Friedmann equations govern cosmic expansion in homogeneous and isotropic models
Friedmann equations govern cosmic expansion in homogeneous and isotropic models
The FLRW models, built on the Friedmann equations, form the Standard Model of modern cosmology, showing their foundational role in our understanding of the universe. These models are further refined in the Lambda-CDM model, which incorporates dark energy and cold dark matter, illustrating the evolution and complexity of cosmological theories over time.
Example
The Friedmann equation for a flat universe (k=0) is given by H^2 = (8πG/3)ρ - (kc^2)/a^2 + Λc^2/3, where H is the Hubble parameter, G is the gravitational constant, ρ is the mass density, a is the scale factor, k is the curvature parameter, c is the speed of light, and Λ is the cosmological constant.
Understanding the Friedmann equations is crucial for predicting the future behavior of the universe and for developing new theories in cosmology.
Cosmic inflation
Cosmic inflation explains the universe's uniform temperature
the CMB power spectrum tells us
The CMB power spectrum reveals the universe's age, composition, and geometry
Many-worlds interpretation
All outcomes occur in branching parallel universes
Renormalization group
Renormalization group (RG) explains physics changes with observation scale
Cosmological constant problem
Vacuum energy predicted 10^120 times too large
Einstein field equations
Einstein field equations relate spacetime curvature to energy-momentum tensor
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