Symmetries of the Black-Scholes equation
Paul Lescot (LMRS)

TL;DR
This paper explores the symmetries of the Black-Scholes equation by identifying its algebra of isovectors, leading to new transformation families that can be applied to solutions.
Contribution
It determines the algebra of isovectors for the Black-Scholes equation, revealing new solution transformations not previously known.
Findings
Identified the algebra of isovectors for the Black-Scholes equation
Discovered new families of transformations on solutions
Enhanced understanding of the equation's symmetry structure
Abstract
We determine the algebra of isovectors for the Black--Scholes equation. As a consequence, we obtain some previously unknown families of transformations on the solutions.
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