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The aim of this paper is to study the effect of isomonodromic deformations ofthe evolution of scalar fields in Sasaki-Einstein spaces in the context ofholography. Here we analyze the monodromy data of the general Heun equation,resulting from a scalar on Y$^{p,q}$, thus obtaining the correspondingPainlev\'e VI equation. Furthermore we have considered limits leading to acoalescence of singularities, which in turn transform the original Painlev\'eVI equation, to one of lower rank. The confluent limits we have considered areY$^{p,p}$, T$^{1,1} / \mathbb{Z}_2$ and Y$^{\infty, q}$.

From Heun to Painlev\'e on Sasaki-Einstein Spaces and Their Confluent Limits