• Journal of Advanced Navigation Technology
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• v.12 no.5
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• pp.494-501
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• 2008

In this paper, to merge whole 3D information of an occluded body from view point, the new image merging algorithm is introduced after obtaining images of body on the turn table from 4 directions. The two images represented by polygon meshes are merged using weight bipartite matching method with different weights according to coordinates and axes based on minimum distance since two images merged don't present abrupt variation of 3D coordinates and scan direction is one direction. To obtain entire 3D information of body, these steps are repeated 3 times since the obtained images are 4. This proposed method has advantage 200 - 300% searching time reduction rather than conventional branch and bound, dynamic programming, and hungarian method though the matching accuracy rate is a little bit less than these methods.

• The Journal of Korean Institute of Communications and Information Sciences
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• v.26 no.7B
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• pp.996-1005
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• 2001

본 논문에서는 ASIC 벤더의 셀 라이브러리와 MUX-based FPGA에 있는 고정된 입력을 갖는 연결구조의 수를 최소화하는 하드웨어 할당 알고리듬을 제안한다. 제안된 할당 알고리듬은 연산자간을 연결하는 신호선이 반복적으로 이용되어 연결 신호선 수가 최소가 될 수 있도록 연산자를 할당한다. 연결 구조를 고려한 이분할 그래프에 가중치를 설정하고 변수와 레지스터간의 최대 가중치 매칭을 구함으로써 레지스터 할당을 수행한다. 또한 연결구조에 대한 멀티플렉서의 중복 입력을 제거하고 연산자에 연결된 멀티플렉서간의 입력을 교환하는 입력 정렬 과정으로 연결구조를 최소화한다. 벤치마크 실험을 통하여 제안된 알고리즘의 효용성을 보인다.

• Journal of the Korea Society of Computer and Information
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• v.20 no.5
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• pp.107-112
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• 2015

This paper proposes a simplified algorithm devised to obtain optimal solution to the marriage problem. In solving this problem, the most widely resorted to is the Gale-Shapley algorithm with the time complexity of $O({\mid}V{\mid}^2{\mid}E{\mid})$. The proposed algorithm on the other hand firstly constructs a $p_{ij}$ matrix of inter-preference sum both sexes' preference over the opposite sex. Secondly, it selects $_{min}p_i$ from each row to establish ${\mid}p_{.j}{\mid}{\geq}2,j{\in}S$, ${\mid}p_{.j}{\mid}=1$, $j{\in}H$, ${\mid}p_{.j}{\mid}=0$, $j{\in}T$. Finally, it shifts $_{min}\{_{min}p_{ST},p_{SH}+p_{HT\}$ for $_{min}P_{ST}$ of $S{\rightarrow}T$ and $p_{SH}+p_{HT}$, $p_{HT}<_{min}p_{ST}$ of $S{\rightarrow}H$, $H{\rightarrow}T$. The proposed algorithm has not only improved the Gale-Shapley's algorithm's complexity of $O({\mid}V{\mid}^2{\mid}E{\mid})$ to $O({\mid}V{\mid}^2)$ but also proved its extendable use on unbalanced marriage problems.