Gravitational waves from stochastic scalar fluctuations
暂无分享,去创建一个
[1] Joseph P. Glaser,et al. The NANOGrav 15 yr Data Set: Search for Signals from New Physics , 2023, The Astrophysical Journal Letters.
[2] Joseph P. Glaser,et al. The NANOGrav 15 yr Data Set: Evidence for a Gravitational-wave Background , 2023, The Astrophysical Journal Letters.
[3] L. Pinol,et al. No-go theorem for scalar-trispectrum-induced gravitational waves , 2022, Journal of Cosmology and Astroparticle Physics.
[4] A. Price-Whelan,et al. Snowmass2021 Theory Frontier White Paper: Astrophysical and Cosmological Probes of Dark Matter , 2022, Journal of High Energy Astrophysics.
[5] M. Geller,et al. Gravitational waves from incomplete inflationary phase transitions , 2022, Physical Review D.
[6] H. Firouzjahi,et al. Stochastic effects in axion inflation and primordial black hole formation , 2022, Physical Review D.
[7] H. Firouzjahi,et al. Multiple field ultraslow-roll inflation: Primordial black holes from straight bulk and distorted boundary , 2022, Physical Review D.
[8] D. Chung,et al. Analytic treatment of underdamped axionic blue isocurvature perturbations , 2021, Physical Review D.
[9] G. Domènech. Scalar Induced Gravitational Waves Review , 2021, Universe.
[10] S. Kuroyanagi,et al. Probing prerecombination physics by the cross-correlation of stochastic gravitational waves and CMB anisotropies , 2021, Physical Review D.
[11] Zachary J. Weiner,et al. Non-Gaussianity and the induced gravitational wave background , 2021, Journal of Cosmology and Astroparticle Physics.
[12] Vicente Atal,et al. Probing non-Gaussianities with the high frequency tail of induced gravitational waves , 2021, Journal of Cosmology and Astroparticle Physics.
[13] K. Schmitz. New sensitivity curves for gravitational-wave signals from cosmological phase transitions , 2021, Journal of High Energy Physics.
[14] Vincent S. H. Lee,et al. Probing small-scale power spectra with pulsar timing arrays , 2020, Journal of High Energy Physics.
[15] A. Green,et al. Primordial black holes as a dark matter candidate , 2020, Journal of Physics G: Nuclear and Particle Physics.
[16] B. Carr,et al. Primordial Black Holes as Dark Matter: Recent Developments , 2020, Annual Review of Nuclear and Particle Science.
[17] S. Antusch,et al. Energy distribution and equation of state of the early Universe: Matching the end of inflation and the onset of radiation domination , 2020, 2005.07563.
[18] J. García-Bellido,et al. Unveiling the gravitational universe at μ-Hz frequencies , 2019, Experimental Astronomy.
[19] T. Markkanen,et al. Scalar correlation functions in de Sitter space from the stochastic spectral expansion , 2019, Journal of Cosmology and Astroparticle Physics.
[20] Edward J. Wollack,et al. Spectral Distortions of the CMB as a Probe of Inflation, Recombination, Structure Formation and Particle Physics , 2019, 1903.04218.
[21] D. Maity,et al. (P)reheating after minimal plateau inflation and constraints from CMB , 2018, Journal of Cosmology and Astroparticle Physics.
[22] C. Unal. Imprints of primordial non-Gaussianity on gravitational wave spectrum , 2018, Physical Review D.
[23] D. Chung,et al. Search for strongly blue axion isocurvature , 2018, Physical Review D.
[24] J. Aumont,et al. Planck2018 results , 2018, Astronomy & Astrophysics.
[25] P. Graham,et al. Stochastic axion scenario , 2018, Physical Review D.
[26] K. Kohri,et al. Semianalytic calculation of gravitational wave spectrum nonlinearly induced from primordial curvature perturbations , 2018, Physical Review D.
[27] N. Weiner,et al. Halometry from astrometry , 2018, Journal of Cosmology and Astroparticle Physics.
[28] M. Taoso,et al. Primordial black hole dark matter from single field inflation , 2017, 1709.05565.
[29] J. García-Bellido,et al. Primordial black holes from single field models of inflation , 2017, 1702.03901.
[30] Antonio Argandoña. Inflation , 2016 .
[31] M. Amin,et al. Equation of State and Duration to Radiation Domination after Inflation. , 2016, Physical review letters.
[32] P. Graham,et al. Vector Dark Matter from Inflationary Fluctuations , 2015, 1504.02102.
[33] H. Yoo,et al. Elementary theorems regarding blue isocurvature perturbations , 2015, 1501.05618.
[34] M. Kamionkowski,et al. Equation-of-State Parameter for Reheating , 2014, 1412.0656.
[35] T. Yanagida,et al. Primordial black hole formation from an axionlike curvaton model , 2012, 1207.2550.
[36] Jens Chluba,et al. CMB at 2 × 2 order: the dissipation of primordial acoustic waves and the observable part of the associated energy release , 2012, 1202.0057.
[37] A. Erickcek,et al. Reheating Effects in the Matter Power Spectrum and Implications for Substructure , 2011, 1106.0536.
[38] F. Cyr-Racine,et al. Reheating in Inflationary Cosmology: Theory and Applications , 2010, 1001.2600.
[39] M. Kawasaki,et al. Axion isocurvature fluctuations with extremely blue spectrum , 2009, 0904.3800.
[40] Karim A. Malik,et al. Cosmological perturbations , 2008, Series on the Foundations of Natural Science and Technology.
[41] P. Steinhardt,et al. Gravitational Wave Spectrum Induced by Primordial Scalar Perturbations , 2007, hep-th/0703290.
[42] D. Wands,et al. Cosmological gravitational wave background from primordial density perturbations , 2006, gr-qc/0612013.
[43] L. Kofman,et al. Equation of state and Beginning of Thermalization After Preheating , 2005, hep-ph/0507096.
[44] W. Kinney. Horizon crossing and inflation with large η , 2005, gr-qc/0503017.
[45] E. Kolb,et al. Isocurvature constraints on gravitationally produced superheavy dark matter , 2004, astro-ph/0411468.
[46] N. Tsamis,et al. Improved estimates of cosmological perturbations , 2003, astro-ph/0307463.
[47] A. Liddle,et al. How long before the end of inflation were observable perturbations produced , 2003, astro-ph/0305263.
[48] S. Dodelson,et al. Horizon ratio bound for inflationary fluctuations. , 2003, Physical review letters.
[49] D. J. Fixsen,et al. The Spectral Results of the Far-Infrared Absolute Spectrophotometer Instrument on COBE , 2002 .
[50] T. Moroi,et al. Effects of cosmological moduli fields on cosmic microwave background , 2001, hep-ph/0110096.
[51] D. Lyth,et al. Generating the curvature perturbation without an inflaton , 2001, hep-ph/0110002.
[52] K. Enqvist,et al. Adiabatic CMB perturbations in pre - big bang string cosmology , 2001, hep-ph/0109214.
[53] Karim A. Malik,et al. A New approach to the evolution of cosmological perturbations on large scales , 2000, astro-ph/0003278.
[54] M. Maggiore. Gravitational wave experiments and early universe cosmology , 1999, gr-qc/9909001.
[55] Andrei Linde,et al. Nongaussian Isocurvature Perturbations from Inflation , 1996, astro-ph/9610219.
[56] Ivanov,et al. Inflation and primordial black holes as dark matter. , 1994, Physical review. D, Particles and fields.
[57] Yokoyama,et al. Equilibrium state of a self-interacting scalar field in the de Sitter background. , 1994, Physical review. D, Particles and fields.
[58] K. Nakao,et al. Classical behavior of a scalar field in the inflationary universe , 1988 .
[59] M. Sasaki,et al. Stochastic stage of an inflationary universe model , 1987 .
[60] L. Abbott,et al. Particle production in the new inflationary cosmology , 1982 .
[61] Andrei Linde,et al. Baryon asymmetry in the inflationary universe , 1982 .
[62] F. Wilczek,et al. Reheating an inflationary universe , 1982 .
[63] A. Starobinsky. STOCHASTIC DE SITTER (INFLATIONARY) STAGE IN THE EARLY UNIVERSE , 1986 .