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Spanning Pre-disks in a Compression Body
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作者 Liang Liang Han You-fa +1 位作者 Li Feng-ling Zhao Lu-ying 《Communications in Mathematical Research》 CSCD 2018年第2期177-183,共7页
A properly embedded essential planar surface P(not a disk) in a compression body V is called a spanning pre-disk with respect to J, if one boundary component of P is lying in ?;V and all other boundary components of... A properly embedded essential planar surface P(not a disk) in a compression body V is called a spanning pre-disk with respect to J, if one boundary component of P is lying in ?;V and all other boundary components of P are lying in?;V and coplanar with J. In this paper, we show that the number of boundary components of spanning pre-disks in a compression body is unbounded. But the number of a maximal collection of spanning pre-disks is bounded. 展开更多
关键词 spanning pre-disk curve complex compression body maximal collection
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Minimal D-splitting and SD-splitting for a Compression Body
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作者 李阳 雷逢春 《Northeastern Mathematical Journal》 CSCD 2006年第3期323-328,共6页
In this paper, we fix the genus of SD-splittings of a compression body. We also discuss the uniqueness for minimal D-splittings and SD-splittings for a handlebody.
关键词 compression body SD-splitting SD-genus
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Bounded 3-manifolds with Distance n Heegaard Splittings 被引量:1
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作者 ZOU YAN-QING LIU XI-MIN Lei Feng-chun 《Communications in Mathematical Research》 CSCD 2014年第3期193-200,共8页
We prove that for any integer n≥2 and g ≥ 2, there are bounded 3-manifolds admitting distance n, genus g Heegaard splittings with any given bound-aries.
关键词 attaching compression body Heegaard distance subsurface projection
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Efficient Solution to Electromagnetic Scattering Problems of Bodies of Revolution by Compressive Sensing 被引量:1
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作者 孔勐 陈明生 +2 位作者 张量 曹欣远 吴先良 《Chinese Physics Letters》 SCIE CAS CSCD 2016年第1期136-139,共4页
Under the theory structure of compressive sensing (CS), an underdetermined equation is deduced for describing the discrete solution of the electromagnetic integral equation of body of revolution (BOR), which will ... Under the theory structure of compressive sensing (CS), an underdetermined equation is deduced for describing the discrete solution of the electromagnetic integral equation of body of revolution (BOR), which will result in a small-scale impedance matrix. In the new linear equation system, the small-scale impedance matrix can be regarded as the measurement matrix in CS, while the excited vector is the measurement of unknown currents. Instead of solving dense full rank matrix equations by the iterative method, with suitable sparse representation, for unknown currents on the surface of BOR, the entire current can be accurately obtained by reconstructed algorithms in CS for small-scale undetermined equations. Numerical results show that the proposed method can greatly improve the computgtional efficiency and can decrease memory consumed. 展开更多
关键词 of in IS on by BOR Efficient Solution to Electromagnetic Scattering Problems of Bodies of Revolution by Compressive Sensing
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