• Journal of the Korean Institute of Intelligent Systems
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• v.15 no.5
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• pp.521-526
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• 2005

The fuzzy entropy is proposed for measuring of uncertainty with the help of relation between distance measure and similarity measure. The proposed fuzzy entropy is constructed through a distance measure. In this study, Hamming distance measure is employed for a distance measure. Also a similarity measure is constructed through a distance measure for the measure of similarity between fuzzy sets or crisp sets and the proposed fuzzy entropies and similarity measures are proved.

• The Journal of Korean Institute of Communications and Information Sciences
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• v.30 no.9C
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• pp.854-859
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• 2005

We construct the fuzzy entropy for measuring of uncertainty with the help of relation between distance measure and similarity measure. Proposed fuzzy entropy is constructed through distance measure. In this study, the distance measure is used Hamming distance measure. Also for the measure of similarity between fuzzy sets or crisp sets, we construct similarity measure through distance measure, and the proposed 려zzy entropies and similarity measures are proved.

• Proceedings of the Korean Institute of Intelligent Systems Conference
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• 2006.05a
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• pp.365-369
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• 2006

Interval-valued fuzzy sets were suggested for the first time by Gorzalczang(1983) and Turken(1986). Based on this, Wang and Li extended their operations on interval-valued fuzzy numbers. Recently, Hong(2002) generalized results of Wang and Li and extended to interval-valued fuzzy sets with Riemann integral. Using interval-valued Choquet integrals with respect to a fuzzy measure instead of Riemann integrals with respect to a classical measure, we studied some characterizations of interval-valued Choquet distance(2005). In this paper, we define Choquet distance measure for fuzzy number-valued fuzzy numbers and investigate some algebraic properties of them.

• Journal of the Korean Institute of Intelligent Systems
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• v.16 no.5
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• pp.550-555
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• 2006

Internal-valued fuzzy sets were suggested for the first time by Gorzalczang(1983). Based on this, Wang and Li extended their operations on interval-valued fuzzy numbers. Recently, Hong(2002) generalized results of Wang and Li and extended to interval-valued fuzzy numbers with Riemann integral. By using interval-valued Choquet integrals with respect to a fuzzy measure instead of Riemann integrals with respect to a classical measure, we studied some characterizations of interval-valued Choquet distance(2005). In this paper, we define Choquet distance measure for fuzzy number-valued fuzzy numbers and investigate some properties of them.

• Journal of the Korea Institute of Information and Communication Engineering
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• v.19 no.1
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• pp.41-49
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• 2015

The common way to obtain a stereoscopic image of a subject at a distance is to place two cameras on the parallel axis rather than crossing axis. To find the IAD and maximum focal length, left and right images are obtained by varying the IAD of cameras and the focal length of the camera lens and the depth budget for the obtained images is analyzed through post production. Then, the database for IAD and focal length of the camera lens with the depth range that does not cause visual fatigue and visual discomfort are developed. These data are used to design fuzzy control and deduce the IAD and focal length of the camera lens to shoot a subject at a distance, and the function of the fuzzy control is confirmed through the actual shooting within the range of deduced IAD and focal length of the camera lens.

• Proceedings of the Korea Inteligent Information System Society Conference
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• 2000.04a
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• pp.469-474
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• 2000

본 논문에서는 두 이진 영상의 비교시 그 유사도를 결정하는 새로운 방법을 제안한다. 이는 두 영상사이의 최소거리에 기반한 방법이며, 제안된 방법에서는 구해진 거리 그 자체보다는 이 거리의 분포로부터 최적 거리를 계산한다. 구해진 거리 분포 함수로부터 최종적인 두 영상의 유사도는 비퍼지화 추론을 이용하여 계산되어진다. 제안한 방법을 실제 문제에 적용하여 그 우수성을 검증하였다.

• 한국정보교육학회:학술대회논문집
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• 2006.01a
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• pp.179-184
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• 2006

초등학교 학급에서의 아동 상호간의 관계 파악은 아동 그룹이나 짝을 지어주고 교우관계를 분석하는데 매우 유용하다. 그러나 인간관계의 감정을 단순한 수치로 나타내기에는 아동 상호간의 복잡한 감정을 제대로 분석하기 힘들기 때문에, 본 논문에서는 퍼지 (Fuzzy) 이론을 기초로 하여 분석하고자 한다. 본 논문에서는 퍼지이론의 해밍거리(Hamming Distance)와 $\alpha$-수준집합을 적용하고 경향성을 계산할 수 있는 새로운 기법인 경향거리(Tendency Distance)를 제안하고 분석하는 기법을 연구하였다. 본 논문에서 제안하는 분석 방법의 특징은 첫째, 인간관계의 애매하고 모호한 점을 상대적 비교가 가능하게 함으로써 정확한 분석을 가능하게 하고, 둘째, 퍼지 이론의 적용을 통하여 해밍거리에 의한 유사도 분석에서 할 수 없었던 경향성의 분석을 가능하도록 하였으며, 셋째, 교육현장에서 발생할 수 있는 애매한 상황과 아동간의 교우 관계 등 수치적인 파악이 불가능한 부분을 분석이 가능한 데이터로 만들 수 있는 기법을 마련하였다는 데 의의를 둘 수 있다.

• Proceedings of the KIEE Conference
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• 2009.07a
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• pp.1841_1842
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• 2009

본 논문에서는 WSN(Wireless Sensor Network)에서 RSSI(Receive Strength Signal Indicator)를 이용해 미지노드의 위치측정을 위한 퍼지 모델링 기법을 제안한다. RSSI는 거리에 따른 전파의 감쇠를 나타내는 것으로 측정 환경에 따라 신호 반사 및 잡음의 영향에 민감하다. 본 논문에서는 퍼지를 이용하여 측정된 RSSI를 거리로 환산하고 가장 짧은 거리와 그에 따른 거리오차를 모델링한다. 출력으로 입력 거리에 따른 가중치를 얻은 뒤 가중치를 적용한 거리의 무게 중심을 구하고 실제 미지노드의 위치와 비교함으로써 제안한 기법이 응용 가능함을 증명한다.

• The Transactions of the Korea Information Processing Society
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• v.7 no.9
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• pp.3029-3036
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• 2000

Image segmentation is one of the important processes in the image information extraction for computer vision systems. The fuzzy clustering methods have been extensively used in the image segmentation because it extracts feature information of the region. Most of fuzzy clustering methods have used the Fuzzy C-means(FCM) algorithm. This algorithm can be misclassified about the different size of cluster because the degree of membership depends on highly the distance between data and the centroids of the clusters. This paper proposes a fuzzy clustering algorithm using the Average Intracluster Distance that classifies data uniformly without regard to the size of data sets. The Average Intracluster Distance takes an average of the vector set belong to each cluster and increases in exact proportion to its size and density. The experimental results demonstrate that the proposed approach has the g

• Journal of the Korean Institute of Intelligent Systems
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• v.15 no.7
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• pp.789-793
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• 2005

Interval-valued fuzzy sets were suggested for the first time by Gorzalczang(1983) and Turken(19a6). Based on this, Wang and Li offended their operations on interval-valued fuzzy numbers. Recently, Hong(2002) generalized results of Wang and Li and extended to interval-valued fuzzy sets with Riemann integral. In this paper, using Choquet integrals with respect to a fuzzy measure instead of Riemann integrals with respect to a classical measure, we define a Choquet distance measure for interval-valued fuzzy numbers and investigate its properties.