Black-brane solution for C_2 algebra
M.A. Grebeniuk, V.D. Ivashchuk, S.-W. Kim

TL;DR
This paper presents a new black-brane solution related to the C_2 Lie algebra, expanding the class of known solutions by solving non-linear differential equations with polynomial moduli functions.
Contribution
It introduces a novel black-brane solution associated with the C_2 algebra, characterized by polynomial moduli functions of degrees 3 and 4.
Findings
New black-brane solution for C_2 algebra
Moduli functions H_1 and H_2 are polynomials of degrees 3 and 4
Solution broadens understanding of intersection rules in Ricci-flat spaces
Abstract
Black p-brane solutions for a wide class of intersection rules and Ricci-flat ``internal'' spaces are considered. They are defined up to moduli functions H_s obeying non-linear differential equations with certain boundary conditions imposed. A new solution with intersections corresponding to the Lie algebra C_2 is obtained. The functions H_1 and H_2 for this solution are polynomials of degree 3 and 4.
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