• 한국정밀공학회:학술대회논문집
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• 한국정밀공학회 2003년도 춘계학술대회 논문집
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• pp.1643-1646
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• 2003

Drawing is a mechanical operation that attenuates thick material to an appropriate thickness for the next processing or end usage. When the input material has the form of a bundle or bundles made of very thin and long shaped wire or fibers, this attenuation operation is called "bundle drawing" or "drafting" Drafting is being used widely in manufacturing staple yarns. which is indispensable for the textile industry. However, the bundle processed by this operation undertake more or less defects in the evenness of linear density. Such irregularities cause many problems not only for the product quality but also for the efficiency of the next successive processes. Since long there have been many researches tying to find out factors affecting the irregularity of linear desity, to obtain optimal drafting conditions, to develop efficient measuring and analysis methods of linear density of bundle, etc., but there exists yet no fundamental equation describing the dynamic behavior of the flowing bundle during processing. In this research a mathematical model for the dynamic behavior of the bundle fluid is to be set up on the basis of general physical lows representing physical variables, i.e. linear density and velocity as the dynamic state of bundle. The conservation of mass and momentum balance was applied to the fluid field of bundle. while the movement of′ individual material was taken into account. The constitutive model relating the surface force and the deformation of bundle was introduced by considering a representative prodedure that stands for the bundle movement. Then a fundamental equations system could be simplified considering a steady state of the process. On the basis of the simplified model, the simulation was performed and the results could be confirmed by the experiments under various conditions.

• 한국인터넷방송통신학회논문지
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• 제19권4호
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• pp.27-33
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• 2019

공급지(s)에서 수요지(t)로 흐르는 복잡한 망에서 망의 최대 흐름을 결정하는 최소절단 면을 찾는 최소절단 문제는 난제로 알려져 있다. 이에 대해 증대경로 알고리즘은 증대경로를 갖는 단일 경로로 분할하여 병목 지점(간선)을 찾는 방식을 채택하고 있으나 최소절단면을 추가적으로 결정해야만 한다. 본 논문에서는 프로스포츠계에서 적용되고 있는 자유계약제 방식을 적용하여, 정점 수 n에 대해 수행 복잡도가 O(n)인 휴리스틱 탐욕 알고리즘을 제안한다. 자유계약 방식은 $v{\in}V{\backslash}\{s,t\}$정점들 중에서 $N_G(S),N_G(T)$정점들을 자유계약 선수라고 가정하고, 이 선수들의 연봉이 보다 상승하는 팀으로 이적하는 방식을 적용하였다. 제안된 알고리즘을 다양한 망 형태에 적용한 결과, 모든 망에서 최소절단 치 뿐 아니라 망에 존재하는 모든 최소절단 들을 찾을 수 있음을 보였다.