새로운 적합도 함수를 사용한 비계량형 다차원 척도법에 대한 연구
A Study on Non-Metric Multidimensional Scaling Using A New Fitness Function
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Since the non-metric Multidimensional scaling (nMDS), a data visualization technique, provides with insights about engineering,economic, and scientific applications, it is widely used for analyzing large non-metric multidimensional data sets. The nMDS requires a fitness function to measure fit of the proximity data by the distances among n objects. Most commonly used fitness functions are nonlinear and have a difficulty to find a good configuration. In this paper, we propose a new fitness function, an absolute value type, and show its advantages.
Abstract
Since the non-metric Multidimensional scaling (nMDS), a data visualization technique, provides with insights about engineering,economic, and scientific applications, it is widely used for analyzing large non-metric multidimensional data sets. The nMDS requires a fitness function to measure fit of the proximity data by the distances among n objects. Most commonly used fitness functions are nonlinear and have a difficulty to find a good configuration. In this paper, we propose a new fitness function, an absolute value type, and show its advantages.
참고문헌 (18)
- 김미향, "월성원자력발전소 주변 해역 동물플랑크톤의 군집 특성", 환경생물, 28(1), pp.40~48 (2010), 한국환경생물학회
- 노의경, "면직물의 구성특성이 시지각에 미치는 영향과 이미지 스케일에 관한 연구", 한국의류학회지, 28(8), pp.1142~1152 (2004), 한국의류학회
- 박기용, "다차원척도법을 이용한 외식기업 경쟁요인 비교분석에 관한 연구", 외식경영연구, 9(4), pp.93~115 (2006), 한국외식경영학회
- 이창용, "담금질을 사용한 비계량 다차원 척도법", 정보과학회논문지 : 컴퓨팅의 실제 및 레터, 16(6), pp.648~653 (2010), 한국정보과학회
- Abbiw-Jackson,R, "A divide-and-conquer local search heuristic for data visualization", Computers and Operations Research, 33, pp.3070~3087 (2006)
- Groenen,P.J.F, "The Tunneling Method For Global Optimization In Multidimensional Scaling", Psychometrika, 61, pp.529~550 (1996)
- Hiller,F.S, "Introduction to Operations Research, 8th Ed." (2004), McGraw-Hill
- Kirkpatrick,S, "Optimization by simulated annealing", Science, 220, pp.671~680 (1983)
- Klock,H, "Data Visualization by multidimensional scaling:a deterministic annealing approach", Pattern Recognition, 33, pp.651~669 (2000)
- Kruskal,J.B, "Multidimensional scaling by optimizing goodness of fit to a nonmetric hypothesis", Psychometrika, 29, pp.115~129 (1964)
- Leung,P.L, "Estimating the city-block two-dimensional scaling model with simulated annealing", European Journal of Operaional Research, 158, pp.518~524 (2004)
- Leeuw,J.D, "Differentiability of Kruskal’s Stress At A Local Minimum", Psychometrika, 49, pp.111~113 (1984)
- Malone,S.W, "Better initial configurations for metric multidimensional scaling", Computational Statistics and Data Analysis, 41, pp.143~156 (2002)
- Muller,U.A, "Volatilities of different time resolutions-Analyzing the dynamics of market components", Journ.of Empirical Finance, 4, pp.213~239 (1997)
- Press,W.H, "Numerical Recipes in C(3rd Editiion)" (2003), Cambridge Univ Pr.
- Taguchi,Y.h, "Relational patterns of gene expression via non-metric multidimensional scaling analysis", Bioinformatics, 21, pp.730~740 (2005)
- Zilinskas A, "On Multidimensional Scaling with Euclidean and City Block Metrics", pp.69~75 (2006), Okio Technologinis Ir Ekonominis Vystyma
- Newman,M, "The structure and function of complex networks", SIAM Rev, 45, pp.167~256 (2003)
