Penrose Model potential, compared with Coleman
... • The author submits, that a kink-anti kink formulation of the graviton, when sufficiently refined, may indeed create such a vacuum state, as a generalization of Fig 2. ...
... • The author submits, that a kink-anti kink formulation of the graviton, when sufficiently refined, may indeed create such a vacuum state, as a generalization of Fig 2. ...
The illusion of the Heisenberg limit - Faculty of Physics University of
... phase shift + decoherence ...
... phase shift + decoherence ...
Marcos Marino, An introduction to Donaldson
... In mathematics, Donaldson theory has been a fundamental tool in understanding the differential topology of four-manifolds. In physics, topological Yang-Mills theory, also known as Donaldson-Witten theory, is the canonical example of a topological quantum field theory. The development of the subject ...
... In mathematics, Donaldson theory has been a fundamental tool in understanding the differential topology of four-manifolds. In physics, topological Yang-Mills theory, also known as Donaldson-Witten theory, is the canonical example of a topological quantum field theory. The development of the subject ...
The Hierarchy Problem and New Dimensions at a Millimeter
... last two decades, explaining the smallness and radiative stability of the hierarchy mEW /MP l ∼ 10−17 has been one of the greatest driving forces behind the construction of theories beyond the Standard Model (SM) . While many different specific proposals for weak and Planck scale physics have been m ...
... last two decades, explaining the smallness and radiative stability of the hierarchy mEW /MP l ∼ 10−17 has been one of the greatest driving forces behind the construction of theories beyond the Standard Model (SM) . While many different specific proposals for weak and Planck scale physics have been m ...
Quantum Mechanics: The Hydrogen Atom
... What are the degeneracies of the Hydrogen atom energy levels? Recall they are dependent on the principle quantum number only. III. Spectroscopy of the Hydrogen Atom Transitions between the energy states (levels) of individual atoms give rise to characteristic atomic spectra. These spectra can be use ...
... What are the degeneracies of the Hydrogen atom energy levels? Recall they are dependent on the principle quantum number only. III. Spectroscopy of the Hydrogen Atom Transitions between the energy states (levels) of individual atoms give rise to characteristic atomic spectra. These spectra can be use ...
Phase Space for the Breakdown of the Quantum
... observation [1] in silicon, the QHE has been used as a quantum electrical resistance standard which has been most extensively developed using GaAs devices [2]. In recent years, since the first isolation of graphene and the observation of the integer QHE [3,4], the attention of quantum Hall metrology ...
... observation [1] in silicon, the QHE has been used as a quantum electrical resistance standard which has been most extensively developed using GaAs devices [2]. In recent years, since the first isolation of graphene and the observation of the integer QHE [3,4], the attention of quantum Hall metrology ...
A Quantum Algorithm for Finding a Hamilton Circuit
... corresponding function f on the inputs, and then we get a superposed state of all possible output because of the quantum parallelism, which is the well-known advantage of quantum computation. Having obtained all the possible outputs, Ohya and Masuda algorithm assumes the distinguishability of 0 and ...
... corresponding function f on the inputs, and then we get a superposed state of all possible output because of the quantum parallelism, which is the well-known advantage of quantum computation. Having obtained all the possible outputs, Ohya and Masuda algorithm assumes the distinguishability of 0 and ...
Gibbs' paradox and black-hole entropy
... The fact that there is not an exact coincidence can easily be understood: the term proportional to ln N describes fluctuations. If the partition is removed, fluctuations with larger magnitude than in the presence of the partition become possible; thus, a little more states become available. In this ...
... The fact that there is not an exact coincidence can easily be understood: the term proportional to ln N describes fluctuations. If the partition is removed, fluctuations with larger magnitude than in the presence of the partition become possible; thus, a little more states become available. In this ...
Quantum Criticality: competing ground states in low
... the quantum critical point in Fig 3. We take this as evidence that the high temperature superconductors are near a quantum critical point whose spin sector has universal properties closely related to that of HL [18]: a specific microscopic calculation, involving competition between the states to be ...
... the quantum critical point in Fig 3. We take this as evidence that the high temperature superconductors are near a quantum critical point whose spin sector has universal properties closely related to that of HL [18]: a specific microscopic calculation, involving competition between the states to be ...
arXiv:quant-ph/0610027v1 4 Oct 2006
... The optimal error probability of discriminating two quantum states ρ0 and ρ1 has been identified a long time ago by Helström [3]. We consider the two hypotheses H0 and H1 that a given quantum system is prepared either in the state ρ0 or in the state ρ1 , respectively. Since the (quantum) Chernoff b ...
... The optimal error probability of discriminating two quantum states ρ0 and ρ1 has been identified a long time ago by Helström [3]. We consider the two hypotheses H0 and H1 that a given quantum system is prepared either in the state ρ0 or in the state ρ1 , respectively. Since the (quantum) Chernoff b ...
Enhanced Dielectronic Recombination in Crossed Electric and Magnetic Fields V 79, N 12
... fs2pj , n,dKso gJM (i.e., the j of the core is coupled to the , of the Rydberg electron to give K, which is coupled to the spin of the Rydberg electron to give the total angular momentum J and total azimuthal quantum number M). A proper treatment would show the effect of the fields on these full sta ...
... fs2pj , n,dKso gJM (i.e., the j of the core is coupled to the , of the Rydberg electron to give K, which is coupled to the spin of the Rydberg electron to give the total angular momentum J and total azimuthal quantum number M). A proper treatment would show the effect of the fields on these full sta ...
The Electric Field
... between any two points in an electric field is the work done per unit charge as the charge is moved between the points. ...
... between any two points in an electric field is the work done per unit charge as the charge is moved between the points. ...
Time evolution of states in quantum mechanics1
... any later time uniquely. Therefore the time-evolution of states in quantum mechanics is deterministic and continuous. In this sense quantum mechanics is as deterministic as classical mechanics. However, there is also another type of (instantaneous) ”time”-evolution in quantum mechanics. When a measu ...
... any later time uniquely. Therefore the time-evolution of states in quantum mechanics is deterministic and continuous. In this sense quantum mechanics is as deterministic as classical mechanics. However, there is also another type of (instantaneous) ”time”-evolution in quantum mechanics. When a measu ...
Quantum Mechanics: Particles in Potentials
... As the quantum number increases to large values, probability of particle position approaches uniform distribution in the region [0,a]. This is the classical limit. Quantum mechanics approaches classical mechanics in the limit of large quantum numbers. As the quantum number increases to large values ...
... As the quantum number increases to large values, probability of particle position approaches uniform distribution in the region [0,a]. This is the classical limit. Quantum mechanics approaches classical mechanics in the limit of large quantum numbers. As the quantum number increases to large values ...
A critical analysis of the hydrino model
... Recently experimental results have been published in respectable physics journals that have been interpreted in support of a new model of the hydrogen atom [1, 2, 3, 4]. This model predicts the existence of new orbital states for the electron of the hydrogen atom with enhanced binding energy compare ...
... Recently experimental results have been published in respectable physics journals that have been interpreted in support of a new model of the hydrogen atom [1, 2, 3, 4]. This model predicts the existence of new orbital states for the electron of the hydrogen atom with enhanced binding energy compare ...
Pauli Exclusion Principle
... Atoms with 2 or more electrons have a new feature: Electrons are indistinguishable! g There is no way to tell them apart! ...
... Atoms with 2 or more electrons have a new feature: Electrons are indistinguishable! g There is no way to tell them apart! ...
Lecture Notes and Solved Problems
... throughout the 19th century convinced some foolhardy physicists that all the fundamental aspects of physics were already well understood, and there was nothing new (in a fundamental sense) left to discover. A notorious example of this variety of hubris is the following pronouncement of A.A. Michelso ...
... throughout the 19th century convinced some foolhardy physicists that all the fundamental aspects of physics were already well understood, and there was nothing new (in a fundamental sense) left to discover. A notorious example of this variety of hubris is the following pronouncement of A.A. Michelso ...