
Macroscopic Distinguishability Between Quantum States
... two ground states with different numbers N↑ and N↓ are orthogonal to each other. Since this is precisely the case in the thermodynamic limit, the fidelity between any two different ground states (in two different parameter points) is identically equal to zero. This is the famous Anderson orthogonali ...
... two ground states with different numbers N↑ and N↓ are orthogonal to each other. Since this is precisely the case in the thermodynamic limit, the fidelity between any two different ground states (in two different parameter points) is identically equal to zero. This is the famous Anderson orthogonali ...
Anekant and modern Physics
... (ii) Jain and scientific concept of Quantum Mechanics: The quantum mechanics puts severe constraints on certainty of our knowledge. A particle behaves in different ways at different times as shown by the scientist Heisenberg in the famous uncertainty principle which states that it is impossible to s ...
... (ii) Jain and scientific concept of Quantum Mechanics: The quantum mechanics puts severe constraints on certainty of our knowledge. A particle behaves in different ways at different times as shown by the scientist Heisenberg in the famous uncertainty principle which states that it is impossible to s ...
Atomistic description of wave function localization effects in InxGa1
... In this section we analyze the electronic structure of In0.25 Ga0.75 N/GaN QWs by means of our TB model. As a model system we assume a 3.5 nm thick In0.25 Ga0.75 N/GaN QW. All QW calculations have been performed on SCs containing ≈ 82,000 atoms (≈ 10nm × 9nm × 10nm) with periodic boundary conditions ...
... In this section we analyze the electronic structure of In0.25 Ga0.75 N/GaN QWs by means of our TB model. As a model system we assume a 3.5 nm thick In0.25 Ga0.75 N/GaN QW. All QW calculations have been performed on SCs containing ≈ 82,000 atoms (≈ 10nm × 9nm × 10nm) with periodic boundary conditions ...
Propensities in Quantum Mechanics - Philsci
... problem of objectification of the pointer position). This is compounded by the fact that, on the standard interpretational rule for quantum states (the eigenstate / eigenvalue or e/e link), a system in a superposition of e-states of an operator has no value of the property represented by that operat ...
... problem of objectification of the pointer position). This is compounded by the fact that, on the standard interpretational rule for quantum states (the eigenstate / eigenvalue or e/e link), a system in a superposition of e-states of an operator has no value of the property represented by that operat ...
Quantum theory without measurement or state reduction problems
... A measurement of M with result mj prepares Q in state |mj i. However, a photon polarization measurement which destroys the photon in a photographic plate does not prepare the photon in any state, much less the one specified by the reduction postulate. Consider also a momentum measurement on a neutro ...
... A measurement of M with result mj prepares Q in state |mj i. However, a photon polarization measurement which destroys the photon in a photographic plate does not prepare the photon in any state, much less the one specified by the reduction postulate. Consider also a momentum measurement on a neutro ...
full text
... these pendular degrees as “bending” using the bending angle ␥ (see Fig. 3 and Appendix B 2 a) and “rotation” about the axis of the CN diatom using the angular momentum ᐉ. The other four degrees of freedom are the two stretching modes described by distances r between C and N and R between H and CN (s ...
... these pendular degrees as “bending” using the bending angle ␥ (see Fig. 3 and Appendix B 2 a) and “rotation” about the axis of the CN diatom using the angular momentum ᐉ. The other four degrees of freedom are the two stretching modes described by distances r between C and N and R between H and CN (s ...
Probability in the Many-Worlds Interpretation of Quantum Mechanics
... pyes = 13 = ⟨PA ⟩. Now we can add to the MWI the locality and causality postulates. The MWI yields: There is nothing but the wave function. Locality provides: Outcomes of local experiments depend only on local values of the wave function. Causality of relativistic quantum theory yields: Any action i ...
... pyes = 13 = ⟨PA ⟩. Now we can add to the MWI the locality and causality postulates. The MWI yields: There is nothing but the wave function. Locality provides: Outcomes of local experiments depend only on local values of the wave function. Causality of relativistic quantum theory yields: Any action i ...
Mössbauer Spectroscopy
... A quadrupole splitting happens through the effect of the quadrupole interaction between the electrical nuclear quadrupole moment eQ (for a nucleus I > 1/2) and an inhomogeneous electrical field (electric field gradient, efg) at the position of nucleus. We have I = 1/2 in the ground state and I = 3/2 ...
... A quadrupole splitting happens through the effect of the quadrupole interaction between the electrical nuclear quadrupole moment eQ (for a nucleus I > 1/2) and an inhomogeneous electrical field (electric field gradient, efg) at the position of nucleus. We have I = 1/2 in the ground state and I = 3/2 ...
Word
... evidence from scattering for a small massive nucleus within the atom Revision Notes: alpha scattering Summary Diagrams: Alpha particle scattering experiment, Rutherford's picture of alpha particle scattering, Distance of closest approach evidence for discrete energy levels in atoms (e.g. obtained fr ...
... evidence from scattering for a small massive nucleus within the atom Revision Notes: alpha scattering Summary Diagrams: Alpha particle scattering experiment, Rutherford's picture of alpha particle scattering, Distance of closest approach evidence for discrete energy levels in atoms (e.g. obtained fr ...
Hydrogen atom
A hydrogen atom is an atom of the chemical element hydrogen. The electrically neutral atom contains a single positively charged proton and a single negatively charged electron bound to the nucleus by the Coulomb force. Atomic hydrogen constitutes about 75% of the elemental (baryonic) mass of the universe.In everyday life on Earth, isolated hydrogen atoms (usually called ""atomic hydrogen"" or, more precisely, ""monatomic hydrogen"") are extremely rare. Instead, hydrogen tends to combine with other atoms in compounds, or with itself to form ordinary (diatomic) hydrogen gas, H2. ""Atomic hydrogen"" and ""hydrogen atom"" in ordinary English use have overlapping, yet distinct, meanings. For example, a water molecule contains two hydrogen atoms, but does not contain atomic hydrogen (which would refer to isolated hydrogen atoms).