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   离散范数 的翻译结果: 查询用时:0.016秒
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离散范数
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  discrete norm
     . . solution and prove that the numerical solution converges to the solution of the singular perturbation problems uniformly with respect to a small parameter and in the sense of a discrete norm.
     本文构造了二阶双曲-双曲奇异摄动混合问题的差分格式,给出了差分解的能量不等式,并证明了差分解在离散范数下关于小参数一致收敛于摄动问题的解。
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     A difference scheme is established in this paper for second-order hyperbolic-parabolic singular perturbation mixed boundary problems. We give an energy inequality of the numerical solution and prove that the numerical solution converges to the solution of the singular perturbation problems uniformly with respect to a small parameter and in the sense of a discrete norm.
     构造了二阶双曲 -抛物型方程奇摄动混合问题的差分格式 ,给出了差分解的能量不等式 ,并证明了差分解在离散范数下关于小参数一致收敛于摄动问题的解 .
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  相似匹配句对
     From the famous discrete W.
     从离散型W.
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     Method of Modal Correlation Analysis on.Norm ||.||_1
     基于范数
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     lder norm.
     lder 范数.
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     (2) discrete step;
     (2)离散;
短句来源
     The Convergence of the Norm series in the Discrete Groups
     离散范数级数Σ|g| ̄(-s)的收敛性
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  discrete norm
It is well known that for certain sequences {tn}n∈? the usual Lp norm ∥·∥p in the Paley-Wiener space PWτp is equivalent to the discrete norm ‖f‖p,{tn}:=(∑n=-∞∞|f(tn)|p)1/p for 1 ≤ p = >amp;lt; ∞ and ‖f‖∞,{tn}:=supn∈?|f(tn| for p=∞).
      
We give an energy inequality of the numerical solution and prove that the numerical solution converges to the solution of the singular perturbation problems uniformly with respect to a small parameter and in the sense of a discrete norm.
      
A discrete norm is typically minimized in the EFG method in order to obtain certain variable coefficients.
      
The strategy proposed in this work involves a new definition of this discrete norm.
      
On a discrete norm of the self-inversive unimodular polynomials
      
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A difference scheme is established in this paper for second-order hyperbolic-hyperbolic singular perturbation. mixed problems, We give an eaergy inequality of the numerical ... solution and prove that the numerical solution converges to the solution of the singular perturbation problems uniformly with respect to a small parameter and in the sense of a discrete norm.

本文构造了二阶双曲-双曲奇异摄动混合问题的差分格式,给出了差分解的能量不等式,并证明了差分解在离散范数下关于小参数一致收敛于摄动问题的解。

A difference scheme is established in this paper for second-order hyperbolic-parabolic singular perturbation mixed boundary problems. We give an energy inequality of the numerical solution and prove that the numerical solution converges to the solution of the singular perturbation problems uniformly with respect to a small parameter and in the sense of a discrete norm.

构造了二阶双曲 -抛物型方程奇摄动混合问题的差分格式 ,给出了差分解的能量不等式 ,并证明了差分解在离散范数下关于小参数一致收敛于摄动问题的解 .

 
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