37. Andrzej Woszczyna Dispersion of density waves in the Universe with positive cosmological constant Conference report (2008). [abstract] [Mathematica 5.2] 
Abstract: Marie Curie Host Fellowships for the Transfer of Knowledge (TOK)
Project MTKDCT2005029466: PARTICLE PHYSICS AND COSMOLOGY: THE INTERFACE,
Fourth Workshop 13.02  16.02.2008, Warszawa 
38. Sebastian J. Szybka Chaos, Gravity and Wave Maps with Target SU(2) Proceedings of the MG11 Meeting on General Relativity (2008). [abstract] [journal] 
Abstract: We present the numerical evidence for chaotic solutions and fractal threshold behavior in the Einstein equations coupled to a wave map (with target SU(2)). This phenomenon is explained in terms of heteroclinic intersections. 
39. Artur Janda On Lie Symmetries of Certain Spherically Symmetric Systems in General Relativity Acta Phys. Pol., B , vol. 38, pp. 39613969 (2007). [abstract] [journal] [http://thwww.if.uj.edu.pl/acta/vol38/pdf/v38p3961.pdf] 
Abstract: Certain aspects of Liepoint symmetries in spherically symmetric systems of gravitational physics. Lie symmetries are helpful in solving differential equations. General concepts and a few examples are given: perfect fluid in shearfree motion, the conformal Weyl theory and a higher derivative gravity which is equivalent to General Relativity coupled to certain nonlinear spin2 field theory. 
40. Jacek Guzik, Gary Bernstein, Robert E. Smith Systematic effects in the sound horizon scale measurements MNRAS, vol. 375, pp. 13291337 (2007). [preprint] [journal] 
Abstract:

41. Leszek M. Sokołowski Metric gravity theories and cosmology: I. Physical interpretation and viability. Class. Quantum Grav., vol. 24, pp. 33913411 (2007). [abstract] [preprint] 
Abstract: We critically review some concepts underlying current applications of gravity theories with Lagrangians depending on the full Riemann tensor to cosmology. We argue that it is impossible to reconstruct the underlying Lagrangian from the observational data: the RobertsonWalker spacetime is so simple and "flexible" that any cosmic evolution may be fitted by infinite number of Lagrangians. Confrontation of a solution with the astronomical data is obstructed by the existence of many frames of dynamical variables and the fact that initial data for the gravitational triplet depend on which frame is minimally coupled to ordinary matter. Prior to any application it is necessary to establish physical contents and viability of a given gravity theory. A theory may be viable only if it has a stable ground state. We provide a method of checking the stability and show in eleven examples that it works effectively.

42. Leszek M. Sokołowski Metric gravity theories and cosmology: II. Stability of a ground state in f(R) theories. Class. Quantum Grav., vol. 24, pp. 37133734 (2007). [abstract] [preprint] 
Abstract: A fundamental criterion of viability of any gravity theory is existence of a stable groundstate solution being either Minkowski, dS or AdS space. Stability of the ground state is independent of which frame is physical. In general, a given theory has multiple ground states and splits into independent physical sectors. All metric gravity theories with the Lagrangian being a function of Ricci tensor are dynamically equivalent to Einstein gravity with a source and this allows us to study the stability problem using methods developed in GR. We apply these methods to f(R) theories. As is shown in 13 cases of Lagrangians the stability criterion works simply and effectively whenever the curvature of the ground state is determined. An infinite number of gravity theories have a stable ground state and further viability criteria are necessary. 