Results 141 to 150 of about 66,958 (298)
Developments on spectral characterizations of graphs.
In [E.R. van Dam and W.H. Haemers, Which graphs are determined by their spectrum?, Linear Algebra Appl. 373 (2003), 241-272] we gave a survey of answers to the question of which graphs are determined by the spectrum of some matrix associated to the graph.
Dam, E.R. van, Haemers, W.H.
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Advanced Functional Materials, EarlyView.Single‐crystal gold microplates are high‐performance nanomaterials with an impressive wafer‐based application space. Progress has, however, been tempered by an inability to exert synthetic control over microplate size, shape, and positioning. In this work, control over these parameters is demonstrated using a seed‐mediated synthesis that both confines ...
Debasish Panda +9 more
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, 2015 Spectral Radius of Graphs provides a thorough overview of important results on the spectral radius of adjacency matrix of graphs that have appeared in the literature in the preceding ten years, most of them with proofs, and including some previously ...
Stevanovic, Dragan
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Continuity properties of the lower spectral radius
, 2019 © 2014 London Mathematical Society.The lower spectral radius, or joint spectral subradius, of a set of real d ____times d matrices is defined to be the smallest possible exponential growth rate of long products of matrices drawn from that set.
Bochi, J, Morris, ID
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Some inequalities on the spectral radius of matrices. [PDF]
J Inequal Appl, 2018 Zhao L, Liu Q.
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Designed Lewis Acid–Base Passivation for High Performance Perovskite Solar Cells
Advanced Functional Materials, EarlyView.ABSTRACT Silicon's high cost and long energy payback time remain major barriers to the global expansion of solar power. In contrast, metal–halide perovskites offer abundant, solution‐processable absorbers, and have achieved efficiencies of 25%–30%, positioning them as strong competitors to silicon.
Afna Manaf +4 more
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The Dirichlet spectral radius of trees
, 2015 In this paper, the trees with the largest Dirichlet spectral radius among all trees with a given degree sequence are characterized. Moreover, the extremal graphs having the largest Dirichlet spectral radius are obtained in the sets ofall trees of order n
Zhang, Guang-jun, Li, Wei-Xia
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An upper bound for the Z-spectral radius of adjacency tensors. [PDF]
J Inequal Appl, 2018 Wu ZY, He J, Liu YM, Tian JK.
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Chiral Phase Change Nanomaterials
Advanced Functional Materials, EarlyView.This work demonstrates reversible, non‐volatile phase transitions in chiral Ge2${\rm Ge}_2$Sb2${\rm Sb}_2$Te5${\rm Te}_5$ (GST) nanohelices for high‐speed optical modulation of chirality and dynamic control of the state of polarization (SOP). The chiral nanostructures are fabricated using a highly directional, wafer‐scale physical vapor deposition ...
Joshua A. Burrow +11 more
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A new bound for the spectral radius of nonnegative tensors. [PDF]
J Inequal Appl, 2017 Li S, Li C, Li Y.
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