Vaidya spacetime describes the dynamical collapse of a null fluid under gravity and this spacetime model is capable to cover key characteristics of a astrophysical events such as gravitational wave emission and black hole generation. In this paper, we study existence of a geometric vector field named Ricci bi-conformal vector field in such spacetimes. We completely classify these geometric vector fields on Vaidya and Schwarzschid spacetimes. We show such vector fields are not gradient.
Ramandi,G. Fasihi, Zohrehvand,M. and Azami,S. (2026). Ricci bi-conformal vector fields on Schwarzschild and Vaidya spacetimes. (e5954). AUT Journal of Mathematics and Computing, (), e5954 doi: 10.22060/ajmc.2025.23906.1328
MLA
Ramandi,G. Fasihi, , Zohrehvand,M. , and Azami,S. . "Ricci bi-conformal vector fields on Schwarzschild and Vaidya spacetimes" .e5954 , AUT Journal of Mathematics and Computing, , , 2026, e5954. doi: 10.22060/ajmc.2025.23906.1328
HARVARD
Ramandi G. Fasihi, Zohrehvand M., Azami S. (2026). 'Ricci bi-conformal vector fields on Schwarzschild and Vaidya spacetimes', AUT Journal of Mathematics and Computing, (), e5954. doi: 10.22060/ajmc.2025.23906.1328
CHICAGO
G. Fasihi Ramandi, M. Zohrehvand and S. Azami, "Ricci bi-conformal vector fields on Schwarzschild and Vaidya spacetimes," AUT Journal of Mathematics and Computing, (2026): e5954, doi: 10.22060/ajmc.2025.23906.1328
VANCOUVER
Ramandi G. Fasihi, Zohrehvand M., Azami S. Ricci bi-conformal vector fields on Schwarzschild and Vaidya spacetimes. AUT J Math Comput, 2026; (): e5954. doi: 10.22060/ajmc.2025.23906.1328