Results 1 to 10 of about 1,579,149 (313)
$L^p$ Matrix Coefficients for Nilpotent Lie Groups [PDF]
Rocky Mountain Journal of Mathematics, 1996 Suppose that \(G\) is a connected nilpotent Lie group. For any irreducible unitary representation \(\pi\) of \(G\), denote by \(N_\pi\) its kernel. The main theorem of the paper under review is that there exists \(p\) in \([2,\infty)\), depending only on \(G\), such that the matrix coefficients \(g\mapsto\langle\pi(g)\xi,\eta\rangle\) lie in \(L^p(G/N_\
Lawrence Corwin, Calvin C. Moore
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Matrix spread sets of p-primitive semifield planes [PDF]
International Journal of Mathematics and Mathematical Sciences, 1997 In this article we present the matrix spread sets of the p-primitive planes of order p4 where p=3,5,7,11.
M. Cordero
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$l_{2,p}$ Matrix Norm and Its Application in Feature Selection
, 2013 Recently, $l_{2,1}$ matrix norm has been widely applied to many areas such as computer vision, pattern recognition, biological study and etc. As an extension of $l_1$ vector norm, the mixed $l_{2,1}$ matrix norm is often used to find jointly sparse solutions.
Liping Wang, Songcan Chen
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π-Extended Ladder-Type Conjugated Polymers via BN-Annulation
Organic Materials, 2021 Two kinds of ladder-type conjugated polymers were concisely synthesized by the formation of single-stranded conjugated polymers via Stille cross-couplings, followed by nitrogen-directed electrophilic borylations at electron-rich aromatic rings.
Peirong Qiang +3 more
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Completions of P-matrix patterns [PDF]
Linear Algebra and its Applications, 2000 A partially specified matrix is said to be a partial \(P\)-matrix if every fully specified principal submatrix is a \(P\)-matrix (i.e. a matrix such that all the determinants of its principal submatrices are positive. A pattern (a list of positions in the matrix) has a \(P\)-completion if every partial \(P\)-matrix specified by the pattern can be ...
DeAlba, Luz, Hogben, Leslie
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New error bounds for the tensor complementarity problem
Electronic Research Archive, 2022 This paper discusses new error bounds for the tensor complementarity problem using a P-tensor. A new lower error bound and a global error bound are presented for such a problem.
Xin Liu, Guang-Xin Huang
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View, 2022 Suspension array technology (SAT) has aroused substantial interest due to its strong multiplexed detection capability, quick binding kinetics, high throughput, and high detection sensitivity.
Weijie Wu, Xinyi Liu, Wanwan Li
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Advanced Science, 2022 Rechargeable aqueous Zn‐ion batteries (ZIBs) are regarded as one of the most promising devices for the next‐generation energy storage system. However, the uncontrolled dendrite growth on Zn metal anodes and the side hydrogen evolution reaction, which has
Lin Hong +7 more
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Bulletin of the Section of Logic, 2021 We examine the set of formula-to-formula valid inferences of Classical Logic, where the premise and the conclusion share at least a propositional variable in common. We review the fact, already proved in the literature, that such a system is identical to
Damian E. Szmuc
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New error bound for linear complementarity problem of S-SDDS-B matrices
AIMS Mathematics, 2022 S-SDDS-B matrices is a subclass of P-matrices which contains B-matrices. New error bound of the linear complementarity problem for S-SDDS-B matrices is presented, which improves the corresponding result in [1].
Lanlan Liu , Pan Han, Feng Wang
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