Abstract:
This note introduces the concept of (h1, h2)-convex stochastic processes using intervalvalued functions. First we develop Hermite-Hadmard (H.H) type inequalities, then we check the results
for the product of two convex stochastic process mappings, and finally we develop Ostrowski and
Jensen type inequalities for (h1, h2)-convex stochastic process. Also, we have shown that this is a
more generalized and larger class of convex stochastic processes with some remark. Furthermore, we
validate our main findings by providing some non-trivial examples.