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Abstract:
In this paper we mainly discuss the exact K-g-frames in the Hilbert spaces. We use the induced sequence uj k of a g-Bessel sequence Λj j∈J and an invertible operator to characterize whether Λjj∈J is an exact K-g-frame or not, we also use the bounded linear operator K and l2(Vjj∈J)-linear independent to characterize the properties of the K-dual sequence of Λj j∈J. © 2017, Springer International Publishing.
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Results in Mathematics
ISSN: 1422-6383
Year: 2017
Issue: 3
Volume: 72
Page: 1329-1339
0 . 9 6 9
JCR@2017
1 . 1 0 0
JCR@2023
ESI HC Threshold:71
JCR Journal Grade:2
CAS Journal Grade:3
Cited Count:
SCOPUS Cited Count: 17
ESI Highly Cited Papers on the List: 0 Unfold All
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30 Days PV: 0
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