2015
DOI: 10.1515/amsil-2015-0002
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On The Continuous Dependence Of Solutions To Orthogonal Additivity Problem On Given Functions

Abstract: Abstract. We show that the solution to the orthogonal additivity problem in real inner product spaces depends continuously on the given function and provide an application of this fact.

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“…We shall show more: if a ∈ Hom(R, V ) and U ⊂ Hom(E, V ) is open and non-empty, then {a} × U intersects set (2). To this end we may assume that…”
mentioning
confidence: 99%
“…We shall show more: if a ∈ Hom(R, V ) and U ⊂ Hom(E, V ) is open and non-empty, then {a} × U intersects set (2). To this end we may assume that…”
mentioning
confidence: 99%