Simplify the following expression using Boolean Algebra into sum-of-products (SOP) expressions $Q.S.U + (Q' + S').(R + V) + U.(R + V) + Q' + S.T.U$
$.$ = AND
$+$ = OR
This is what I have so far
$Q.S.U + (Q' + S').(R + V) + U.(R + V) + Q' + S.T.U$
= $Q.S.U + Q'.(R+V) + S'.(R+V) + R.U + U.V + Q' + S.T.U$
= $Q.S.U + Q'.R + Q'.V + S'.R + S'.V + R.U + U.V + Q' + S.T.U$
Are there any more ways to simplify this expression?