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Wave function
Results: 610

#	Item
81	Bohmian Mechanics Detlef D¨ urr, Sheldon Goldstein, Roderich Tumulka, and Nino Zangh`ı December 31, 2004 Add to Reading List Source URL: math.rutgers.edu Language: English - Date: 2004-12-31 12:29:54 Quantum measurement Quantum mechanics Interpretations of quantum mechanics Quantum states De BroglieBohm theory Quantum non-equilibrium Hidden variable theory Copenhagen interpretation Pilot wave Mathematical formulation of quantum mechanics Quantum nonlocality Wave function
82	Bohmian Mechanics Detlef D¨ urr1, Sheldon Goldstein2, Roderich Tumulka3, and Nino Zangh`ı4 January 6, 2008 Add to Reading List Source URL: math.rutgers.edu Language: English - Date: 2010-03-10 13:28:32 Physics Quantum mechanics Quantum measurement Interpretations of quantum mechanics De BroglieBohm theory Quantum field theory Quantum non-equilibrium EPR paradox Wave function Mathematical formulation of quantum mechanics Introduction to quantum mechanics Position operator
83	The asymptotic form of the l = 0 partial wave function in a scattering experiment is Add to Reading List Source URL: galileo.phys.virginia.edu Language: English - Date: 2008-01-18 11:19:02
84	Canonical Typicality Sheldon Goldstein∗∗†, Joel L. Lebowitz∗‡, Roderich Tumulka§, and Nino Zangh`ı¶ December 27, 2005 Abstract Add to Reading List Source URL: math.rutgers.edu Language: English - Date: 2006-01-05 13:10:04 Physics Mechanics Quantum mechanics Quantum states Philosophy of thermal and statistical physics Density matrix Functional analysis Canonical ensemble Microcanonical ensemble Mathematical formulation of quantum mechanics Entropy Wave function
85	On the Common Structure of Bohmian Mechanics and the Ghirardi–Rimini–Weber Theory arXiv:quant-ph/0603027v4 4 Jun 2007 Valia Allori∗, Sheldon Goldstein†, Roderich Tumulka‡, and Nino Zangh`ı§ Add to Reading List Source URL: arxiv.org Language: English - Date: 2008-02-01 06:22:47 Physics Quantum measurement Interpretations of quantum mechanics Quantum mechanics Quantum states GhirardiRiminiWeber theory De BroglieBohm theory Wave function Hidden variable theory Mathematical formulation of quantum mechanics Quantum non-equilibrium Introduction to quantum mechanics
86	Progress in yearObservation of Strong Quantum Depletion in a Gaseous Bose-Einstein Condensate Gaseous condensates can be almost quantitatively described by a single macroscopic wave function shared by all atoms Add to Reading List Source URL: cua.mit.edu Language: English - Date: 2007-02-18 21:06:30
87	Bohmian Trajectories as the Foundation of Quantum Mechanics Sheldon Goldstein∗, Roderich Tumulka†, and Nino Zangh`ı‡ December 1, 2009 Abstract Add to Reading List Source URL: math.rutgers.edu Language: English - Date: 2009-12-01 16:17:27 Physics Quantum mechanics Quantum measurement Interpretations of quantum mechanics De BroglieBohm theory Quantum potential Pilot wave Wave function Mathematical formulation of quantum mechanics Laws of science Probability current Operator
88	Paradoxical reflection in quantum mechanics Pedro L. Garrido∗ Departamento de Electromagnetismo y F´ısica de la Materia, Institute Carlos I for Theoretical and Computational Physics, Facultad de Ciencias, Universidad Add to Reading List Source URL: math.rutgers.edu Language: English - Date: 2011-08-18 17:58:45 Quantum mechanics Rectangular potential barrier Solution of Schrdinger equation for a step potential Wave Uncertainty principle Probability current Transmission coefficient Hyperbolic function Quantum tunnelling
89	Predictions and Primitive Ontology in Quantum Foundations: A Study of Examples Valia Allori∗, Sheldon Goldstein†, Roderich Tumulka‡, and Nino Zangh`ı§ August 21, 2012 Add to Reading List Source URL: math.rutgers.edu Language: English - Date: 2012-08-28 11:34:53 Physics Quantum measurement Interpretations of quantum mechanics Quantum mechanics Quantum states De BroglieBohm theory GhirardiRiminiWeber theory Wave function Quantum field theory Laws of science Mathematical formulation of quantum mechanics Many-worlds interpretation
90	HW #11 (221A), due Dec 1, 4pm 1. We would like to find the ground-state wave function of a particle in the potential V = 50(e−x − 1)2 with m = 1, ~ = 1. In this case, The true ground-state energy is known to be E0 = Add to Reading List Source URL: hitoshi.berkeley.edu Language: English - Date: 2014-01-31 18:26:53

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