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This paper mainly studies totally Abelian operators in the context of analytic Toeplitz operators on both the Hardy and Bergman space.
We study generalizations Abof Hankel operators in the context of weighted Bergman spaces over a Cartan domain of tube type with rankr>1.
In this work, we compare different interpolation operators in the context of particle tracking with an emphasis on situations involving velocity field with steep gradients.
Very recently, Karapınar et al. [13] presented quasi-partial metric spaces and investigated the existence and uniqueness of certain operators in the context of quasi-partial metric spaces.
In 2004, Vincenzi [58] analysed the applicability of these two sets of C-based operators in the context of OO programs.
A recent research direction in fixed-point theory is the study of the fixed-point problem for single-valued and multivalued operators in the context of a metric space endowed with a graph.
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We applied a nonlinear anisotropic diffusion operator in the context of the numerical solution of a scalar hyperbolic conservation law.
Specifically, we first present a parametric nonlocal difference operator in the context of nonlocal regularization with the insight that the weight functions in the definition of the nonlocal difference operator play an important role in modeling image prior information.
This paper presents an accurate and stable numerical scheme for computation of the first variation of the Dirichlet Neumann operator in the context of Euler's equations for ideal free-surface fluid flows.
It is interesting to note, that for the available 36 nt spaced operator constructs ([ 13]; this study) varying induction levels were obtained compared to a 42 nt operator spacing in the context of otherwise identical promoters.
Quine (1956) showed how both quantifiers and connectives can be defined in terms of equality and the abstraction operator λ in the context of Church's type theory.
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