Cosmic strings are hypothesized oneβdimensional topological defects that could have formed during symmetryβbreaking phase transitions in the early Universe. Their energy per unit length, or tension, is usually expressed as the dimensionless quantity (Gmu), where (G) is Newton’s constant and (mu) is the physical tension (kgβ―mβ»ΒΉ). Detecting or constraining (Gmu) provides a unique window into highβenergy physics far beyond the reach of particle accelerators.
Observational limits on (Gmu) come from a variety of sources, including the cosmic microwave background anisotropies, gravitationalβwave searches, and the absence of distinctive lensing signatures. The tighter these limits become, the less likely it is that cosmic strings contribute appreciably to the energy budget of the Universe.
The calculator below converts a chosen dimensionless tension (Gmu) into the corresponding physical tension (mu) using the fundamental constants (c) (speed of light) and (G) (gravitational constant). This helps users appreciate the enormous energy scales associated with even very small values of (Gmu).
What is cosmic string tension?
How do I calculate cosmic string tension?
Why is detecting cosmic strings important?
What does the physical tension (ΞΌ) represent in this context?
How does cosmic string tension relate to Newton’s constant (G)?
What are some observational limits on cosmic string tension?
Can cosmic strings be directly observed?
Results are for informational purposes only and do not constitute professional advice.
