Effect of geometric parameters and grazing incidence on magnetic polaritons excited in 1D multi-groo

来源 :中国科学:技术科学(英文版) | 被引量 : 0次 | 上传用户:wingkong
下载到本地 , 更方便阅读
声明 : 本文档内容版权归属内容提供方 , 如果您对本文有版权争议 , 可与客服联系进行内容授权或下架
论文部分内容阅读
In this paper,effect of geometric parameters and grazing incidence on excitation of magnetic polaritons(MPs)in a 1D multi-groove grating with different groove depths made of silver was studied.Numerical results reveal that when the distance between grooves is sufficiently small,the resonance wavelengths of MPs excited in the grooves of unequal depths exhibit red shift with decrease of the distance,contrary to the case with equal groove depths.The shift of the MP resonance wavelengths was explained with the LC circuit model.Furthermore,it was found that the resonance wavelengths of MPs depend linearly on the groove depths except when the difference between the groove depths is small.When the grooves have equal depths,a large drop of the absorptance can occur due to the interaction and cancellation of the electric field vectors in the region between the grooves.Finally,the results show that when a TM wave is at grazing incidence,MPs can be excited simultaneously in the grooves at a blue-shifted wavelength due to reduction of the effective capacitance,resulting in a dramatic enhancement of the absorptance.Therefore,the results in this work may provide useful guidance in the design of wavelength-selective absorbers based on MPs.
其他文献
Motivated by the work in Li et al.(2019),this paper deals with the theory of the braids from chromatic configuration spaces.These kinds of braids possess the property that some strings of each braid may intersect together and can also be untangled,so they
In this paper we consider iteration of single-plateau functions,an important class of continuous functions with infinitely many forts,and investigate changes of number and length of plateaux under iteration.We use the indices flatness,plateau limit and li
We introduce a generalized numerical algorithm to construct the solution landscape,which is a pathway map consisting of all the stationary points and their connections.Based on the high-index optimization-based shrinking dimer(HiOSD)method for gradient sy
We study conditions of H?rmander\'s L2-estimate and the Ohsawa-Takegoshi extension theorem.Introducing a twisted version of the H?rmander-type condition,we show a converse of H?rmander\'s L2-estimate under some regularity assumptions on an n-dimension
Dear Editor,rnHorizontal gene transfer(HGT)has long been recognized as asexual means of DNA transfer between different species.Although HGT is common to prokaryotes,it remains un-common in higher eukaryotic species(Beiko et al.,2005).Since parasitic plant
期刊
In this paper,we propose a new numerical scheme for the coupled Stokes-Darcy model with the Beavers-Joseph-Saffman interface condition.We use the weak Galerkin method to discretize the Stokes equation and the mixed finite element method to discretize the
Under the framework of sublinear expectation,we introduce a new type of G-Gaussian random fields,which contains a type of spatial white noise as a special case.Based on this result,we also introduce a spatial-temporal G-white noise.Different from the case
We consider the deformations of complex orbifolds with the underlying smooth structures being fixed.As a corollary,we can prove that the deformations of a Calabi-Yau orbifold is unobstructed by using standard arguments.Then we consider the period map for
The rainfall over the Yangtze River Valley(YRV)in June 2020 broke the record since 1979.Here we show that all three oceans of the Pacific,Indian and Atlantic Oceans contribute to the YRV rainfall in June 2020,but the Atlantic plays a dominant role.The sea
Regionality,comprehensiveness,and complexity are regarded as the basic characteristics of geography.The exploration of their core connotations is an essential way to achieve breakthroughs in geography in the new era.This paper focuses on the important met