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APPROXIMATE SUBDIFFERENTIALS AND NONSMOOTH ANALYSIS FINITE DIMENSIONS

APPROXIMATE SUBDIFFERENTIALS AND NONSMOOTH ANALYSIS FINITE DIMENSIONS
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摘要 Ioffe’s approximate subdifferentials are reviewed and some of his resultsare generalized.An extension of the calculus of the approximate subdifferentials forthe sums to any finite number of functions is provided along with a generalizationof the Dubovitzkii-Milyutin theorem.The presentation also indicates some of thelimitations of nonsmooth analysis and optimization.Restriction to the class offunction which is suitable for most of the purposes in nonsmooth optimization issuggested. Ioffe's approximate subdifferentials are reviewed and some of his resultsare generalized.An extension of the calculus of the approximate subdifferentials forthe sums to any finite number of functions is provided along with a generalizationof the Dubovitzkii-Milyutin theorem.The presentation also indicates some of thelimitations of nonsmooth analysis and optimization.Restriction to the class offunction which is suitable for most of the purposes in nonsmooth optimization issuggested.
出处 《Systems Science and Mathematical Sciences》 SCIE EI CSCD 1992年第1期84-96,共13页
关键词 APPROXIMATE SUBDIFFERENTIALS Dini SUBDIFFERENTIAL Clarke generalized gradient CONTINGENT CONE Clarke TANGENT CONE normal CONE regular function strong general position property SUBDIFFERENTIAL calculus Approximate subdifferentials Dini subdifferential Clarke generalized gradient contingent cone Clarke tangent cone normal cone regular function strong general position property subdifferential calculus
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