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THERMODYNAMICS AND INTRODUCTORY STATISTICAL
THERMODYNAMICS AND INTRODUCTORY STATISTICAL

Classical/Quantum Dynamics of a Particle in Free Fall
Classical/Quantum Dynamics of a Particle in Free Fall

Axioms of Relativistic Quantum Field Theory
Axioms of Relativistic Quantum Field Theory

Quantum-Phase-Field Concept of Matter: Emergent
Quantum-Phase-Field Concept of Matter: Emergent

The measure of existence of a quantum world and the Sleeping
The measure of existence of a quantum world and the Sleeping

... of the coin might matter (he distinguished between a ‘random’ coin and a ‘mathematical’ coin, see §7) and since a particular (quantum) implementation of the fair coin is crucial for our analysis, we have to justify Vaidman's move. There is no place for a random variable in classical physics: knowing ...
It is natural to think of quantum computations as multiparticle
It is natural to think of quantum computations as multiparticle

... used as a qubit providing that it is possible to define one of his states as |0 and another as |1. It is practical to have a fixed pair of reliably distinguishable states of the qubit (for example horizontal and vertical photon polarization). More generally two quantum states are reliably distingu ...
Quasiclassical Coarse Graining and Thermodynamic Entropy∗
Quasiclassical Coarse Graining and Thermodynamic Entropy∗

Partition function (statistical mechanics)
Partition function (statistical mechanics)

on line
on line

... arbitrary. We see that the group structure is encoded in the coalgebra ∆,  and antipode S . Similarly, for every subset G ⊆ kn described by polynomial equations one has a “coordinate algebra” k[G] defined as polynomial functions on kn, modulo the ideal of functions that vanish on G . When k is alge ...
Introduction to Quantum Monte Carlo
Introduction to Quantum Monte Carlo

... Euler: Desired path exits only if the coordination of each edge is even. This is of order O(N2) Concering Königsberg: NO! ...
ppt - Pavel Stránský
ppt - Pavel Stránský

... 2. Quantum chaos - Statistics of the quantum spectra, spectral correlations - 1/f noise: long-range correlations - Peres lattices: ordering of quantum states ...
Asymptotics and 6j-symbols 1 Introduction
Asymptotics and 6j-symbols 1 Introduction

... with V the volume of the Euclidean tetrahedron with edge-lengths a, b, . . . , f , supposing it exists. It should be taken as a local root-mean-square average over the rapidly oscillatory behaviour of the 6j -symbol. There is a classical version of the Turaev-Viro state-sum, using edges labelled by ...
How Quantum Theory Helps us Explain - u.arizona.edu
How Quantum Theory Helps us Explain - u.arizona.edu

The statistical interpretation according to Born and Heisenberg
The statistical interpretation according to Born and Heisenberg

... interpretation we shall find in Born and Heisenberg’s Solvay report. For instance, the requirement that the state of an isolated system be always a stationary state is unfamiliar, to say the least. (As we shall see, it is eventually relaxed in Born and Heisenberg’s report.) For now let us focus on ...
Extension of the Homogeneous Electron Gas Theory to First
Extension of the Homogeneous Electron Gas Theory to First

... to the classical limit of the free-electron gas at large Fermi energy. IV. Results and discussions In contrast to the conventional Homogeneous Electron Gas (HEG) theory, the First-Order Homogeneous Electron Gas (FOHEG) theory of this work explicitly takes the potential gradient into account. The pot ...
PDF
PDF

... the asymmetric situation in which only one of the subsystems evolves in time and carries all the system’s energy resources. We then provide an example that shows that the presence of entanglement in the initial state allows a dynamical speedup also when the energy resources are homogeneously distrib ...
James_Vary
James_Vary

...  Does not follow the effective operator approach (yet)  Introduce regulators as needed to obtain cutoff-independent spectra S. Dalley and B. van de Sande, Phys. Rev. D67, 114507 (2003); hep-ph/0212086 D. Chakrabarti, A. Harindranath and J.P. Vary, Phys. Rev. D69, 034502 (2004); hep-ph/0309317 ...
Chapter 6 Groups and Representations in Quantum Mechanics
Chapter 6 Groups and Representations in Quantum Mechanics

... i.e., these phases preserve the multiplication table of the symmetry operations. Thus, the repeated application of all of the Rα to ϕ generates a one-dimensional representation of the group of the Hamiltonian. The other case to consider occurs if the application of all of the symmetry operations to ...
Advanced Quantum Mechanics - Pieter Kok
Advanced Quantum Mechanics - Pieter Kok

... choice for additional material. It has everything up to many-body quantum mechanics. 2. Quantum Information and Quantum Computation, by Nielsen and Chuang, Cambridge University Press (2000). This is the current standard work on quantum information theory. It has a comprehensive introduction to quant ...
Generalized quantum mechanical two-Coulomb
Generalized quantum mechanical two-Coulomb

... taken as a basis for the generalizations, and the terms for complex R were obtained by their analytic continuation from the real axis. In this work, we consider the generalization of a different kind. Some time ago, Demkov Y N expressed the following idea (private communication). In going to an imag ...
The Physical World as a Virtual Reality
The Physical World as a Virtual Reality

6.453 Quantum Optical Communication
6.453 Quantum Optical Communication

Size-dependent energy levels of CdTe quantum dots
Size-dependent energy levels of CdTe quantum dots

... for more than 1 h in contrast with the previous report on the microsecond hole burning of CdTe.13 Clear persistent hole burning structures together with the higher-energy satellite structures move with the change of the burning photon energy. The higher-energy satellite structures are considered to ...
quantum number
quantum number

... The Bohr model was a one-dimensional model that used one quantum number to describe the distribution of electrons in the atom. The only information that was important was the size of the orbit, which was described by the n quantum number. Schrödinger's model allowed the electron to ...
Large-Field Inflation - Naturalness and String Theory
Large-Field Inflation - Naturalness and String Theory

... have also set to zero the contribution from |F̃6 | = |C3 ∧ H + Q0 B ∧ B ∧ B/6| , ha leading to axion potentials of the schematic form ...
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Hidden variable theory

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