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We study various probability measures for eternal inflation by applying their regularization prescriptions to models where inflation is not eternal.
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A. H. Guth, “Eternal inflation and its implications,” J. Phys. A 40
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R. Bousso, R. Harnik, G. D. Kribs and G. Perez, “Predicting the Cosmological Constant from the Causal Entropic Principle,” Phys. Rev. D 76
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A. D. Linde, “Sinks in the Landscape, Boltzmann Brains, and the Cosmological Constant Problem,” JCAP 0701
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S. Winitzki, “Predictions in eternal inflation,” Lect. Notes Phys. 738
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M. Tegmark, “What does inflation really predict?,” JCAP 0504
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B. Feldstein, L. J. Hall and T. Watari, “Density perturbations and the cosmological constant from inflationary landscapes,” Phys. Rev. D 72
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R. Bousso, “Holographic probabilities in eternal inflation,” Phys. Rev. Lett. 97
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J. Garriga and A. Vilenkin, “Anthropic prediction for Lambda and the Q catastrophe,” Prog. Theor. Phys. Suppl. 163
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A. D. Linde and V. Mukhanov, “The Curvaton Web,” JCAP 0604
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L. J. Hall, T. Watari and T. T. Yanagida, “Taming the runaway problem of inflationary landscapes,” Phys. Rev. D 73
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2008
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B. Freivogel and M. Lippert, “Evidence for a bound on the lifetime of de Sitter space,” JHEP 0812
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R. Bousso, B. Freivogel and I. S. Yang, “Properties of the scale factor measure,” Phys. Rev. D 79
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J. Garriga and A. Vilenkin, “Holographic Multiverse,” JCAP 0901
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R. Bousso, “Complementarity in the Multiverse,” Phys. Rev. D 79
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A. D. Linde, V. Vanchurin and S. Winitzki, “Stationary Measure in the Multiverse,” JCAP 0901
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