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However, if graphic information is not obviously shown in the graph, graph readers have to make inferences to explain the relationships among the elements of graph.
A set-valued mapping M : H → 2 H is called monotone if for all x, y ∈ H, f ∈ M x and g ∈ M y imply that 〈 x − y, f − g 〉 ≥ 0. A monotone mapping M : H → 2 H is maximal if the graph Graph ( M ) of M is not properly contained in the graph of any other monotone mapping.
Recall that a set-valued mapping M H ⇉ ⇉ H is said to be monotone iff, for all x, y ∈ H, f ∈ M x, and g ∈ M y imply 〈 x − y, f − g 〉 > 0. M is maximal iff the graph Graph ( M ) of R is not properly contained in the graph of any other monotone mapping.
Recall that a set-valued mapping M : H ⇉ H is said to be monotone iff, for all x, y ∈ H, f ∈ M x and g ∈ M y imply 〈 x − y, f − g 〉 > 0. A monotone mapping M : H ⇉ H is maximal iff the graph Graph ( M ) of R is not properly contained in the graph of any other monotone mapping.
Recall that a set-valued mapping T : H → 2 H is said to be monotone if for all x, y ∈ H, f ∈ T x and g ∈ T y imply 〈 x − y, f − g 〉 > 0. A monotone mapping T : H → 2 H is maximal if the graph Graph ( T ) of R is not properly contained in the graph of any other monotone mapping.
Recall that a set-valued mapping B : H ⇉ H is said to be monotone iff, for all x, y ∈ H, f ∈ B x and g ∈ B y imply 〈 x − y, f − g 〉 > 0. In this paper, we use B − 1 ( 0 ) to stand for the zero point of B. A monotone mapping B : H ⇉ H is maximal iff the graph Graph ( B ) of B is not properly contained in the graph of any other monotone mapping.
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