Unconditional deep-water limit of the intermediate long wave equation in low-regularity. [PDF]
Forlano J, Li G, Zhao T.
europepmc +1 more source
An optimal B-spline approach for vectorizing raster image outlines. [PDF]
Abbas S, Hussain MZ, Ul-Ain Q.
europepmc +1 more source
Multimodal approach to identify neuropsychophysiological subgroups in myalgic encephalomyelitis/chronic fatigue syndrome and their relevance for rehabilitation: protocol for a mechanistic cross-sectional and longitudinal study. [PDF]
Dooms Y +15 more
europepmc +1 more source
Children's Responses to Peer Conflict Scenarios: Feasibility and Initial Psychometric Properties of an Interactive Virtual Reality Assessment in a Clinical and Non-Clinical Sample. [PDF]
Klos S +4 more
europepmc +1 more source
Predicting Agitation Events in the Emergency Department Through Artificial Intelligence.
Wong AH +16 more
europepmc +1 more source
The Eigenstructure of the Bernstein Operator [PDF]
The Bernstein operator Bn reproduces the linear polynomials, which are therefore eigenfunctions corresponding to the eigenvalue 1. We determine the rest of the eigenstructure of Bn.
Shaun Cooper, Shayne Waldron
exaly +3 more sources
On multiplicativity of the Bernstein operator [PDF]
For continuous functions f and g, we prove that the Bernstein operator Bn is multiplicative for all n≥1 and all x∈2[0,1] if and only if at least one of the functions f and g is a constant function.
Gancho Tachev
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The Diagonalisation of the Multivariate Bernstein Operator [PDF]
Let Bn be the multivariate Bernstein operator of degree n for a simplex in Rs. In this paper, we show that Bn is diagonalisable with the same eigenvalues as the univariate Bernstein operator, i.e.,λ(n)k≔n!(n−k)!1nk, k=1,…,n, 1=λ(n)1>λ(n)2>···>λ(n)n>0 ...
Shaun Cooper, Shayne Waldron
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Comparison of Two-Parameter Bernstein Operator and Bernstein–Durrmeyer Variants
Erbay, Hasan/0000-0002-7555-541XThe quantum calculus and the post-quantum calculus have recently gained broad popularity in computational science and engineering due to their applications to diverse areas such as solution of differential equations ...
Ali Aral, Hasan Erbay
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Bernstein–Schoenberg operator with knots at the q-integers
We consider a special knot sequence u(i+1) = qu(i) + 1 and define a one parameter family of Bernstein-Schoenberg operators. We prove that this operator converges to f uniformly for all f in C[0, 1]. This operator also inherits the geometric properties of
Halil Oruc, Gulter Budakci
exaly +2 more sources

