NEED FOR INFLATION. - PowerPoint PPT Presentation

1 / 3
About This Presentation
Title:

NEED FOR INFLATION.

Description:

Why is the universe so close to being flat? If we now have W = 0.1, then W -1 ... Universe doubles in size every 10-34 s. By 10-32 s it has inflated by a factor ... – PowerPoint PPT presentation

Number of Views:31
Avg rating:3.0/5.0
Slides: 4
Provided by: MicrosoftC48
Category:

less

Transcript and Presenter's Notes

Title: NEED FOR INFLATION.


1
NEED FOR INFLATION.
  • Horizon Problem
  • Temperature of the CMB uniform in regions that
    could never have communicated with one another.
  • Flatness Problem
  • Why is the universe so close to being flat? If
    we now have W 0.1, then W -1 10-15 at t 1 s
    and 10-24 at t 1 nanosecond (Extreme fine
    tuning).
  • Smoothness Problem
  • How did the fluctuations in the CMBwhich
    eventually resulted in large-scale
    structure...emerge?
  • Monopole Problem
  • Many are predicted, but none are detected.
    (OKmaybe one!).

2
WHAT IS INFLATION?
  • False vacuum
  • The initial, high-energy phase of the universe,
    prior to the Grand Unified Theory GUT phase
    transition in which quarks are formed.
  • At 10-34 s, the true vacuum, a lower-energy
    phase corresponding to the current universe,
    emerges and becomes stable.
  • Supercooling
  • Universe may become stuck for a time in the
    false vacuum state even when the true vacuum is
    more stable.
  • The locked-up energy density generates a very
    large, negative cosmological constant.
  • Exponential expansion
  • Universe doubles in size every 10-34 s. By 10-32
    s it has inflated by a factor of 2100 1.3 x
    1030 (diameter of a proton inflates to 10 light
    years!!).
  • By the end of this period the false-vacuum energy
    density has been released, heating the universe
    to 1027 K, initiating the normal Big Bang.

3
RESULTS FROM INFLATION.
  • Horizon Problem
  • All portions of the visible universe were once in
    contact. Thus, there is no horizon problem.
  • Flatness Problem
  • No matter what the initial curvature was, it will
    have been stretched out to very nearly flat.
  • Monopole Problem
  • Monopoles were diluted away.
  • Smoothness Problem
  • Clumps arise from quantum fluctuations caught
    "in flagrente delicto" by inflation.
Write a Comment
User Comments (0)
About PowerShow.com