Continuous K-G-Fusion Frames in Hilbert Spaces

Applications on Bipolar Vague Soft Sets

“…Moreover, Sezgin et al [28] worked on soft near-rings and Ca g ⌣ man et al [29] defned group soft union and group soft intersection of a group (for more details, one can refer also to [30]). In addition, many other researchers introduced new extended concepts based on soft sets in recent years, providing examples and studying their properties, such as: soft point [31], soft real numbers ( [32,33]), soft complex numbers ( [34]), soft metric spaces [35], soft normed spaces [36], soft inner product spaces [37] and soft Hilbert spaces [38]. Finally, to make it easier in dealing with soft sets, C ¸ag ⌣ man et al [39] established soft matrix theory and organized a model of soft decision-making.…”

Non-Newtonian Pell and Pell-Lucas numbers

“…The non-Newtonian calculi provide diverse mathematical tools and are widely used in various fields, including science, mathematics, and engineering. The use of non-Newtonian calculus has numerous practical applications in multiple areas, such as quantum calculus, functional analysis, complex analysis, fractal geometry, differential equations, calculus of variations, image analysis, signal processing, and economics, for instance, see [5][6][7][8][9][10][11][12][13][14][15][16][17][18][19][20][21].…”

On Soft Normed Quasilinear Spaces

“…Additionally, they worked on soft linear operators, soft linear spaces, soft inner product spaces, and some of their features in [18][19][20][21]. Afterward, they introduced soft normed spaces in a novel perspective, along with soft inner product spaces and soft Hilbert spaces in [22,23], respectively.…”