equivalence of sequential henstock and topological henstock integrals for interval valued functions

Suppose $x$ is a locally compact hausdorff space and $omega in bigtriangleup$. if $ f $ is an interval valued function defined in $ omega $ with $f:bar omegarightarrow i_{mathbb{r}}$. suppose $f$ is topological henstock integrable, is $ f $ sequential henstock integrable? therefore, the purpose of this paper is to provide a positive response to this query.