Physics Research Workshttp://hdl.handle.net/1903/15972017-02-27T14:00:10Z2017-02-27T14:00:10ZSense-making with Inscriptions in Quantum MechanicsSohr, Erin RonayneGupta, AyushElby, AndrewDreyfus, Benjamin W.http://hdl.handle.net/1903/184722016-07-02T02:31:26Z2016-01-01T00:00:00ZSense-making with Inscriptions in Quantum Mechanics
Sohr, Erin Ronayne; Gupta, Ayush; Elby, Andrew; Dreyfus, Benjamin W.
This document provides supporting materials for a paper submitted for review to the
Physics Education Research Conference proceedings in July 2016, "Sense-making with
Inscriptions in Quantum Mechanics."
2016-01-01T00:00:00ZCollective phenomena in granular and atmospheric electrificationNordsiek, FrejaLathrop, Danielhttp://hdl.handle.net/1903/168672015-07-30T02:30:08Z2015-07-29T00:00:00ZCollective phenomena in granular and atmospheric electrification
Nordsiek, Freja; Lathrop, Daniel
This repository contains data from the Granular Electrification Experiment in the University of Maryland Nonlinear Dynamics Lab. The experiment consists of a cylindrical cell with aluminum plates on the top and bottom. The cell is filled with granular particles and shaken vertically for several cycles. The vertical position of the cell and the electric potential between the top and bottom endplates of the cell are acquired. The data in this repository is from experiments in which the cylindrical cell is filled with only one type of particle. One exception uses two types of particles, pointed out below. A particle type is comprised of its material, form (spheres or powder), and size range. The acceleration timeseries of the shaking is approximately a square wave with amplitude a, meaning that the vertical position is approximately a sequence of parabolas of alternating concavity. The stroke-length of the oscillation is 10.0 cm. The shaking strength is quantified as a/g where g is the free fall acceleration due to gravity on Earth. The amount of particles is quantified by the dimensionless parameter lambda = 2 N_p d^2 / (3 D^2) where N_p is the number of particles, d is the particle diameter (or effective diameter), and D is the diameter of the cell.
See README.txt
2015-07-29T00:00:00ZSupplementary Material: “Because math”: Epistemological stance or defusing social tension in QM?Sohr, Erin RonayneDreyfus, Benjamin W.Gupta, AyushElby, Andrewhttp://hdl.handle.net/1903/167482016-03-29T02:40:50Z2015-01-01T00:00:00ZSupplementary Material: “Because math”: Epistemological stance or defusing social tension in QM?
Sohr, Erin Ronayne; Dreyfus, Benjamin W.; Gupta, Ayush; Elby, Andrew
This document provides supporting materials for a paper submitted for review to the Physics Education Research Conference proceedings in 2015 titled, “‘Because math’: Epistemological stance or defusing social tension in QM?” It includes 3 sections: (1) Introduction, (2) Transcript data, and (3) the Particle in a Box tutorial worksheet relevant to the data.
2015-01-01T00:00:00ZProblems with the Newton–Schrödinger equationsAnastopoulos, CHu, B.L.http://hdl.handle.net/1903/160002016-03-29T02:37:14Z2014-08-01T00:00:00ZProblems with the Newton–Schrödinger equations
Anastopoulos, C; Hu, B.L.
We examine the origin of the Newton–Schrödinger equations (NSEs) that play an important role in alternative quantum theories (AQT), macroscopic quantum mechanics and gravity-induced decoherence. We show that NSEs for individual particles do not follow from general relativity (GR) plus quantum field theory (QFT). Contrary to what is commonly assumed, the NSEs are not the weak-field (WF), non-relativistic (NR) limit of the semi-classical Einstein equation (SCE) (this nomenclature is preferred over the ‘Moller–Rosenfeld equation’) based on GR+QFT. The wave-function in the NSEs makes sense only as that for a mean field describing a system of N particles as N → ∞, not that of a single or finite many particles. From GR+QFT the gravitational self-interaction leads to mass
renormalization, not to a non-linear term in the evolution equations of some AQTs. The WF-NR limit of the gravitational interaction in GR+QFT involves no dynamics. To see the contrast, we give a derivation of the equation (i) governing the many-body wave function from GR+QFT and (ii) for the nonrelativistic limit of quantum electrodynamics. They have the same structure, being linear, and very different from NSEs. Adding to this our earlier consideration that for gravitational decoherence the master equations based on GR +QFT lead to decoherence in the energy basis and not in the position basis, despite some AQTs desiring it for the ‘collapse of the wave function’, we conclude that the origins and consequences of NSEs are very different, and should be clearly demarcated from those of the SCE equation, the only legitimate representative of semiclassical gravity, based on GR+QFT.
Funding for Open Access provided by the UMD Libraries Open Access Publishing Fund.
2014-08-01T00:00:00Z