.. _biblio:

**************
Bibliography
**************

.. [BaleLevMitRoss]
   D. S. Bale, R. J. LeVeque, S. Mitran, and J. A. Rossmanith. 
   `A wave-propagation method for conservation laws with spatially varying
   flux functions,
   <http://www.amath.washington.edu/~rjl/pubs/vcflux/index.html>`_
   SIAM J. Sci.  Comput 24 (2002), 955-978.

.. [BergerColella89]
   Berger, M J, and P Colella. 1989. Local adaptive mesh refinement for 
   shock hydrodynamics. *J. Comput. Phys.* 82, 64--84. 

.. [BergerLeVeque98]
   Berger, M J, and R J LeVeque. 1998. 
   `Adaptive Mesh Refinement using 
   Wave-Propagation Algorithms for Hyperbolic Systems. 
   <http://www.amath.washington.edu/~rjl/pubs/amrclaw/index.html>`_
   *SIAM J. Numer.  Anal.* 35, 2298--2316. 

.. [BergerOliger84]
   Berger, M, and J Oliger. 1984. Adaptive mesh refinement for 
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.. [BergerRigoutsis91]
   Berger, M J, and I Rigoutsos. 1991. An Algorithm for Point Clustering
   and Grid Generation. *IEEE Trans. Sys. Man & Cyber.* 21, 1278--1286.

.. [LangsethLeVeque00]
   Langseth, J O, and R J LeVeque. 2000. 
   `A wave-propagation method for
   three-dimensional hyperbolic conservation laws. 
   <http://www.amath.washington.edu/~rjl/pubs/wp3d/index.html>`_
   *J. Comput. Phys.*
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.. [LeVeque97]
   LeVeque, R J. 1997. 
   `Wave propagation algorithms for multi-dimensional
   hyperbolic systems.
   <http://www.amath.washington.edu/~rjl/pubs/wpalg/index.html>`_
   *J. Comput. Phys.* 131, 327--353.

.. [LeVeque-FVMHP] 
   R. J. LeVeque.  
   `Finite Volume Methods for Hyperbolic Problems. <http://www.amath.washington.edu/~claw/book.html>`_
   Cambridge University Press, Cambridge, UK, 2002.

.. [LeVeque09]
   R. J. LeVeque. 
   `Python Tools for Reproducible Research on Hyperbolic Problems
   <http://www.amath.washington.edu/~rjl/pubs/cise09/index.html>`_
   *Computing in Science and Engineering (CiSE)* 11(2009), pp.  19-27. 

.. [CalHelLeV08]
   Donna A. Calhoun, Christiane Helzel, and Randall J. LeVeque. 
   `Logically Rectangular Grids and Finite Volume Methods for PDEs in
   Circular and Spherical Domains,
   <http://www.amath.washington.edu/~rjl/pubs/circles/index.html>`_
   *SIAM Review* 50 (2008), 723-752.