We generalize the concept of well-posedness to a mixed variational inequality and give some characterizations of its well-posedness. Under suitable conditions, we prove that the well-posedness of a mixed variational inequality is equivalent to the well-posedness of a corresponding inclusion problem. We also discuss the relations between the well- posedness of a mixed variational inequality and the well-posedness of a fixed point problem. Finally, we derive some conditions under which a mixed variational inequality is well-posed.
机构:
Imam Khomeini Int Univ, Dept Pure Math, Fac Sci, POB 34149-16818, Qazvin, IranImam Khomeini Int Univ, Dept Pure Math, Fac Sci, POB 34149-16818, Qazvin, Iran
Shams, Mahnaz
Oveisiha, Morteza
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机构:
Imam Khomeini Int Univ, Dept Pure Math, Fac Sci, POB 34149-16818, Qazvin, IranImam Khomeini Int Univ, Dept Pure Math, Fac Sci, POB 34149-16818, Qazvin, Iran
Oveisiha, Morteza
Abkar, Ali
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Imam Khomeini Int Univ, Dept Pure Math, Fac Sci, POB 34149-16818, Qazvin, IranImam Khomeini Int Univ, Dept Pure Math, Fac Sci, POB 34149-16818, Qazvin, Iran