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The numerical integration of many geometric partial di erential equations involves discrete approximations of several first- and second-order geometric di erential operators. In this paper, we consi...
Gradient, divergence and Laplace-Beltrami operators over surfaces have played im- portant roles in many 痚lds related to geometry and analysis, such as di甧rential ge- ometry, computational geometry a...
The numerical integration of many geometric partial di甧rential equations in- volve discrete approximations of some di甧rential geometric operators. In this paper, we consider consistent discretized a...
Abstract: In this paper we develop and apply methods for the spectral analysis of non-self-adjoint tridiagonal infinite and finite random matrices, and for the spectral analysis of analogous determini...
In this paper we investigate $L^p$ and Sobolev boundedness of a certain class of pseudodifferential operators with non-regular symbols. We employ regularisation methods, namely convolution with a net ...
The aim of this paper is to provide upper bounds for the entropy numbers of summation operators on trees in a critical case. In a recent paper [10] we elaborated a framework of weighted summation op...
In this paper, by using the atomic decomposition and molecular characterization of the homogeneous and non-homogeneous weighted Herz-type Hardy spaces H ˙K ,p q (w1,w2)(HK ,p q (w1,w2)), we obtain s...
We investigate certain positive linear operators Ln preserving the functions ek (x)=xk, k=0, 1, and modified operators Ln* which preserve e0 and e2. We show that the error of approximation of f by Ln*...
In this paper, we study the convergence property of several discrete schemes of the surface normal.We show that the arithmetic mean, the area-weighted averaging, and the angle-weighted averaging schem...
The convergence property of the discrete Laplace-Beltrami operators is the foundation of convergence analysis of the numerical simulation process of some geometric partial di甧rential equations which i...
Using least parameters, we expand the step-transition operator of any linear multistep method (LMSM) up to O(?s+5) with order s = 1 and rewrite the expansion of the step-transition operator for s = 2 ...
We study some properties of modified Szasz-Mirakyan operators in Hölder exponential weighted spaces. We give theorems on the degree of approximation of functions by these operators.
In this paper we describe an intrinsically geometric way of producing magnetic fields on $\S^3$ and $\R^3$ for which the corresponding Dirac operators have a non-trivial kernel. In many cases we are ...

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