Mathematically a norm is a total size or length of all vectors in a vector space or matrices. For simplicity, we can say that the higher the norm is, the bigger the (value in) matrix or vector is. Norm may come in many forms and many names, including these popular name:Euclidean dis...
Mathematically a norm is a total size or length of all vectors in a vector space or matrices. For simplicity, we can say that the higher the norm is, the bigger the (value in) matrix or vector is. Norm may come in many forms and many names, including these popular name:Euclidean dis...
L无穷极常模
Multiple-view geometry under the Linfinity-norm. This paper presents a new framework for solving geometric structure and motion problems based on the L-infinity-norm. Instead of using the common sum-of-sq... F Kahl,R Hartley - 《IEEE Transactions on Pattern Analysis & Machine Intelligence》 被...
. The infinity norm of a function f exists iff every p -norm exists with ∥f∥∞=limn→∞∥f∥n . In case of a finite dimensional vector (x1,x2,…,xk) wherein we assume WLOG that 0≤x1≤x2≤…≤xk<∞ , we have xk≤(xkn)1/n≤(x1n+x2n+…+xkn)1/n≤k1/nxk.(1) Th...
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Determination of {QCD} Condensates From $e^+ e^-$ Annihilation: An L (Infinity) Norm Approach MB Causse,G Mennessier 被引量: 4发表: 1990年 Direct determination of the strange and light quark condensates from full lattice QCD We determine the strange quark condensate from lattice QCD for ...
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L-infinity-NORM BASED PARTIAL-UPDATE ADAPTIVE FILTERING ALGORITHM FOR ECHO CANCELLATIONdoi:10.1109/icassp.2005.1416018Abhishek TandonM.N.S. SwamyM. Omair Ahmad
The concept of a n-norm on the vector space of dimension greater or equal to n, n>1, introduced by A. Misiak ([4]), is a multidimensional analoque of the concept of the norm. In [1], [2], [3] and [4] several properties of the n-normed spaces are proved. In this work we...