Pages that link to "Item:Q5744685"
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The following pages link to Noncommutative wormhole solutions in f(G) gravity (Q5744685):
Displaying 20 items.
- Wormhole inspired by non-commutative geometry (Q307456) (← links)
- Noncommutative wormholes in \(f(R)\) gravity with Lorentzian distribution (Q458003) (← links)
- Conformally symmetric traversable wormholes in \(f(G)\) gravity (Q683691) (← links)
- On the stability of thin-shell wormholes in noncommutative geometry (Q1949914) (← links)
- Structure scalars and evolution equations in \(f(G)\) cosmology (Q2012357) (← links)
- Non-local gravity wormholes (Q2111436) (← links)
- Traversable wormholes with charge and non-commutative geometry in the \(f(Q)\) gravity (Q2159281) (← links)
- Dynamical behavior of stellar structures in \(f(\mathcal{G})\) gravity (Q2215188) (← links)
- GL(n\hbox{,}\, {\sbb R}) wormholes and waves in diverse dimensions (Q3627541) (← links)
- Energy bounds in f(R,G) gravity with anisotropic background (Q4599434) (← links)
- MACROSCOPIC WORMHOLES IN NONCOMMUTATIVE GEOMETRY (Q5166555) (← links)
- Noncommutative inspired wormholes admitting conformal motion involving minimal coupling (Q5220173) (← links)
- On Robertson Walker Solutions in Noncommutative Gauge Gravity (Q5261342) (← links)
- Some exact solutions in f(𝒢,T) gravity via Noether symmetries (Q5271747) (← links)
- Twin Peak Quasi‐Periodic Oscillations and Stability via Thin‐Shell Formalism of Traversable Wormholes in Symmetric Teleparallel Gravity (Q6091899) (← links)
- On possible wormhole solutions supported by non-commutative geometry within \(f(\mathcal{R},\mathcal{L}_m)\) gravity (Q6116005) (← links)
- Viable wormhole solutions through Noether symmetry in \(f(\mathcal{G}, T)\) gravity (Q6203081) (← links)
- Noncommutative wormhole solutions in modified \(f(R)\) theory of gravity (Q6492221) (← links)
- Viable wormhole solutions in modified Gauss-Bonnet gravity (Q6549033) (← links)
- Viable embedded wormholes and energy conditions in \(f(\mathcal{R}, \mathcal{G})\) gravity (Q6625027) (← links)