1,315 research outputs found

    Darwin-Lagrangian Analysis for the Interaction of a Point Charge and a Magnet: Considerations Related to the Controversy Regarding the Aharonov-Bohm and Aharonov-Casher Phase Shifts

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    The classical electromagnetic interaction of a point charge and a magnet is discussed by first calculating the interaction of point charge with a simple model magnetic moment and then suggesting a multiparticle limit. The Darwin Lagrangian is used to analyze the electromagnetic behavior of the model magnetic moment (composed of two oppositely charged particles of different mass in an initially circular orbit) interacting with a passing point charge. The changing mangetic moment is found to put a force back on a passing charge; this force is of order 1/c^2 and depends upon the magnitude of the magnetic moment. It is suggested that in the limit of a multiparticle magnetic toroid, the electric fields of the passing charge are screened out of the body of the magnet while the magnetic fields penetrate into the magnet. This is consistent with our understanding of the penetration of electromagnetic velocity fields into ohmic conductors. Conservation laws are discussed. The work corresponds to a classical electromagnetic analysis of the interaction which is basic to understanding the controversy over the Aharonov-Bohm and Aharonov-Casher phase shifts and represents a refutation of the suggestions of Aharonov, Pearle, and Vaidman.Comment: 33 page

    Situational Domains of Social Phobia

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    Although social phobia is defined as severe anxiety in social situations, little is known about the range or prevalence of social situations that elicit anxiety in social phobic individuals. The present study developed the concept of situational domains, groups of similar situations that may provoke anxiety in subsets of social anxious persons. Four conceptually derived situational domains were examined: formal speaking/interaction, informal speaking/interaction, observation by others, and assertion. Ninety-one social phobic patients were classified as anxiety-positive or anxiety-negative within each situational domain, varying inclusion criteria of anxiety experienced in each situation and the number of anxiety-producing situations within a domain. Patients were highly likely to be classified to the formal speaking/interaction domain, regardless of inclusion criteria employed or presence of anxiety within other domains. Support was also found for previous findings that most social phobics experience anxiety in more than one social situation, even under conservative classification criteria. Implications for the current diagnostic nosology and directions for future research are discussed

    Situational Domains of Social Phobia

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    Although social phobia is defined as severe anxiety in social situations, little is known about the range or prevalence of social situations that elicit anxiety in social phobic individuals. The present study developed the concept of situational domains, groups of similar situations that may provoke anxiety in subsets of social anxious persons. Four conceptually derived situational domains were examined: formal speaking/interaction, informal speaking/interaction, observation by others, and assertion. Ninety-one social phobic patients were classified as anxiety-positive or anxiety-negative within each situational domain, varying inclusion criteria of anxiety experienced in each situation and the number of anxiety-producing situations within a domain. Patients were highly likely to be classified to the formal speaking/interaction domain, regardless of inclusion criteria employed or presence of anxiety within other domains. Support was also found for previous findings that most social phobics experience anxiety in more than one social situation, even under conservative classification criteria. Implications for the current diagnostic nosology and directions for future research are discussed

    Weighted-density approximation for general nonuniform fluid mixtures

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    In order to construct a general density-functional theory for nonuniform fluid mixtures, we propose an extension to multicomponent systems of the weighted-density approximation (WDA) of Curtin and Ashcroft [Phys. Rev. A 32, 2909 (1985)]. This extension corrects a deficiency in a similar extension proposed earlier by Denton and Ashcroft [Phys. Rev. A 42, 7312 (1990)], in that that functional cannot be applied to the multi-component nonuniform fluid systems with spatially varying composition, such as solid-fluid interfaces. As a test of the accuracy of our new functional, we apply it to the calculation of the freezing phase diagram of a binary hard-sphere fluid, and compare the results to simulation and the Denton-Ashcroft extension.Comment: 4 pages, 4 figures, to appear in Phys. Rev. E as Brief Repor

    Prospectus, February 17, 1993

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    https://spark.parkland.edu/prospectus_1993/1002/thumbnail.jp

    Prospectus, October 26, 1989

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    https://spark.parkland.edu/prospectus_1989/1025/thumbnail.jp

    Prospectus, May 10, 1990

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    https://spark.parkland.edu/prospectus_1990/1014/thumbnail.jp
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