Results 11 to 20 of about 137 (33)
A mathematical toy model of chiral spiral cyclic twins is presented, describing a family of deterministically generated aperiodic point sets. Its individual members depend solely on a chosen pair of integer parameters, a modulus m and a multiplier μ, comprising local features of both periodic and aperiodic crystals.
Wolfgang Hornfeck
wiley +1 more source
On Characterizations of Weighted Harmonic Bloch Mappings and Its Carleson Measure Criteria
For α > 0, several characterizations of the α‐Bloch spaces of harmonic mappings are given. We also obtain several similar characterizations for the closed separable subspace. As an application, we give relations between BHα and Carleson’s measure.
Munirah Aljuaid+2 more
wiley +1 more source
Pure discrete spectrum and regular model sets on some non‐unimodular substitution tilings
The equivalence between pure discrete spectrum and regular model sets on some non‐unimodular substitution tilings is established. This will help to provide useful information about the cut‐and‐project scheme used in the description of quasiperiodic structures.Substitution tilings with pure discrete spectrum are characterized as regular model sets whose
Jeong-Yup Lee
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Coordination sequences of crystals are of quasi‐polynomial type
It is proved that the coordination sequence of the graph obtained from a crystal is of quasi‐polynomial type, as had been postulated by Grosse‐Kunstleve et al. [Acta Cryst. (1996), A52, 879–889] in their study of coordination sequences of zeolites.The coordination sequence of a graph measures how many vertices the graph has at each distance from a ...
Yusuke Nakamura+3 more
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Bayesian inference in a class of partially identified models
This paper develops a Bayesian approach to inference in a class of partially identified econometric models. Models in this class are characterized by a known mapping between a point identified reduced‐form parameter μ and the identified set for a partially identified parameter θ.
Brendan Kline, Elie Tamer
wiley +1 more source
Study of B¯d,s⁎0→Dd,s+M- Decays with QCD Factorization Approach
Motivated by the b‐physics experiments at running LHC and upcoming SuperKEKB/Belle‐II, the nonleptonic B¯q⁎0→Dq+M- (q = d, s and M = π, K, ρ, K⁎) weak decays are studied within QCD factorization framework. The observables of these decay modes are first predicted.
Qin Chang+5 more
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A Review on Fatigue Life Prediction Methods for Metals
Metallic materials are extensively used in engineering structures and fatigue failure is one of the most common failure modes of metal structures. Fatigue phenomena occur when a material is subjected to fluctuating stresses and strains, which lead to failure due to damage accumulation. Different methods, including the Palmgren‐Miner linear damage rule‐
E. Santecchia+7 more
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πe3 Form Factor f− Near the Mass Shell
The generalized Ward‐Takahashi identity (gWTI) in the pion sector for broken isotopic symmetry is derived and used for the model‐independent calculation of the longitudinal form factor f− of the πe3 vector vertex. The on‐shell f− is found to be proportional to the mass difference of the pions and the difference between the vector isospin T = 1 and ...
M. I. Krivoruchenko, Enrico Lunghi
wiley +1 more source
We investigate heavy haze episodes (with dense concentrations of atmospheric aerosols) occurring around Beijing in June, when serious air pollution was detected by both satellite and ground measurements. Aerosol retrieval is achieved by radiative transfer simulation in an Earth atmosphere model.
Sonoyo Mukai+3 more
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Advances in Study of Poincaré Inequalities and Related Operators
We will present an up‐to‐date account of the recent advances made in the study of Poincaré inequalities for differential forms and related operators.
Yuming Xing, Shusen Ding, Peilin Shi
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