• Title/Summary/Keyword: Information matrix

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THE QUEUE LENGTH DISTRIBUTION OF PHASE TYPE

  • Lim, Jong-Seul;Ahn, Seong-Joon
    • Journal of applied mathematics & informatics
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    • v.24 no.1_2
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    • pp.505-511
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    • 2007
  • In this paper, we examine the Markov chain $\{X_k,\;N_k;\;k=0,\;1,...$. We show that the marginal steady state distribution of Xk is discrete phase type. The implication of this result is that the queue length distribution of phase type for large number of examples where this Markov chain is applicable and shows a queueing application by matrix geometric methods.

동시다채널 세포외기록법을 이용한 뇌-컴퓨터 접속기술

  • 김상억;신형철
    • Communications of the Korean Institute of Information Scientists and Engineers
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    • v.22 no.2
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    • pp.20-34
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    • 2004
  • 최근 외신을 통해서 보도된 원숭이를 이용한 BCI (Brain-Computer Interface) 실험에 관한 보도 (Carmena et al., 2003)나 배우 Keanu Reeves가 세 편에 걸쳐서 열연한 영화 Matrix를 통해서나 뇌-컴퓨터 접속이라는 주제가 대중적으로 많은 인기를 끌고 있다. 배우 KeanuReeves는 1995년에도 Fox 영화사에서 제작된 Jonny Mnemonic Superbit Collection(국내 소개명 코드명J)라는 영화에서 뇌-컴퓨터접속기술을 소개한 바 있는데 그리 큰 인길르 끌지는 못하였다가 최근 몇 년간에 걸친 Matrix 쓰리즈에서 뇌-컴퓨터 접속기술을 범대중적으로 소개하는데 성공하였다.

REORDERING SCHEME OF SPARSE MATRIX. Sparse 행렬의 Reordering방법에 대한 연구

  • 유기영
    • Communications of the Korean Institute of Information Scientists and Engineers
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    • v.5 no.2
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    • pp.85-89
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    • 1987
  • The large sparse matrix problems arise in many applications areas, such as structural analysis, network analysis. In dealing with such sparse systems proper preprogramming techniques such as permuting rows and columns simultaneously, will be needed in order to reduce the number of arithmetic operations and storage spaces.

Exponentially Weighted Moving Average Control Charts for Dispersion Matrix

  • Chang, Duk-Joon;Shin, Jae-Kyoung
    • Journal of the Korean Data and Information Science Society
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    • v.15 no.3
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    • pp.633-644
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    • 2004
  • Exponentially Weighted Moving Average(EWMA) control chart for variance-covariance matrix of several quality characteristics based on accumulate-combine approach has proposed. Numerical computations show that multivariate EWMA chart based on accumulate-combine approach is more efficient than corresponding multivariate EWMA chart based on combine-accumulate approach.

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New Upper Bounds for the CALE: A Singular Value Decomposition Approach

  • Savov, Svetoslav G.;Popchev, Ivan P.
    • International Journal of Control, Automation, and Systems
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    • v.6 no.2
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    • pp.288-294
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    • 2008
  • Motivated by the fact that upper solution bounds for the continuous Lyapunov equation are valid under some very restrictive conditions, an attempt is made to extend the set of Hurwitz matrices for which such bounds are applicable. It is shown that the matrix set for which solution bounds are available is only a subset of another stable matrices set. This helps to loosen the validity restriction. The new bounds are illustrated by examples.

Sequential LS Algorithms for Smart Antennas (스마트안테나용 S-LS 알고리즘)

  • Park, Jaedon;Tuan, Le-Minh;Giwan Yoon;Kim, Jewoo
    • Proceedings of the Korean Institute of Information and Commucation Sciences Conference
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    • 2001.10a
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    • pp.341-344
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    • 2001
  • We propose a novel method to simplify the computational load of ILSP algorithm for CDMA environment. Since this method processes the block matrix by a vector sequentially, the complex matrix computation ran be avoided. The performance of the algorithm is verified by computer simulations.

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A Study on the Optimization Design for Amplification Circuit using Sparse Matrix (Sparse 행렬을 이용한 증폭회로의 최적설계에 관한 연구)

  • 강순덕;마경희
    • The Journal of Korean Institute of Communications and Information Sciences
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    • v.5 no.1
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    • pp.60-69
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    • 1980
  • The computerized analysis of complicated circuits requires large memory capacity and considerable length of time. In order to enhance the efficiency of memory capacity and the executing time, Sparse Matrix is applied to the solution of simultaneous equations required for the analysis of amplification circuit. The optimization Subroutine, FMFP is utilized for the decision of optimum element parameters of an equalizer amplifier.

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Static Output Feedback Control Synthesis for Discrete-time T-S Fuzzy Systems

  • Dong, Jiuxiang;Yang, Guang-Hong
    • International Journal of Control, Automation, and Systems
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    • v.5 no.3
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    • pp.349-354
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    • 2007
  • This paper considers the problem of designing static output feedback controllers for nonlinear systems represented by Takagi-Sugeno (T-S) fuzzy models. Based on linear matrix inequality technique, a new method is developed for designing fuzzy stabilizing controllers via static output feedback. Furthermore, the result is also extended to $H_{\infty}$ control. Examples are given to illustrate the effectiveness of the proposed methods.

Associative Memories for 3-D Object (Aircraft) Identification (연상 메모리를 사용한 3차원 물체(항공기)인식)

  • 소성일
    • Information and Communications Magazine
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    • v.7 no.3
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    • pp.27-34
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    • 1990
  • The $(L,\psi)$ feature description on the binary boundary air craft image is introduced of classifying 3-D object (aircraft) identification. Three types for associative matrix memories are employed and tested for their classification performance. The fast association involved in these memories can be implemented using a parallel optical matrix-vector operation. Two associative memories are based on pseudoinverse solutions and the third one is interoduced as a paralell version of a nearest-neighbor classifier. Detailed simulation results for each associative processor are provided.

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An approach to improving the Lindley estimator

  • Park, Tae-Ryoung;Baek, Hoh-Yoo
    • Journal of the Korean Data and Information Science Society
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    • v.22 no.6
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    • pp.1251-1256
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    • 2011
  • Consider a p-variate ($p{\geq}4$) normal distribution with mean ${\theta}$ and identity covariance matrix. Using a simple property of noncentral chi square distribution, the generalized Bayes estimators dominating the Lindley estimator under quadratic loss are given based on the methods of Brown, Brewster and Zidek for estimating a normal variance. This result can be extended the cases where covariance matrix is completely unknown or ${\Sigma}={\sigma}^2I$ for an unknown scalar ${\sigma}^2$.