48. ROHINI RAMADAS
Information acquired: 2025
ROHINI RAMADAS is an academic who published a paper in 2018 entitled Algebraic dynamics from topological and holomorphic dynamics. ROHINI RAMADAS published this work as part of a team: Ramadas, Rohini. Here is a description of this work: Let,,f:S^2 â€">, S^2 be a postcritically finite branched covering from the 2-sphere to itself with postcritical set P. Thurston studied the dynamics of f using an induced holomorphic self-map T (f) of the Teichmuller space of complex structures on (S^2, P). Koch found that this holomorphic dynamical system on Teichmuller space descends to algebraic dynamical systems: 1. T (f) always descends to a multivalued self map H (f) of the moduli space M_{0, P} of markings of the Riemann sphere by the finite set P 2. When P contains a point x at which f is fully ramified, under certain combinatorial conditions on f, the inverse of T (f) descends to a rational self-map M (f) of projective space CP^n. When, in addition, x is a fixed point of f, i.E. F is a 'topological polynomial', the induced self-map M (f) is regular. The dyna.