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Pore plate sensilla scale and distribution modulate odor capture around honey bee antennae. [PDF]
Goulet D, Smith B, True A, Crimaldi J.
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Critical velocity criterion of explosive charges initiated by fragment impact considering impact angle and charge radius. [PDF]
Cui H, Wu J, Xu Y, Song P, Guo R.
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Schatten p-Norm and Numerical Radius Inequalities with Applications
Pintu Bhunia, Satyajit Sahoo
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Numerical-Radius-Attaining Polynomials
The Quarterly Journal of Mathematics, 2003zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Acosta, M. D. +2 more
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Linear and Multilinear Algebra, 2002
Let V be a direct sum of full matrix algebras, or the algebra of block upper triangular matrices. Suppose r ( A ) is the numerical radius of $A \in V$ . We characterize mappings $f: V \rightarrow V$ that satisfy $r(\;f(A)-f(B)) = r(A-B) \ {\rm for \ all} \ A, B \in V$ .
Chi-Kwong Li, Peter Šemrl
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Let V be a direct sum of full matrix algebras, or the algebra of block upper triangular matrices. Suppose r ( A ) is the numerical radius of $A \in V$ . We characterize mappings $f: V \rightarrow V$ that satisfy $r(\;f(A)-f(B)) = r(A-B) \ {\rm for \ all} \ A, B \in V$ .
Chi-Kwong Li, Peter Šemrl
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Roberts numerical radius orthogonality
Linear and Multilinear Algebra, 2021We deal with the Roberts numerical radius orthogonality. In the case of 2 × 2 complex matrices, we give some necessary and sufficient conditions for the numerical range to be symmetric by employing...
Elias Faryad +2 more
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Berezin Number and Numerical Radius Inequalities
Vietnam Journal of Mathematics, 2023zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Anirban Sen, Kallol Paul
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Improvements of $A$-numerical radius bounds
Hokkaido Mathematical Journal, 2023zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Nayak, Raj Kumar +2 more
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Polarization Constant for the Numerical Radius
Mediterranean Journal of Mathematics, 2020Given a symmetric \(m\)-linear mapping \(A:X\times\dots\times X \to Y\) (\(X,Y\) are Banach spaces) and its associated \(m\)-homogeneous polynomial \(\widehat A: X\to Y\), the following polarization inequalities hold: \[\|\hat{A}\| \le \|A\| \le \frac{m^m}{m!} \|\hat{A}\|.\] For specific Banach spaces, the second inequality holds with constants \(C ...
Javier Falcó +4 more
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