Results 61 to 70 of about 238,303 (293)
Spectral mapping theorems and perturbation theorems for Browder’s essential spectrum [PDF]
If T T is a closed, densely defined linear operator in a Banach space, F. E. Browder has defined the essential spectrum of T , ess ( T ) T,\operatorname {ess} (T) [1]. We derive below spectral mapping theorems and perturbation theorems for Browder’s essential spectrum.
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A lack of standard approaches for testing and reporting the performance of metal halide perovskites and organic semiconductor radiation detectors has resulted in inconsistent interpretation of performance parameters, impeding progress in the field. This Perspective recommends key metrics and experimental details, which are suggested for reporting in ...
Jessie A. Posar +8 more
wiley +1 more source
Quantum Emitters in Hexagonal Boron Nitride: Principles, Engineering and Applications
Quantum emitters in hexagonal boron nitride have emerged as a promising candidate for quantum information science. This review examines the fundamentals of these quantum emitters, including their level structures, defect engineering, and their possible chemical structures.
Thi Ngoc Anh Mai +8 more
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Permanent magnets derive their extraordinary strength from deep, universal electronic‐structure principles that control magnetization, anisotropy, and intrinsic performance. This work uncovers those governing rules, examines modern modeling and AI‐driven discovery methods, identifies critical bottlenecks, and reveals electronic fingerprints shared ...
Prashant Singh
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Global Perturbation of Nonlinear Eigenvalues
This paper generalizes the classical theory of perturbation of eigenvalues up to cover the most general setting where the operator surface 𝔏:[a,b]×[c,d]→Φ0(U,V){\mathfrak{L}:[a,b]\times[c,d]\to\Phi_{0}(U,V)}, (λ,μ)↦𝔏(λ,μ){(\lambda,\mu)\mapsto\mathfrak ...
López-Gómez Julián +1 more
doaj +1 more source
In this paper, we study the multi-point boundary value problems for a new kind of piecewise differential equations with left and right fractional derivatives and delay. In this system, the state variables satisfy the different equations in different time
Yuxin Zhang, Xiping Liu, Mei Jia
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Two loops calculation in chiral perturbation theory and the unitarization program of current algebra [PDF]
In this paper we compare two loop Chiral Perturbation Theory (ChPT) calculation of pion-pion scattering with the unitarity second order correction to the current algebra soft-pion theorem. It is shown that both methods lead to the same analytic structure
A. Dobado +16 more
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Weyl's theorem for perturbations of paranormal operators [PDF]
A bounded operator \(T\) is said to be algebraic if there exists a nontrivial polynomial \(q\) such that \(q(T)=0\). Let \(T\) and \(K\) be paranormal and algebraic operators on a Hilbert space, respectively. In this paper, the authors show that if \(TK=KT\), then Weyl's theorem holds for \(T+K\). This says that \textit{M.\,Oudghiri}'s result [Integral
Aiena, Pietro, Guillen, Jesús R.
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Spin‐Split Edge States in Metal‐Supported Graphene Nanoislands Obtained by CVD
Combining STM measurements and ab‐initio calculations, we show that zig‐zag edges in graphene nanoislands grown on Ni(111) by CVD retrieve their spin‐polarized edge states after intercalation of a few monolayers of Au. ABSTRACT Spin‐split states localized on zigzag edges have been predicted for different free‐standing graphene nanostructures.
Michele Gastaldo +6 more
wiley +1 more source
Comment on soft-pion emission in DVCS
The soft-pion theorem for pion production in deeply virtual Compton scattering, derived by Guichon, Mosse and Vanderhaegen, is shown to be consistent with chiral perturbation theory. Chiral symmetry requires that the nonsinglet operators corresponding to
Ecker G +2 more
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