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This dual model largely circumvents the problem of functional equivalence, but divests functions of much explanatory power.
The stability problem of functional equations can be determined on various domains of functions.
GOMA solves the problem of functional redundancy and prevents inconsistent enrichment results among functionally similar terms.
Brett, M., Johnsrude, I. S. & Owen, A. M. The problem of functional localization in the human brain.
The study of the maps μ↦F is a challenging problem of functional analysis.
The problem of functional minimization is reduced to construction of a sequence of smooth nonlinear programming problems by introducing the auxiliary variables and applying the augmented Lagrangian method.
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Such an approach, where in some problems of functional analysis the norm is replaced by a general function, was used in [1] in the study of generalized best approximation problems, which we now recall.
During the last decades several stability problems of functional equations have been investigated be many mathematicians.
During the last decades several stability problems of functional equations have been investigated by a number of mathematicians.
During the last decades, the stability problems of functional equations have been extensively investigated by a number of mathematicians, see [5 17].
During the last decades several stability problems of functional equations have been investigated in the spirit of Hyers-Ulam-Rassias.
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