نتایج جستجو برای: block numerical range

تعداد نتایج: 1118207  

2016
KENNETH R. DAVIDSON VERN I. PAULSEN HUGO J. WOERDEMAN

We define the complete numerical radius norm for homomorphisms from any operator algebra into B(H), and show that this norm can be computed explicitly in terms of the completely bounded norm. This is used to show that if K is a complete Cspectral set for an operator T , then it is a complete M -numerical radius set, where M = 12 (C + C −1). In particular, in view of Crouzeix’s theorem, there is...

2001
Tapio Elomaa Juho Rousu

We show that only the segment borders have to be taken into account as cut point candidates in searching for the optimal multisplit of a numerical value rangewith respect to convex attribute evaluation functions. Segment borders can be found efficiently in a linear-time preprocessing step. For strictly convex evaluation functions inspecting all segment borders is also necessary. With Training S...

2013
Byong Seok Min Dong Kyun Lim Seung Jong Kim Joo Heung Lee

Histogram equalization, which stretches the dynamic range of intensity, is the most common method for enhancing the contrast of image. Contrast Limited Adaptive Histogram Equalization (CLAHE), proposed by K. Zuierveld, has two key parameters: block size and clip limit. These parameters are mainly used to control image quality, but have been heuristically determined by users. In this paper, we p...

Journal: :Proceedings of the American Mathematical Society 1994

Journal: :Proceedings of the American Mathematical Society 1983

Journal: :Linear Algebra and its Applications 2010

Journal: :Linear Algebra and its Applications 2002

Journal: :Bulletin of the Australian Mathematical Society 1996

Journal: :Linear Algebra and its Applications 1998

Journal: :Acta Scientiarum Mathematicarum 2023

For an $$n\times n$$ complex matrix C, the C-numerical range of a bounded linear operator T acting on Hilbert space dimension at least n is set numbers $$\textrm{tr}\,(CX\,^*\,TX)$$ , where X partial isometry satisfying $$X^*X = I_n$$ . It shown that $$\begin{aligned} \textbf{cl}(W_C(T)) \cap \{\textbf{cl}(W_C(U)): U \hbox { unitary dilation } T\} \end{aligned}$$ for any contraction if and only...

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