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In this context, the following inequalities are established for each case    r(C1+C2r−4) 2 1+δ < r→∞ r3(C1+C2r−4) 2 1+δr2 ,for + sign (C2 3+C2

sin( √ 2r)+2C3C4 cos( √ 2r)) 2 dr , f or−sign (42) The convergence behavior of the integrals corresponding to the two distinct cases in Eq

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Quantum Probe to the Higher Dimensional Yang-Mills Singularity

gr-qc · 2026-04-29 · unverdicted · novelty 5.0

Gauss-Bonnet corrections render the central singularity quantum-mechanically regular in five-dimensional Einstein-Yang-Mills spacetimes for certain mass parameters, while the central singularity remains singular in D greater than or equal to six.

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  • Quantum Probe to the Higher Dimensional Yang-Mills Singularity gr-qc · 2026-04-29 · unverdicted · none · ref 18

    Gauss-Bonnet corrections render the central singularity quantum-mechanically regular in five-dimensional Einstein-Yang-Mills spacetimes for certain mass parameters, while the central singularity remains singular in D greater than or equal to six.