• Title/Summary/Keyword: 프랙탈 이론

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Complexity Theory and Organization Management (복잡성 이론과 기업경영: 프랙탈 경영방식을 중심으로)

  • Lee, Jang-Woo;Park, Hying-Gyu
    • Korean Management Science Review
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    • v.15 no.2
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    • pp.239-257
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    • 1998
  • Facing the globalization of world economy, intense market competition, radical change of information technology, firms are obliged to create a new type of organizations characterized by flexibility and adaptability to new and dynamic environments. This paper reviews the theories of complexity in physics briefly and discusses the implications of them on the management of business organizations. It analogizes the core concepts from complexity theories such as cooperative phenomena, self-organization, adaptation, positive feedback, and butterfly effect, and attempts to identify their implications on business management. Particularly, it suggests principles of 'Fractal' management which apply the fractal structure to the business organization.

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An Evaluation Technique of Surface Roughness of Corroded Reinforcing Bar-in-Coils (코일철근의 표면 거칠기 물리량 평가 기술)

  • Roh, Young-Sook;Cho, Kang Woo
    • Journal of the Korea Academia-Industrial cooperation Society
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    • v.16 no.10
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    • pp.6551-6557
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    • 2015
  • This paper discusses the surface roughness of corroded reinforcement rebar-in-coil focusing on the quantitative measurement technique using 3D scanner. Reinforcement rebar-in-coil was stacked in site for 0 day, 3 days, 7 days, 14 days and 21 days. And rebar-in-coil was corroded 0.04%, 0.3367%, 0.6157%, 0.7898%, and 1.1965% respectively. Using 3-dimensional scanner, each surface profile of reinforcement rebar-in-coil was established, and surface roughness was measured. Through the tests and analyses of corroded rebar-in-coil, the increase of fractal dimension for each rebar-in-coil was measured as 0.0216, 0.0235, 0.028, 0.0319, and 0.0455 for different stacked periods. Therefore, surface assessment technique using fractal dimension showed similar results with the actual corrosion rate.

Scattering Model for Hard Target Embedded inside Forest Using Physics-based Channel Model Based on Fractal Trees (프랙탈 나무 모델을 이용한 숲 속에 숨어 있는 타겟의 산란모델)

  • Koh Il-Suek
    • The Journal of Korean Institute of Electromagnetic Engineering and Science
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    • v.16 no.2 s.93
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    • pp.174-181
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    • 2005
  • In this paper, a hybrid model is developed, which can estimate scattering properties of a target embedded inside a forest. The model uses a physic-based channel model for a forest to accurately calculate the penetrated field through a forest canopy. The channel model is based on a fractal tree geometry and single scattering theory. To calculate scattering from the target physical optics(PO) is used to compute an induced current on the target surface since the dimension of the target is generally very large and the shape is very complicated. Then using reciprocity theorem, scattering generated by the PO current is calculated without an extra computational complexity.

A Study on the Hangeul confusion Character Recognition Using Fractal Dimensions and Attactors (프랙탈 차원과 어트랙트를 이용한 한글 혼동 문자 인식에 관한 연구)

  • Son, Yeong-U
    • The Transactions of the Korea Information Processing Society
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    • v.6 no.7
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    • pp.1825-1831
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    • 1999
  • In this paper, to reduce misrecognized characters, we propose the new method that extract features from character to apply to the character recognition using features from character to apply to the character recognition using fractal dimensions and attractors. Firstly, to reduce the load of recognizer we classify the characters. For the classified character, we extract the features for Box-counting dimensions. Natural Measures, Information dimensions then recognize characters. With histogram, we generate attractors and calculate dimensions from attractors. Then we recognize characters with dimensions of characters and attractors. An experimental result that the overall recognition rates for the training data and testing data are 96.03% and 91.74% respectively. This result shows the effectiveness of proposed method.

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The Applicability to Terrorism Corresponding field of Complex System (복잡계 관점의 테러대응 분야 적용가능성)

  • Kwon, Jeong-Hoon
    • Proceedings of the Korean Society of Disaster Information Conference
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    • 2015.11a
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    • pp.305-306
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    • 2015
  • 본 논문은 복잡다단한 환경변화에 효과적으로 대응하기 위하여 오늘날 여러 학문 분야에서 주로 이용되고 있는 복잡계 이론의 사고와 방법론을 기반으로 테러대응을 위한 분야별 제 접근에 대하여 논하는데 그 목적이 있다. 우리는 수많은 테러조직 및 테러환경 요인들과 연결된 복잡한 시스템 속에서 활동하고 있기 때문에 이 모든 것을 이해하고 통제하며 예측하면서 대응한다는 것은 사실상 애초부터 불가능한 일일지도 모른다. 테러대응 역시 테러대응 관계 기관간, 관계 기관 전담 부서 내의 구성원들의 상호작용뿐만 아니라 넓게는 정부, 민간단체, 산업체, 학계, 언론 등 나아가서는 국가간의 이해 관계자, 국제기구 등 테러대응 분야의 다양한 조직들의 참여하에 이들의 상호작용으로 공식적, 비공식적 의사 결정을 통한 방안들을 모색하는 것이 필요할 것이다. 이에 따라 초기조건의 민감성, 프랙탈과 자기유사성, 자기 조직화, 창발, 공진화, 혼돈의 가장자리의 복잡계 이론을 통하여 테러대응 분야의 적용가능성을 은유적으로 탐색할 수 있을 것이다.

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Mathematics and Arts of Renaissance on the Chaotic Perspective (카오스의 관점에서 본 르네상스의 수학과 미술)

  • Kye Young-Hee;Oh Jin-Kyoug
    • Journal for History of Mathematics
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    • v.19 no.2
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    • pp.59-76
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    • 2006
  • This research focuses on the relationship between mathematics and visual art from a perspective of chaos theory which emerged under the influence of post-modernism. Culture and history, which transform dynamically with the passing of time, are models of complexity. Especially, when the three periods of Medieval, Renaissance, and 17-18 Centuries are observed, the Renaissance period is phase transition phenomenon era between Medieval and 17-18 Centuries. The transition stage between the late Medieval times and the Renaissance; and the stage between the Renaissance and the Modern times are also phase transitions. These phenomena closely resemble similarity in Fractal theory, which includes the whole in a partial structure. Phase transition must be preceded by fluctuation. In addition to the pioneers' prominent act of creation in the fields of mathematics and visual an serving as drive behind change, other socio-cultural factors also served as motivations, influencing the transformation of the society through interdependency. In particular, this research focuses on the fact that scientific minds of artists in the Renaissance stimulated the birth of Perspective Geometry.

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Research On Technical Writing Educational Methods Based On Complex Learning Systems (학습복잡계 기반의 공학적 글쓰기 교수 방법 연구)

  • Kim, Hae-Kyung;Kim, Cha-Jong
    • Journal of the Korea Institute of Information and Communication Engineering
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    • v.14 no.7
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    • pp.1521-1528
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    • 2010
  • This paper examines technical writing and teaching methods based on the perspectives of the complex learning system theory. So, the paper first discusses the constituent elements and characteristics of the complex learning system theory and continues to examine the potential of applying the complex learning system theory to new teaching methods. As a result, not only did the research expand the approach methods of providing technical writing education but also confirmed the potential of actual implementation. Such results will provide a leeway to start applying new teaching methods for technical writing education. Furthermore, the paper proposes more detailed case studies related to this topic as well as development of this research to produce textbooks and other higher level researches.

Terrain Modelling Algorithm Using Random Fractal (랜덤 프랙탈을 이용한 지형 모델링 알고리즘)

  • Lee, Jae-Hyub
    • Journal of the Korea Computer Graphics Society
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    • v.1 no.2
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    • pp.248-253
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    • 1995
  • Mandelbrot에 의하여 제안된 Random Fractal은 현실감 있는 지형의 모델링을 가능하게 하였으며. Fournier등은 수학적으로 매우 복잡한 Fractal이론을 단순화한 중간점 분할 알고리즘(Midpoint Subdivision Algorithm)을 고안하여 다양한 형태의 지형 모델링에 매우 성공적인 결과를 얻게 되었다. 그러나, Random Fractal을 응용한 여러 종류의 알고리즘들은 이것의 특성으로 인하여, 생성되는 지형의 형태를 예측하기 어려운 단점이 있다. 따라서, 본 논문에서는 중간점 분할 알고리즘을 이용하여 사용자가 원하는 형태의 지형을 모델링할 수 있는 방법에 대하여 논하였다. 전체적인 지형의 모델링 과정을 크게 전역 제어와 지역 제어의 두 단계로 구분하여, 전역 제어 단계에서 전체 지형의 개략적인 형태를 제어하여 모델링한 후 지역 제어 단계에서의 세부적인 형태제어를 통하여 최종적으로 사용자가 원하는 형태의 지형을 모델링할 수 있는 방법을 제안하였다. 또한, GUI(Graphical User Interface)를 이용하여 전역 제어와 지역 제어에서 생성되는 전체 지형의 형태를 wire frame을 이용하여 실시간에 회전시키며 점검할 수 있도록 하여 세부적인 수정을 용이하게 하였다.

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Quantitative Analysis of Crack Patterns of Fiber Reinforced Cement Composites based on Fractal (프랙탈 이론에 기초한 섬유보강시멘트 복합체의 균열패턴의 정량분석)

  • 원종필;김성애
    • Proceedings of the Korea Concrete Institute Conference
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    • 2001.05a
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    • pp.333-338
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    • 2001
  • Fractal geometry is a non-Euclidean geometry which has been developed to quantitative analysis irregular or fractional shapes. Fractal dimension of irregular surface has fractal values ranging from 2 to 3 and of irregular line profile has fractal values ranging from 1 to 2. In this paper, quantitative analysis of crack growth patterns during the fracture processing of fiber-reinforced cement composites based on fractal geometry. The fracture behaviors of fiber reinforced mortar beams subjected to three-point loading in flexure. The beams all had a single notch depth, but varing volume fractions of polypropylene, cellulose fibers. The crack growth behaviors, as observed through the image processing system, and the box counting method was used to determine the fractal dimension, Df. The results showed that the linear correlation exists between fractal dimension and fracture energy of the fiber reinforced cement mortar.

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Nonlinear Analysis of Cutting Force Signal according to Cutting Condition in End Mill Machining (엔드밀 가공시 절삭조건에 따른 절삭력의 비선형 해석)

  • 구세진;강명창;이득우;김정석
    • Proceedings of the Korean Society of Precision Engineering Conference
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    • 1995.10a
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    • pp.161-164
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    • 1995
  • Nonlinear analysis of various phenomena has been developed with improvement of computer. The characteristics form nonlinear analysis are available in monitoring and diagnosis state of system. There are many nonlinear property in cutting process, but nonlinear signals have been considered as noise. In this study, nonlinear analysis technique is applied and it will be verified that cutting force is chaos by calculating Lyapunov exponents,fractal dimension and embedding dimension. The relation between characteristic parameter calculated form sensor signal and various cutting condition is investigated.

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