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复指数多项式在半带形中的完备性 被引量:4
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作者 邓冠铁 《北京师范大学学报(自然科学版)》 CAS CSCD 北大核心 2005年第4期331-333,共3页
对复指数多项式在Banach空间Hα中的完备性给出了充分必要条件,其中Hα为在半带形Iα={z=x+iy:x≥0,|y|≤α}(α>0)中连续,在Iα的内部解析且当x→∞时,f(x+iy)在Iα中关于y一致地趋向0的函数f(x+iy)全体,其范数为上确界范数.
关键词 复指数多项式 完备性 半带形
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半带形上Hardy空间的对偶空间
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作者 李真 邓冠铁 《北京师范大学学报(自然科学版)》 CAS CSCD 北大核心 2010年第6期661-663,共3页
对1<p<∞情况下的半带形上的Hardy空间,给出了其对偶空间的形式.
关键词 半带形 HARDY空间 对偶空间
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半带形的Dirichlet问题的解法
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作者 魏汝龄 《成都信息工程学院学报》 1992年第4期27-32,共6页
本文借助保角变换把半带形化为上半平面,从而给出半带形的狄利克雷问题的求解公式,并举例指出参考文献[5]、[6]中关于半带形狄利克雷问题解的不妥之处。
关键词 半带形 保角变换 狄利克雷问题
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Dirichlet级数与随机Dirichlet级数在半平面内的增长性 被引量:8
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作者 岳超 孙道椿 《华南师范大学学报(自然科学版)》 CAS 北大核心 2011年第2期23-27,共5页
采用Knopp-Kojima的方法,研究了Dirichlet级数与随机Dirichlet级数在右半平面内的增长性,得到了级由系数表示的充分必要条件.并且得到了随机Dirichlet级数在右半平面内的级与任意水平半带形内的级在一定条件下几乎必然相等的结论.
关键词 Knopp-Kojima方法 随机DIRICHLET级数 水平半带形
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A Semi-blind Adaptive Beamforming Algorithm for Wideband Coherent CDMA
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作者 戎璐 谢剑英 《Journal of Shanghai Jiaotong university(Science)》 EI 2003年第1期35-39,共5页
This paper presented a novel semi blind adaptive beamforming algorithm specially designed for wideband coherent CDMA mobile communication systems with multiplexd control and data channels. The presented algorithm uses... This paper presented a novel semi blind adaptive beamforming algorithm specially designed for wideband coherent CDMA mobile communication systems with multiplexd control and data channels. The presented algorithm uses a parallel structure to exploit not only the desired user’s pseudo noise sequence but also the information from multiplexed pilot and data symbols, thus help achieve faster convergence and lower bit error rate. Monte Carlo simulation results verified the performance improvement in terms of BER. 展开更多
关键词 adaptive arrays CDMA semi blind beamforming
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Extensions of Congruences on Subsemingroups of Semigroups
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作者 李勇华 张谋成 《Journal of Mathematical Research and Exposition》 CSCD 1999年第3期475-482,共8页
Let ρ be a congruence on a semingroup S.ρis called a rectangular band congruence if S/ρ is a rectangular band. In this paper the least restangular band congruence on a senigroup is disccribed . Let T be a subsemi... Let ρ be a congruence on a semingroup S.ρis called a rectangular band congruence if S/ρ is a rectangular band. In this paper the least restangular band congruence on a senigroup is disccribed . Let T be a subsemigroup of a semigroup S. A necessary and sufficient condition for which every rectangular band congruence on T can be uniquely extended to a rectangular band congruence on S is given. 展开更多
关键词 SEMIGROUPS extension of congruence
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Quasi one-dimensional van der Waals gold selenide with strong interchain interaction and giant magnetoresistance 被引量:1
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作者 Jingli Wang Jingsi Qiao +6 位作者 Kang Xu Jiewei Chen Yuda Zhao Bocheng Qiu Ziyuan Lin Wei Ji Yang Chai 《Science Bulletin》 SCIE EI CAS CSCD 2020年第17期1451-1459,M0003,共10页
The atomic structure of quasi one-dimensional(1D) van der Waals materials can be regarded as the stacking of atomic chains to form thin flakes or nanoribbons, which substantially differentiates them from typical two-d... The atomic structure of quasi one-dimensional(1D) van der Waals materials can be regarded as the stacking of atomic chains to form thin flakes or nanoribbons, which substantially differentiates them from typical two-dimensional(2D) layered materials and 1D nanotube/nanowire array. Here we present our studies on quasi 1D gold selenide(AuSe) that possesses highly anisotropic crystal structure, excellent electrical conductivity, giant magnetoresistance, and unusual reentrant metallic behavior. The low inplane symmetry of AuSe gives rise to its high anisotropy of vibrational behavior. In contrast, quasi 1D AuSe exhibits high in-plane electrical conductivity along the directions of both atomic chains and perpendicular one, which can be understood as a result of strong interchain interaction. We found that AuSe exhibits a near quadratic nonsaturating giant magnetoresistance of 1841% with the magnetic field perpendicular to its in-plane. We also observe unusual reentrant metallic behavior, which is caused by the carrier mismatch in the multiband transport. Our works help to establish fundamental understandings on quasi 1D van der Waals semimetallic AuSe and identify it as a new candidate for exploring giant magnetoresistance and compensated semimetals. 展开更多
关键词 Quasi one-dimensional(1D)materials Two-dimensional(2D)materials van der Waals ANISOTROPIC Giant magnetoresistance
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