@article{oai:ynu.repo.nii.ac.jp:00006885,
 author = {Kartsatos, Athanassios G.},
 issue = {2},
 journal = {Yokohama Mathematical Journal = 横濱市立大學紀要. D部門, 数学},
 month = {},
 note = {application/pdf, Various mapping results are given involving perturbations of accretive operators in a Banach space ＄X＄ . The inclusions studied are mainly of the form ＄Tx+Cx￥ni p＄ , ＄(*)＄ where ＄T:X￥supset D(T)￥rightarrow 2^{X}＄ is m-accretive and ＄C:￥overline{D(T)}￥rightarrow X＄ is compact. It is shown that recent results of Yang and Morales can be improved without using the concept of a generalized topological degree. A Leray-Schauder boundary condition is also considered for the sum ＄T+C＄ , and various results of of Morales involving ＄(*)＄ with ＄C=0＄ are extended.},
 pages = {171--182},
 title = {DEGREE THEORETIC SOLVABILITY OF INCLUSIONS INVOLVING PERTURBATIONS OF NONLINEAR M-ACCRETIVE OPERATORS IN BANACH SPACES},
 volume = {42},
 year = {1994}
}