About

I am a theoretical physicist at the Federal University of Santa Catarina (UFSC), Brazil, specializing in General Relativity and Modified Gravity. My research focuses on the classical and quantum dynamics of particles in curved spacetime, with particular emphasis on black hole physics, compact star structure, and extensions of General Relativity.

Over the past decade I have published more than 40 papers in journals including Physical Review D, European Physical Journal C, Classical and Quantum Gravity, and Annals of Physics. I am also interested in Artificial Intelligence and its applications to scientific research and data analysis.

Feel free to reach out for discussions or collaborations.


Research areas

Black hole physics — Kiselev, regular, and rotating black holes in modified gravity (f(R,T), Rastall, Rainbow gravity). Thermodynamics, shadows, acoustic analogues, and the Rastall-Rainbow unification.

Compact stars — Neutron stars, quark stars, and protoneutron stars in extended gravity theories. TOV and generalized TOV equations, Bayesian astrophysical constraints, hyperons and Δ resonances, equations of state.

Quantum mechanics in curved spacetime — Scalar and fermionic fields in cosmic string backgrounds, topological defects, Melvin universe, and non-inertial effects. Klein-Gordon oscillator in nontrivial spacetimes.

Modified and extended gravity — f(R,T), f(T,T), Rastall, Rainbow gravity, and Finsler geometry extensions. Theoretical formulation and astrophysical signatures.


Recent publications

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Google Scholar profile · ORCID 0000-0002-6129-1820


Equations I find beautiful

Einstein field equations

\[G_{\mu\nu} + \Lambda g_{\mu\nu} = 8\pi G\, T_{\mu\nu}\]

The foundation of General Relativity: spacetime geometry on the left, energy-matter content on the right. Every black hole and every compact star I study lives inside these equations.

Tolman–Oppenheimer–Volkoff equation

\[\frac{dP}{dr} = -\frac{(\varepsilon + P)(M + 4\pi r^3 P)}{r(r - 2M)}\]

The stellar structure equation in full GR — governs the interior of neutron stars, quark stars, and every compact object I model. A relativistic correction to Newtonian hydrostatics that changes everything at high densities.

Klein–Gordon equation in curved spacetime

\[\frac{1}{\sqrt{-g}}\, \partial_\mu \!\left(\sqrt{-g}\, g^{\mu\nu} \partial_\nu \Phi\right) - m^2 \Phi = 0\]

The simplest relativistic wave equation generalized to any curved background. The starting point for all my work on quantum dynamics in cosmic string spacetimes, topological defects, and Rainbow gravity.

Maxwell’s equations (covariant form)

\[\nabla_\mu F^{\mu\nu} = J^\nu \qquad \nabla_{[\mu} F_{\nu\rho]} = 0\]

The most elegant formulation of electromagnetism — two equations that say everything. The Melvin universe, where I study charged fields, is entirely built from solutions to these.


News

  • 2026 — Three papers accepted in EPJC and Physical Review D; rotating protoneutron stars with hyperons and Δ resonances
  • 2025 — Nine publications in a single year across PRD, CQG, EPJC, Annals of Physics, and Universe
  • 2024 — Papers on regular black holes from Kiselev fluid and Bayesian analysis of quark models in EPJC and PRD
  • 2023 — Studies on rapidly rotating neutron stars and non-inertial quantum effects in modified gravity backgrounds

Collaborate

I am open to collaborations in:

  • Modified gravity theories and their astrophysical signatures
  • Compact star modeling and equation-of-state constraints
  • Quantum field theory in curved and topologically nontrivial spacetimes
  • AI/ML applications to theoretical physics and data analysis

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