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Examples and Exercises on Classical Problems,.′ = ., depending on ., such that .. From (2.6.iii) we know that any optimal solution is of class C. and therefore an extremal. Thus an optimal solution must be a segment .′ = ., .(.)= . + .,., . constants.招募 发表于 2025-3-26 14:34:59
Existence Theorems: The Use of Lipschitz and Tempered Growth Conditions, the other hand, all the alternative conditions (of the ., or . type) are used only to guarantee that a single analytical condition holds (condition (D) below), and this condition leads to rather straightforward proofs of the existence theorems, e.g., (13.1.iii) below (cf. Cesari and Suryanarayana , 1975).轻打 发表于 2025-3-26 17:42:07
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