Induced Gravity Models with Exact Bounce Solutions
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[1] G. Venturi,et al. General solutions of integrable cosmological models with non-minimal coupling , 2016, Physics of Particles and Nuclei Letters.
[2] E. Pozdeeva,et al. Possible evolution of a bouncing universe in cosmological models with non-minimally coupled scalar fields , 2016, 1608.08214.
[3] D. Polarski,et al. Bouncing universes in scalar-tensor gravity around conformal invariance , 2016, 1603.06648.
[4] G. Venturi,et al. Interdependence between integrable cosmological models with minimal and non-minimal coupling , 2015, 1509.00590.
[5] A. Starobinsky,et al. Bouncing universes in scalar-tensor gravity models admitting negative potentials , 2015, 1504.07927.
[6] G. W. Pratt,et al. Planck 2015. XX. Constraints on inflation , 2015, 1502.02114.
[7] E. Pozdeeva,et al. Stable Exact Cosmological Solutions in Induced Gravity Models , 2014, 1401.7550.
[8] T. Harko,et al. Arbitrary scalar-field and quintessence cosmological models , 2013, 1310.7167.
[9] A. Sorin,et al. Integrable scalar cosmologies , 2013, 1310.5340.
[10] N. V. Bulatov,et al. Non-minimally coupled cosmological models with the Higgs-like potentials and negative cosmological constant , 2012, 1206.2801.
[11] A. Sorin,et al. Integrable scalar cosmologies.II. Can they fit into Gauged Extended Supergravity or be encoded in N=1 superpotentials? , 2014 .
[12] G. Venturi,et al. Integrable cosmological models with non-minimally coupled scalar fields , 2013, 1312.3540.
[13] A. Sorin,et al. Integrable Scalar Cosmologies I. Foundations and links with String Theory , 2013, 1307.1910.
[14] G. Venturi,et al. Reconstruction of Scalar Potentials in Modified Gravity Models , 2012, 1211.6272.
[15] R. Gorbachev,et al. Induced Gravity Cosmological Model with Non-positively Defined Higgs Potential , 2013 .
[16] G. Venturi,et al. Dynamical Dark Energy and Spontaneously Generated Gravity , 2012, 1204.2625.
[17] A. Kamenshchik,et al. Reconstruction of scalar field and tachyon potentials for closed cosmological models , 2011 .
[18] G. Venturi,et al. Reconstruction of scalar potentials in induced gravity and cosmology , 2011, 1104.2125.
[19] A. Yurov,et al. Total energy potential as a superpotential in integrable cosmological models , 2011 .
[20] J. Cervantes-Cota,et al. Induced Gravity and the Attractor Dynamics of Dark Energy/Dark Matter , 2010, 1010.2237.
[21] I. Aref’eva,et al. Stable exact solutions in cosmological models with two scalar fields , 2009, 0911.5105.
[22] F. Finelli,et al. Inflation and reheating in induced gravity , 2009, 0906.1902.
[23] I. Fomin,et al. On calculation of the cosmological parameters in exact models of inflation , 2008, 1704.05378.
[24] A. Andrianov,et al. Reconstruction of scalar potentials in two-field cosmological models , 2007, 0711.4300.
[25] P. Townsend. Hamilton–Jacobi mechanics from pseudo-supersymmetry , 2007, 0710.5178.
[26] S. Vernov. Construction of exact solutions in two-field cosmological models , 2006, astro-ph/0612487.
[27] D. Bazeia,et al. First-order formalism for dust , 2006 .
[28] D. Bazeia,et al. First-order formalism for dark energy and dust , 2006, astro-ph/0611770.
[29] Kostas Skenderis,et al. Hamilton-Jacobi method for Curved Domain Walls and Cosmologies , 2006, hep-th/0609056.
[30] I. Aref’eva,et al. Exact solution in a string cosmological model , 2006 .
[31] D. Bazeia,et al. First-order formalism and dark energy , 2005, astro-ph/0512197.
[32] I. Aref’eva,et al. Crossing the w = - 1 barrier in the D3-brane dark energy model , 2005, astro-ph/0507067.
[33] V. Shchigolev,et al. New classes of exact solutions in inflationary cosmology , 1998 .
[34] J. Cervantes-Cota,et al. Induced gravity inflation in the standard model of particle physics , 1995, astro-ph/9505069.
[35] Bond,et al. Nonlinear evolution of long-wavelength metric fluctuations in inflationary models. , 1990, Physical review. D, Particles and fields.
[36] A. Muslimov. On the scalar field dynamics in a spatially flat Friedman universe , 1990 .
[37] A G Muslimov. On the scalar field dynamics in a spatially flat Friedman universe , 1990 .
[38] Fred Cooper,et al. Cosmology and broken scale invariance , 1981 .
[39] A. Sakharov. SPECIAL ISSUE: Vacuum quantum fluctuations in curved space and the theory of gravitation , 1991 .