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Publications of Alan R. Parry    :chronological  alphabetical  combined listing:

%% Papers Published   
@phdthesis{fds215989,
   Author = {Alan R. Parry},
   Title = {Wave Dark Matter and Dwarf Spheroidal Galaxies},
   Publisher = {Duke University},
   Address = {Durham, NC},
   Year = {2013},
   Month = {March},
   Key = {fds215989}
}


%% Preprints   
@article{fds214514,
   Author = {Hubert L. Bray and Alan R. Parry},
   Title = {Modeling Wave Dark Matter in Dwarf Spheroidal
             Galaxies},
   Year = {2013},
   Month = {January},
   url = {http://arxiv.org/abs/1301.0255},
   Key = {fds214514}
}

@article{fds214513,
   Author = {Alan R. Parry},
   Title = {Spherically Symmetric Static States of Wave Dark
             Matter},
   Year = {2012},
   Month = {December},
   url = {http://arxiv.org/abs/1212.6426},
   Key = {fds214513}
}

@article{fds214515,
   Author = {Alan R. Parry},
   Title = {A Survey of Spherically Symmetric Spacetimes},
   Year = {2012},
   Month = {October},
   url = {http://arxiv.org/abs/1210.5269},
   Keywords = {General Relativity • Spherical Symmetry •
             Einstein-Klein-Gordon Equations},
   Abstract = {We present several different ways of describing a
             spherically symmetric spacetime and the resulting metrics.
             We then focus our discussion on an especially useful form of
             the metric of a spherically symmetric spacetime in
             polar-areal coordinates and its properties. In particular,
             we show how the metric component functions chosen are
             extremely compatible with notions in Newtonian mechanics. We
             also show the monotonicity of the Hawking mass in these
             coordinates. Finally, we discuss how these coordinates and
             the metric can be used to solve the spherically symmetric
             Einstein-Klein-Gordon equations and how this will be useful
             in our future work.},
   Key = {fds214515}
}


%% Other   
@mastersthesis{fds159065,
   Author = {Alan R. Parry},
   Title = {A Classification of Real Indecomposable Solvable Lie
             Algebras of Small Dimension with Codimension One
             Nilradicals},
   Publisher = {Utah State University},
   Address = {Logan, UT},
   Year = {2007},
   Month = {August},
   url = {http://gradworks.umi.com/14/48/1448067.html},
   Keywords = {Lie Algebras},
   Key = {fds159065}
}

 

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Mathematics Department
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