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March 28, 20260 citationsOpen Access

TCV-ϕ IV: cohesive non-singular black holes from static cores to slow rotation in the canonical EFT

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CLCyrille Lecroq

Key Points

  • This research aims to establish a theoretical framework for cohesive non-singular black holes with various configurations and rotational dynamics.
  • Developed the strong-gravity sector of the canonical TCV-ϕ EFT.
  • Analyzed static spherical configurations and their regularity diagnostics.
  • Matched the results to Schwarzschild-like exteriors and extended to slow-rotation scenarios.
  • Generated three families of cohesive cores and benchmark static scans.
  • Introduced a slow-rotation template branch to observe physical properties.
  • Identified smooth regular-center profiles with finite diagnostic invariants.
  • Reported a photon-ring proxy shift of approximately -9.1 percent in slow-rotation configurations.
  • Established a reproducible framework for testing cohesive black hole cores without altering existing field content.

Abstract

This fourth paper opens the strong-gravity sector of the canonical TCV-ϕ EFT previously developed in Papers I-III. The scope is deliberately conservative: static spherical configurations, regularity diagnostics at the core, asymptotic matching to Schwarzschild-like exteriors, and a controlled slow-rotation extension. The paper formulates a reproducible framework for testing non-singular cohesive cores without changing the canonical field content. In the benchmark static scans, three cohesive families are generated and shown to produce smooth regular-center profiles with finite diagnostic invariants. The manuscript also introduces a slow-rotation template branch in the range 0 <= a/M <= 0.2 and reports conservative template-level observables, including a photon-ring proxy shift of about -9.1 percent. All quantitative claims are explicitly restricted to generated benchmark outputs, while full high-spin closure, waveform modelling, and data-level inference are deferred to later work.

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Cite This Study

Cyrille Lecroq (2026) studied this question.

synapsesocial.com/papers/69c772718bbfbc51511e2e14https://doi.org/10.5281/zenodo.19235896
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