Approximation Theory and Sequence Spaces
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Scope of this subject
This cluster of papers explores statistical convergence in approximation theory, functional analysis, and sequence spaces. It covers topics such as approximation theorems, double sequences, Bernstein polynomials, ideal convergence, and summability methods. The research also delves into applications in Orlicz spaces and Kantorovich operators.
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Research vocabulary
summability methods; positive linear operators; approximation operators; approximation theory; sequence spaces; convergence of series; summability; modulus of continuity; statistical convergence; trigonometric series; degree of approximation; divergent series; inclusion relations; Tauberian theorems; double sequences; Cesàro summability; convergence of Fourier series; modulus of smoothness; trigonometric approximation; trigonometric polynomials; matrix transformations; pointwise convergence; ideal convergence; Voronovskaja-type theorem; Korovkin theorem
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Numeric address and provenance
Morton address: 36249558343134389 · morton4x16-v1
Coordinates: (3, 26, 2613, 12062). The address interleaves categorical identifier bits. Nearby addresses are not guaranteed to describe semantically similar subjects.
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