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A new record of Ophraella communa of mainland China.
TLDR
A new record of a Galerucinae, Ophraella communa LeSage, in Zhejiang and Jiangxi Province is reported, which mainly use ragweed,Ambrosia artemisiifolia L. and Ambrosia trifida L., as host plants.
THREE NEW SPECIES OF DICHOCHRYSA (INSECTA: NEUROPTERA: CHRYSOPIDAE) FROM CHINA, WITH A CHECKLIST OF CHINESE DICHOCHRYSA
TLDR
Three new species of Dichochrysa are described: Dich Cochrysa arcuata, new species, D. flavinotala, newspecies, and D. pilinota,new species.
Spectral analysis and numerical simulation for second order elliptic operator with highly oscillating coefficients in perforated domains with a periodic structure
This paper discusses the spectral properties and numerical simulation for the second order elliptic operators with rapidly oscillating coefficients in the domains which may contain small cavities
The two-scale finite element computation for thermoelastic problem in periodic perforated domain
The problems of composite structures containing small periodic perforated configurations are often encountered in the development of composite materials. These structures often consist of material
Three new species of Dichochrysa from China (Neuroptera, Chrysopidae)
TLDR
Three new species of Dichochrysa Yang from China are described: D. carinata sp.
The statistical second-order two-scale analysis method for conduction-radiation coupled heat transfer of porous materials
A new statistical second-order two-scale(SSOTS) method was presented for predicting the performances of conduction-radiation coupled heat transfer of porous materials with random distribution of
Mean convergence of Hermite-Fejér type interpolation on an arbitrary system of nodes
In this paper sufficient conditions for mean convergence and rate of convergence of Hermite-Fejér type interpolation in the Lp norm on an arbitrary system of nodes are presented.
A new method for modeling thermo-mechanical behaviors of polycrystalline aggregates
We present in this paper a numerical algorithm that couples the atomistic and continuum models for the thermal-mechanical coupled problem of polycrystalline aggregates. The key point is that the
Error estimate of the second-order homogenization for divergence-type nonlinear elliptic equation
Second-order two-scale expansions, a unified proof for the regularity of the correctors based on the translation invariant and a lemma for extracting $O(\epsilon)$ from the remainder term are
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