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This work deals with a maximal monotone operator $A$ of type (D) in a Banachspace whose dual space is strictly convex. We establish some representationsfor the value $Ax$ at a given point $x$ via its values at nearby points of $x$.We show that the faces of $Ax$ are contained in the set of all weak$^*$convergent limits of bounded nets of the operator at nearby points of $x$, thenwe obtain a representation for $Ax$ by use of this set. In addition,representations for the support function of $Ax$ based on the minimal-normselection of the operator in certain Banach spaces are given.

Representation formulas for maximal monotone operators of type (D) in Banach spaces whose dual spaces are strictly convex