The cosmological constant Λ is the constant term proportional to the metric in the Einstein field equations. Interpreted as vacuum energy, it has PΛ=−ρΛ, so its energy density is constant during expansion.
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- Closed constant-equation-of-state conformal lifetime
- Closed matter-dominated Friedmann solution
- Closed radiation-dominated Friedmann solution
- Critical closed matter-cosmological-constant universe
- Einstein metric condition in f(R) gravity
- Friedmann effective potential for a constant-equation-of-state fluid
- Komar angular momentum
- Komar angular momentum with inner boundaries
- Lambda-CDM model
- Open radiation universe particle horizon
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- Planar Einstein metric with cubic radial function
- Radiation-matter scale factor in conformal time
- Radiation relation between deceleration and density
- Schwarzschild-de Sitter spacetime
- Stable zero-energy Polonyi vacuum
- Static radius
- Uniform-sphere collapse with a cosmological constant
- Vacuum Einstein equations
- Vacuum spacetime
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The cosmological constant, denoted by the symbol \( \Lambda \), is a term introduced by Albert Einstein in his equations of general relativity. It represents a constant energy density filling space homogeneously, and it has significant implications for the dynamics of the universe. 1. **Historical Context**: Einstein originally introduced the cosmological constant in 1917 while formulating his theory of general relativity.