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dc.contributor.advisorMilton, Kimball A
dc.creatorWagner, Jeffrey Allen
dc.date.accessioned2019-04-27T21:36:32Z
dc.date.available2019-04-27T21:36:32Z
dc.date.issued2010
dc.identifier99335308102042
dc.identifier.urihttps://hdl.handle.net/11244/319142
dc.description.abstractRecently the Casimir effect has been getting more popular because of
dc.description.abstractits importance in designing micro and nano scale machines. Working in
dc.description.abstractthe language of quantum field theory simplified formulas for the
dc.description.abstractCasimir energy for a massless scalar field are worked out. These
dc.description.abstractformulas are applied to planar potentials and potentials in the
dc.description.abstractannular region between two co-axial cylinders. A scalar equivalent to
dc.description.abstractthe Lifshitz formula is applied to new cases of non-trivial planar
dc.description.abstractpotentials, specifically two interacting linear potentials and two
dc.description.abstractinteracting quadratic potentials. In addition many exact expressions
dc.description.abstractfor the Casimir energy between two weakly coupled objects are worked
dc.description.abstractout for many non-trivial geometries. Exact closed form results are shown
dc.description.abstractfor parallel cylinders, spheres, and finite ribbons and plates. These
dc.description.abstractclosed form results are used to check the range of validity of the
dc.description.abstractproximity force approximation.
dc.format.extent94 pages
dc.format.mediumapplication.pdf
dc.languageen_US
dc.relation.requiresAdobe Acrobat Reader
dc.subjectCasimir effect
dc.titleTopics on the Scalar Casimir Effect
dc.typetext
dc.typedocument
dc.thesis.degreePh.D.
ou.groupCollege of Arts and Sciences::Homer L. Dodge Department of Physics and Astronomy


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