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We study the modificationA→A' of an affine domainA which produces another affine domainA'=A[I/f] whereI is a nontrivial ideal ofA andf is a nonzero element ofI.
      
Although Spin0 () is usually reducible, we show that a Casimir element for always acts scalarly on it.
      
A pattern for an element of a Weyl group is its image under a combinatorially defined map to a subgroup generated by reflections.
      
A frame in a Hilbert space allows every element in to be written as a linear combination of the frame elements, with coefficients called frame coefficients.
      
A wandering set for a map ? is a set containing precisely one element from each orbit of ?.
      
We make these coefficients independent of an element f ∈ X.
      
Surprisingly, for a properly chosen sequence of coefficients we obtain results similar to the previous results on greedy expansions when the coefficients were determined by an element f.
      
A kind of domain decomposition that uses the finite element procedure is given.
      
Finite element simulations for compressible miscible displacement with molecular dispersion in porous media
      
Chebyshev spectral-finite element method for incompressible fluid flow
      
In this paper, we propose a mixed method for solving two-dimensional unsteady vorticity equations by using Chebyshev spectral-finite element approximation.
      
A boundary element method for a nonlinear boundary value problem in steady-state heat transfer in dimension three
      
Moreover, a boundary element method is presented for its solution and the error estimates of the numerical approximations are given.
      
Nonconforming finite element penalty method for stokes equation
      
A special penalty method is presented to improve the accuracy of the standard penalty method for solving Stokes equation with nonconforming finite element.
      
When either a node or a link in a fault-tolerant network fails, the communication from one node to another using this faulty element must be sent via one or more intermediate nodes along a sequence of paths determined by this routing.
      
Mixed finite element method for the convection-dominated diffusion problems with small parameterε
      
The paper al-so shows that under some conditions,the standard finite element method only gives a bounded solution, ho we ver the mixed finite element method gives a convergent one.
      
Nonconforming stabilized finite element methods based on Riesz-representing operators
      
Spectral finite element method for a unsteady transport equation
      
 

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