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Toward dissipative and stoch chastic c effect cts in in the EFT - PowerPoint PPT Presentation

Toward dissipative and stoch chastic c effect cts in in the EFT T of of in infla flation ion(P (P.03) Kim Suro Kobe University (w/ Masaru Hongo@RIKEN, Toshifumi Noumi@Kobe Univ, Atsuhisa Ota@Tokyo Tech) Open system Condensed matter


  1. Toward dissipative and stoch chastic c effect cts in in the EFT T of of in infla flation ion(P (P.03) Kim Suro Kobe University (w/ Masaru Hongo@RIKEN, Toshifumi Noumi@Kobe Univ, Atsuhisa Ota@Tokyo Tech)

  2. Open system Condensed matter physics

  3. Open system Condensed matter physics Active matters

  4. Open system Condensed matter physics Active matters Cosmology

  5. Cosmology

  6. Cosmology

  7. Cosmological Inflation • Exponential expansion of space in the early universe • Inflation is identified as de-Sitter stage with slightly broken time-translation symmetry • Existence of Horizon Stochastic inflation(Integrate out the degrees of freedom inside horizon) • Sectors coupled to Inflaton Warm inflation Cosmological collider physics(Hidden sectors coupled with Inflaton)

  8. Effective field theory • Top-down EFT Imagine that we knew the full Lagrangian of UV theory Construct the effective action for the light fields by integrating out heavy fields • Bottom-up EFT Assume about the symmetries of the UV theory Construct the effective action by writing down the most general action consistent with these symmetries

  9. Effective field theory • Top-down EFT E 1. Full Lagrangian of UV theory 2.Lagrangian of IR theory by Integrating out • Bottom-up EFT E 2. Write down the most general effective action consistent with symmetries 1. Symmetry structure

  10. Effective field theory • Top-down EFT E 1. Full Lagrangian of UV theory 2.Lagrangian of IR theory by Integrating out • Bottom-up EFT E 2. Write down the most general effective action consistent with symmetries 1. Symmetry structure

  11. Effective field theory • Symmetry structure of Closed-time path integral 𝑢 ' → −∞ 𝑢 + → ∞ 𝑢 + → ∞ 𝑢 ' → −∞ 𝜗 . 𝜗 - Φ " 𝑌 " Φ " 𝑌 " 𝜗 - 𝜗 . Φ % 𝑌 % Φ % 𝑌 % 𝑢 𝑢 Broken by dissipative and stochastic effects • We incorporate dissipative and stochastic effects into the EFT framework based on such a symmetry structure in flat space

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