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MULTI-LEVEL ADAPTIVE CORRECTIONS IN FINITE DIMENSIONAL APPROXIMATIONS
by
Aihui Zhou
in
Approximation
/ Boolean data
/ Boundary value problems
/ Correctional system
/ Differential equations
/ Eigenvalues
/ Finite element method
/ Hilbert spaces
/ Mathematics
/ Polynomials
/ 多层次
/ 有限元
/ 有限维逼近
/ 自适应
/ 边界值问题
/ 近似值
/ 适应性
2010
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MULTI-LEVEL ADAPTIVE CORRECTIONS IN FINITE DIMENSIONAL APPROXIMATIONS
by
Aihui Zhou
in
Approximation
/ Boolean data
/ Boundary value problems
/ Correctional system
/ Differential equations
/ Eigenvalues
/ Finite element method
/ Hilbert spaces
/ Mathematics
/ Polynomials
/ 多层次
/ 有限元
/ 有限维逼近
/ 自适应
/ 边界值问题
/ 近似值
/ 适应性
2010
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Do you wish to request the book?
MULTI-LEVEL ADAPTIVE CORRECTIONS IN FINITE DIMENSIONAL APPROXIMATIONS
by
Aihui Zhou
in
Approximation
/ Boolean data
/ Boundary value problems
/ Correctional system
/ Differential equations
/ Eigenvalues
/ Finite element method
/ Hilbert spaces
/ Mathematics
/ Polynomials
/ 多层次
/ 有限元
/ 有限维逼近
/ 自适应
/ 边界值问题
/ 近似值
/ 适应性
2010
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MULTI-LEVEL ADAPTIVE CORRECTIONS IN FINITE DIMENSIONAL APPROXIMATIONS
Journal Article
MULTI-LEVEL ADAPTIVE CORRECTIONS IN FINITE DIMENSIONAL APPROXIMATIONS
2010
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Overview
Based on the Boolean sum technique, we introduce and analyze in this paper a class of multi-level iterative corrections for finite dimensional approximations. This type of multi-level corrections is adaptive and can produce highly accurate approximations. For illustration, we present some old and new finite element correction schemes for an elliptic boundary value problem.
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