Particles in a Quantum Ontology of Properties
... traditional logic, and traditional thought in general, that there are individuals that can possess properties and can be represented by a constant or variable subject to predication. The concrete identification of individuals requires a criterion, a “principle of individuation”, in order to distingu ...
... traditional logic, and traditional thought in general, that there are individuals that can possess properties and can be represented by a constant or variable subject to predication. The concrete identification of individuals requires a criterion, a “principle of individuation”, in order to distingu ...
Nonlinear quantum mechanics, the superposition principle, and the
... reference to classical time. We shall argue in the next section that such a reformulation is the limiting case of a nonlinear quantum theory, with the nonlinearity becoming significant only in the vicinity of the Planck mass scale. Away from the Planck mass scale, for objects with much smaller masses ...
... reference to classical time. We shall argue in the next section that such a reformulation is the limiting case of a nonlinear quantum theory, with the nonlinearity becoming significant only in the vicinity of the Planck mass scale. Away from the Planck mass scale, for objects with much smaller masses ...
A phase-space study of the quantum Loschmidt Echo in the
... a quantum analog of the famous return Poincaré theorem in classical mechanics. But we have no information here on the almost return time tk , in particular when ~ tends to zero. For 1-D systems much more accurate results are available because for these systems the spectrum can be computed with erro ...
... a quantum analog of the famous return Poincaré theorem in classical mechanics. But we have no information here on the almost return time tk , in particular when ~ tends to zero. For 1-D systems much more accurate results are available because for these systems the spectrum can be computed with erro ...
Proton tomography with Wigner distributions
... Measurement of QM Wigner distributions Mach-Zender interferometry of quantum state of light: ...
... Measurement of QM Wigner distributions Mach-Zender interferometry of quantum state of light: ...
An attempt to understand the PBR no
... Basically, PBR call something 'statistical' if two people, who live in the same universe but have dierent information, could rationally disagree about it. . . As for what 'rational' means, all we'll need to know is that a rational person can never assign a probability of 0 to something that will a ...
... Basically, PBR call something 'statistical' if two people, who live in the same universe but have dierent information, could rationally disagree about it. . . As for what 'rational' means, all we'll need to know is that a rational person can never assign a probability of 0 to something that will a ...
Quantum mechanics in more than one
... The concepts developed there apply equally to higher dimension. However, for a general two or three-dimensional potential, without any symmetry, the solutions of the Schrödinger equation are often inaccessible. In such situations, we may develop approximation methods to address the properties of th ...
... The concepts developed there apply equally to higher dimension. However, for a general two or three-dimensional potential, without any symmetry, the solutions of the Schrödinger equation are often inaccessible. In such situations, we may develop approximation methods to address the properties of th ...
Time, Quantum Mechanics, and Probability
... observes spin up; there is the further implication that there is no doubt about the matter, that I at t1 will certainty be I at t2 (that I at t1 am identical with I at t2 ). We can indeed cash this out in terms of a deterministic dynamics, and by insisting that there is a unique world-line stretchin ...
... observes spin up; there is the further implication that there is no doubt about the matter, that I at t1 will certainty be I at t2 (that I at t1 am identical with I at t2 ). We can indeed cash this out in terms of a deterministic dynamics, and by insisting that there is a unique world-line stretchin ...
Case 2 - Nikhef
... From the detector counts deduce again the probabilities P1 and P2 To avoid confusion use single electrons: one by one! ...
... From the detector counts deduce again the probabilities P1 and P2 To avoid confusion use single electrons: one by one! ...
Quantum Polarization
... 3) Suppose 100 vertically polarized photons are heading toward the filter in front of your right eye. What will get through the filter? A) exactly 50 photons B) at least 50 photons C) around 50 photons Explain: How does this illustrate intrinsic randomness? 4) Suppose a vertically polarized photon i ...
... 3) Suppose 100 vertically polarized photons are heading toward the filter in front of your right eye. What will get through the filter? A) exactly 50 photons B) at least 50 photons C) around 50 photons Explain: How does this illustrate intrinsic randomness? 4) Suppose a vertically polarized photon i ...
A short course on Quantum Mechanics and its Geometry
... course, we will try to give some hints only one problem, which is however of primary importance: that about ”Methods of Quantization”. Indeed, if what the so-called classical limit or dequantization process is to some extent quite well understood∗ , there exists no univocal prescriptions to ”quantiz ...
... course, we will try to give some hints only one problem, which is however of primary importance: that about ”Methods of Quantization”. Indeed, if what the so-called classical limit or dequantization process is to some extent quite well understood∗ , there exists no univocal prescriptions to ”quantiz ...
Quantum Theory. A Mathematical Approach
... To understand the underlying mathematical structure of the great physical theories, in particular relativity and quantum theory, one needs to know such topics as functional analysis, Lie groups and algebra, differential geometry. That makes it easy for mathematicians to acquire a basic understanding ...
... To understand the underlying mathematical structure of the great physical theories, in particular relativity and quantum theory, one needs to know such topics as functional analysis, Lie groups and algebra, differential geometry. That makes it easy for mathematicians to acquire a basic understanding ...
