Results 31 to 38 of about 223 (38)
Note on the shape-preservation of a new class of Kantorovich-type operators via divided differences
Shape-preserving approximation is a significant approximation method that has many application areas, such as computer-based geometric design, image processing, geodesy, chemistry, and robotics.
Turhan Nezihe
doaj +1 more source
Examples of homogeneous manifolds with uniformly bounded metric projection [PDF]
Let M be a finite von Neumann algebra with a faithful normal trace τ. Denote by Lp(M)sh the skew-Hermitian part of the non-commutative Lp space associated with (M, τ). Let 1 < p < ∞, z ∈ Lp(M)sh and S be a real closed subspace of Lp(M)sh.
Chiumiento, Eduardo Hernan
core +1 more source
Pointwise approximation by a Durrmeyer variant of Bernstein-Stancu operators. [PDF]
Dong L, Yu D.
europepmc +1 more source
Generalized Jacobi-Weierstrass operators and Jacobi expansions. [PDF]
Adell JA +3 more
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Abstract Korovkin-type theorems in modular spaces and applications
Bardaro Carlo +3 more
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Genuine modified Bernstein-Durrmeyer operators. [PDF]
Mohiuddine SA, Acar T, Alghamdi MA.
europepmc +1 more source
Statistical approximation properties of q-Baskakov-Kantorovich operators
Gupta Vijay, Radu Cristina
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Korovkin-type convergence results for non-positive operators
Nowak Oliver
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