalization group running of Newton`s constant G: The static
Renormalization group running of Newton`s constant G: The static

Why Quantum Theory? Lucien Hardy November 13, 2001 Centre for Quantum Computation,
Why Quantum Theory? Lucien Hardy November 13, 2001 Centre for Quantum Computation,

... approach. However, one could recast this axiom in keeping with other interpretations such as the Bayesian approach [15]. In this paper we are primarily concerned with the structure of quantum theory and so will not try to be sophisticated with regard to the interpretation of probability theory. Howe ...
Chapter 8 Path Integrals in Statistical Mechanics
Chapter 8 Path Integrals in Statistical Mechanics

Stochastic semiclassical cosmological models
Stochastic semiclassical cosmological models

classical / quantum theory of 2-dimensional hydrogen
classical / quantum theory of 2-dimensional hydrogen

Untitled - School of Natural Sciences
Untitled - School of Natural Sciences

... have been exploring since the 1970s. String theory overcomes some of the obstacles to building a logically consistent quantum theory of gravity. String theory, however, is still under construction and is not yet fully understood. That is, we string theorists have some approximate equations for strin ...
Path Integrals
Path Integrals

Quantum Mirror Symmetry for Borcea
Quantum Mirror Symmetry for Borcea

Conservation Laws and the Quantum Theory of Transport: The Early
Conservation Laws and the Quantum Theory of Transport: The Early

Quantum field theory in curved spacetime
Quantum field theory in curved spacetime

WHY GROUPS? Group theory is the study of symmetry. When an
WHY GROUPS? Group theory is the study of symmetry. When an

... Conservation laws in physics are related to the symmetry of physical laws under various transformations. For instance, we expect the laws of physics to be unchanging in time. This is an invariance under “translation” in time, and it leads to the conservation of energy. Physical laws also should not ...
Quantum Complexity and Fundamental Physics
Quantum Complexity and Fundamental Physics

... QMA-completeness One of the great achievements of quantum complexity theory, initiated by Kitaev Just one of many things we learned from this theory: In general, finding the ground state of a 1D nearest-neighbor Hamiltonian is just as hard as finding the ground state of any physical Hamiltonian [Ah ...
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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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