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2-WOVEN FRAMES IN 2-HILBERT SPACES USING CONTINUOUS FUNCTIONS
Kamal Kumar1 , Virender2 , Nikita Dalal3
Abstract:
We present 2-woven frames in 2-Hilbert spaces and discuss some of its
characteristics in this work. Additionally, operators for 2-woven frames are developed, and
some associated results are established for these operators in 2-Hilbert spaces.The required
two-sample and change-point tests in Sections will be developed using the theoretical
contributions. Here, the suggested method's utility is more obvious because it can be
challenging to distinguish variations between two smooth curves in real-world scenarios.
Furthermore, in many practical scenarios, minor differences might not even be significant.
Instead of trying to test for exact equality under the null hypothesis, the "relevant" setting is
used, which allows preset deviations from an assumed null function. Its relationship to
operators is the rationale behind its selection and study in the thesis. We construct frame
sequences and investigate a class of operators associated with a particular Bessel sequence,
which transforms it into a frame for all operators in the class.
