See also: scholar

1. Complex Energy Eigenstates in a Model with two Equal Mass Particles. R.J. Gleiser, O.M. Moreschi y O.A. Reula. Revista Brasileira de Física, 3, (10), 1980.
2. Existence Theorem for solutions of Witten's equation and non-negativity of the total mass. O.A. Reula, J. Math. Phys. 23 (5), 1982.
3. On the positivity of the Bondi Mass. O.A. Reula y P. Tod, J. Math Phys. 25 (4), 1984.
4. Book Review: Spinors & Space-Time, vol. 1, R. Penrose, and W. Rindler. O.A. Reula, General Relativity and Gravitation, 17, (9), 1985.
5. Local Linearization Stability. D. Brill, O.A. Reula y B. Schmidt, J. Math. Phys. 28 (8), 1987.
6. A Configuration Space for Quantum Gravity and Solutions to the Euclidean Einstein Equations in a Slab Region. O.A. Reula, Classical and Quantum Gravity, 5, 1988.
7. Non incoming radiation conditions and initial data sets of minimal energy. O.A. Reula, Comm. in Math. Phys. 117, 1988.
8. On existence and behaviour of asymptotically flat solutions to the stationary Einstein equations. O.A. Reula, Comm. in Math. Phys. 122, 1989.
9. La Positividad de la Masa en Relatividad General. O.A. Reula. Notas del curso dado en el Tercer Seminario Nacional de Geometría, Relatividad y Gravitación, Vaquerias, Córdoba, Argentina, 1989.
10. Notas de curso: Métodos Matemáticos de la Física. O.A. Reula, FaMAF, 1989.
11. Prescriptions for Gravitational Initial Data as Judged by a Simple Radiating Model. V.H. Hamity, O.A. Reula y J. Winicour, Gen. Rel. Grav. 22, 1, 1990.
12. The Covariant Phase Space of Asymptotically Flat Gravitational Fields. A. Ashtekar, L. Bombelli y O.A. Reula, in Mechanics, Analysis and Geometry: 200 Years after Lagrange edited by M. Francaviglia and D.~Holm, North-Holland, Amsterdam, 1990.
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13. The Singularity Structure of Light Cone Cuts. C. Kozameh, W. Lamberti, and O.A. Reula, J. Math. Phys. 32, 1991.
14. Galilean Limit of Electrodynamics. S. Frittelli, V.H. Hamity y O.A. Reula, Proceedings of the 7th Latin American Symposium on Relativity and Gravitation, [Mexico, 1990], Editado por J.C. D'Olivo et al. World Scientific, 1991.
15. The Newtonian Limit of Electromagnetism. V.H. Hamity y O.A. Reula, Proceedings of the 7th Latin American Symposium on Relativity and Gravitation, [Mexico, 1990], Editado por J.C. D'Olivo et al. World Scientific, 1991.
16. Geometría y Relatividad. O.A. Reula. Notas del curso dado en la reunión anual de la Unión Matemática Argentina, Tandil, Buenos Aires, Argentina, 1992. (tandil.ps) (tandil.pdf)
17. Chasqueando los Dedos y Jugando con Espejitos y Linternas: Una revisión de nuestra concepciones del espaciotiempo. O. Reula. Notas de conferencia dada en la ciudad de Paraná, Argentina, 1992. (parana.ps) (parana.pdf)
18. On the Newtonian Limit of General Relativity. S Frittelli y O.A. Reula, Comm. Math. Phys, 166, 2, 1994. gr-qc/9506077
19. The Behavior of Hyperbolic Heat Equations' Near their Parabolic Limits. G. Nagy, O. Ortiz y O. Reula, J.Math.Phys, 35, 1994.
20. The Cosmic No-Hair Theorem and the Nonlinear Stability of Homogeneous Newtonian Cosmological Models. U. Brauer, A. Rendal y O. Reula, Classical and Quantum Gravity, 11, (9), 1994. gr-qc/9403050
21. Causality of Dilute Gas as a Dissipative Relativistic Fluid Theory of Divergence Type. G. Nagy, and O. Reula. Journal of Physics A: Math. Gen., 28, 6943, 1995.
22. A Simple Proof of Global Existence for a Restricted Class of Relativistic Dissipative Fluids. H. O. Kreiss, O. Ortiz y O. Reula. Conferencia Plenaria. Proceedings of the Pacific Conference on Gravitation and Cosmology, Korea, 1996. Editado por: Y.M. Cho, C.H. Lee and S.-W. Kim, World Scientific Pub.
23. First-Order Symmetric Hyperbolic Einstein Equations with Arbitrary Fixed Gauge. S. Frittelli y O. Reula. Phys. Rev. Letters, 76, 4667-4670, 1996. gr-qc/9605005
24. A Causal Statistical Family of Dissipative Divergence Type Fluids. G. Nagy, O. Reula. J. Phys. A: Math. Gen., 30, 1695-1709, 1997. gr-qc/9510068
25. Global Existence and Exponential Decay for Hyperbolic Dissipative Relativistic Fluid Teories. H.O. Kreiss, G. Nagy, O. Ortiz y O. Reula. J. Math. Phys., 38, 10, 5275-5279, 1997. gr-qc/9702008
26. Exponential Decay Rates in Quasi-linear Hyperbolic Heat Conduction. G. Nagy, O. Ortiz, O. Reula. J. Non-Equilib. Thermodyn, 22, 248-259, 1997.
27. Stability of Quasi-linear Hyperbolic Dissipative Systems. H. O. Kreiss, O. Ortiz y O. Reula. J. of Differential Equations, 142, 10, 78-96, 1998. funct-an/9703003
28. Einstein's equations in Ashtekar's variables constitutes a symmetric hyperbolic system. M. Iriondo, E. Leguizamón y O. Reula. Phys. Rev. Letters, 79, 4732-4735, 1997. gr-qc/9710004
29. Fast and Slow Solutions in General Relativity: The Initialization Procedure. Mirta S. Iriondo, Enzo O. Leguizamón, Oscar A. Reula. J.Math.Phys. 39, (3), 1555-1565, 1998. gr-qc/9709078
30. Hyperbolic Methods for Einstein's Equations. O. Reula, Living Reviews in Relativity, (Publicación Electrónica con referato: www.livingreviews.org/Articles/Volume1/1998-3reula/), 1998.
31. On the dynamics of Einstein's equations in the Ashtekar formulation. M.~Iriondo, E.~Leguizamón, and O.~A. Reula, Advances in Theoretical and Mathematical Physics. 2, (5), 1998. gr-qc/9804019
32. Einstein's Equations with Asymptotically Stable Constraint Propagation. Brodbeck, Othmar, Hübner, Peter, Frittelli, Simonetta, and Reula, Oscar Alejandro, J. Math. Phys, 40, 2, 909-923, 1999. gr-qc/9809023
33. Exponential Decay for Small Non-Linear Perturbations of Expanding Flat Homogeneous Cosmologies. Reula, Oscar Alejandro, Phys. Rev. D, 60 , October 15, 1999. gr-qc/9902006
34. Well-posed forms of the 3+1 conformally-decomposed Einstein equations. Frittelli, Simonetta, and Reula, Oscar Alejandro, J. Math. Phys. 40, pp 5143-5156, 1999. gr-qc/9904048
35. Relativistic Lagrange Formulation. , Geroch, Robert, Nagy, Gabriel, and Reula, Oscar Alejandro, J.Math.Phys. 42, pp 3789-3808, 2001. gr-qc/0102071
36. On Free Evolution of Selfgravitating, Spherically Symmetric Waves. Iriondo, Mirta, and Reula, Oscar Alejandro, Phys.Rev.D, 65:044024 ,2002. gr-qc/0102027
37. Well posed constraint-preserving boundary conditions for the linearized Einstein equations. Calabrese, Gioel, Pullin, Jorge, Reula, Oscar, Sarbach, Olivier, and Tiglio, Manuel, Comm. in Math. Phys. 240, 1, pp 377-395, 2003. gr-qc/0209017
38. Novel finite-differencing techniques for numerical relativity: application to black hole excision. Calabrese, Gioel, Lehner, Luis, Neilsen, David, Pullin, Jorge, Reula, Oscar, Sarbach, Olivier, and Tiglio, Manuel, Class.Quant.Grav. 20 L245-L252, 2003.  gr-qc/0302072
39. Summation by parts and dissipation for domains with excised regions Gioel Calabrese, Luis Lehner, Oscar Reula, Olivier Sarbach, Manuel Tiglio, Class. Quantum Grav. 21 (2004) 5735-5757, gr-qc/0308007
40. Strongly hyperbolic Einstein's evolution equations. Nagy, Gabriel, Ortiz, Omar, and Reula, Oscar. Phys. Rev. D 70:044012,2004. D.  gr-qc/0402123
41. Strongly hyperbolic systems in General Relativity. Reula, Oscar. Journal of Hyperbolic Equations, Vol. 1, No. 2 (2004) p. 251-269.  gr-qc/0403007
42. Status quo and open problems in the numerical construction of spacetimes Lehner, Luis, and Reula, Oscar.  The Einstein Equations and the Large Scale Behavior of Gravitationa  Fields: 50 years of the Cauchy problem in general relativity,  Chapter 4, Birkhäuser Verlag, Berlin 2004, P. Chruściel and H. Friedrich, eds. .pdf
43. The discrete energy method in numerical relativity: towards long-term stability  Luis Lehner, David Neilsen, Oscar Reula, Manuel Tiglio. Class. & Quant. Grav.21:5819-5848,2004. gr-qc/0406116
44.  A model problem for the initial-boundary value formulation of Einstein's field equations Oscar Reula, Olivier Sarbach. Journal of Hyperbolic Equations, Vol. {\bf 1},`No. 2, p. 251-269, 2004. gr-qc/0409027
45.  Multi-block simulations in general relativity: high order discretizations, numerical stability, and applications., Luis Lehner, Oscar Reula, Manuel Tiglio. Class. & Quant. Grav. 22:5283-5322,2005. gr-qc/0507004
46.  AMR, Stability and higher order accuracy. Luis Lehner, Steven L. Liebling, Oscar Reula. Class. & Quant. Grav. 23:S421-S446,2006. gr-qc/0510111
47.  Einstein y la filosofía: el Principio de Mach. Oscar Reula. Chapter in El Universo de Einstein, 1905 - Annus Mirabilis - 2005. A. Ganghi, ed. Eudeba.
48.   Well-posed initial-boundary value problem for the harmonic Einstein equations using energy estimates. H.-O. Kreiss, O. Reula, O. Sarbach, J. Winicour. Jul 2007. 14pp. Class. & Quant. Grav. 24:5973-5984,2007. arXiv:0707.4188
49.   On the well posedness of Robinson Trautman Maxwell solutions. Carlos Kozameh, Oscar Reula, Heinz-Otto Kreiss. Class. & Quant. Grav. Vol. 25:025004, 2008. arXiv:0708.1933
50.   Constraint preserving boundary conditions for the Ideal Newtonian MHD equations. Mariana Cecere, Luis Lehner, Oscar Reula. Computer Physics Communications, Volume 179, Issue 8, 2008. arXiv:0801.2140
51.   Boundary conditions for coupled quasilinear wave equations with application to isolated systems. H.-O. Kreiss, O. Reula, O. Sarbach, J. Winicour. Jul 2008. 22pp. Accepted in Communications in Mathematical Physics arXiv:0807.3207
52.   Beyond ideal MHD: towards a more realistic modeling of relativistic astrophysical plasmas. Carlos Palenzuela, Luis Lehner, Oscar Reula, Luciano Rezzolla. Monthly Notices of the Royal Astronomical Society. Volume 394, Issue 4, Date: April 2009, Pages: 1727-1740. arXiv:0810.1838 [astro-ph]
53.   The Initial-Boundary Value Problem in General Relativity. Oscar Reula, Olivier Sarbach, International Journal of Modern Physics D, Volume 20, Issue, 5 pp. 767-783, 2011 DOI: 10.1142/S0218271811019116 arXiv:1009.0589
54.   Numerical simulation of fundamental trapped sausage modes. M. Cecere, A. Costa, O. Reula, Jan 2011. 7pp. arXiv:1101.3782
55.   Robustness of the Blandford-Znajek mechanism. Carlos Palenzuela, Carles Bona, Luis Lehner, Oscar Reula, Feb 2011. Class. Quantum Grav. 28 134007, 7pp. arXiv:1102.3663
56.   Numerical treatment of interfaces in Quantum Mechanics. Oscar A. Reula, March 2011, 11pp. arXiv:1103.5448
57.   Turbulent flows for relativistic conformal fluids in 2+ 1 dimensions F. Carrasco, L. Lehner, R.C. Myers, O. Reula, A. Singh, 2012, Physical Review D 86 (12), 126006 arXiv:1210.6702
58. Numerical Treatment of Interfaces for Second-Order Wave Equations, Florencia Parisi, Mariana Cécere, Mirta Iriondo, Oscar Reula, Journal of Scientific Computing, 2014, 10.1007/s10915-014-9880-7.  arXiv:1112.3039v2
59. Methods and results of a search for gravitational waves associated with gamma-ray bursts using the GEO600, LIGO, and Virgo detectors, The LIGO Scientific Collaboration, the Virgo Collaboration,  2014, arXiv:1405.1053.
60. Search for gravitational waves associated with gamma-ray bursts detected by the InterPlanetary Network, The LIGO Scientific Collaboration, the Virgo Collaboration, 2014, arXiv:1403.6639