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Unisolvent functions

In mathematics, a collection of n functions f1, f2, ..., fn is unisolvent on domain Ω if the vectors are linearly independent for any choice of n… 
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Papers overview

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2020
2020
We consider quasi-polynomial spaces of differential forms defined as weighted (with a positive weight) spaces of differential… 
2019
2019
The triangular Shepard method, introduced by Little in 1983 [7], is a convex combination of triangular basis functions with… 
2018
2018
We construct and analyze a group of immersed finite element (IFE) spaces formed by linear, bilinear, and rotated Q1 polynomials… 
Highly Cited
2016
Highly Cited
2016
We present a unified framework for developing and analysing immersed finite element (IFE) spaces for solving typical elliptic… 
Highly Cited
2011
Highly Cited
2011
We give a new, simple, dimension-independent definition of the serendipity finite element family. The shape functions are the… 
Highly Cited
1999
Highly Cited
1999
The mixed variational formulation of many elliptic boundary value problems involves vector valued function spaces, like, in three… 
1961
1961
1. The first steps toward a theory of nonlinear Tchebycheff approximations were made by T. S. Motzkin [2] and L. Tornheim [4… 
1949
1949
The aim of this paper is to extend theorems on the best approximation of a given function by a polynomial of a given degree, or…