• 제목/요약/키워드: basis

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기계상태의 변화를 온라인으로 탐지하기 위한 Radial Basis 하이브리드 뉴럴네트워크 모델링 (Radial Basis Hybrid Neural Network Modeling for On-line Detection of Machine Condition Change)

  • 왕지남;김광섭;정윤성
    • 대한산업공학회지
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    • 제20권4호
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    • pp.113-134
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    • 1994
  • A radial basis hybrid neural network (RHNN) is presented for an on-line detection of machine condition change. Two-phase modeling by RHNN is designed for describing a machine condition process and for predicting future signal. A moving block procedure is also designed for detecting a process change. A fast on-line learning algorithm, the recursive least square estimation, is introduced. Experimental results showed the RHNN could be utilized efficiently for on-line machine condition monitoring.

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시간-주파수 분석을 이용한 방사 기준 함수 구조의 최적화 (Optimization of the Radial Basis Function Network Using Time-Frequency Localization)

  • 김성주;김용택;조현찬;전홍태
    • 한국지능시스템학회:학술대회논문집
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    • 한국퍼지및지능시스템학회 2000년도 추계학술대회 학술발표 논문집
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    • pp.459-462
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    • 2000
  • In this paper, we propose the initial optimized structure of the Radial Basis Function Network which is more simple in the part of the structure and converges more faster than Neural Network with the analysis method using Time-Frequency Localization. When we construct the hidden node with the Radial Basis Function whose localization is similar with an approximation target function in the plane of the Time and Frequency, we make a good decision of the initial structure having an ability of approximation.

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STABILITY OF A JENSEN FUNCTIONAL EQUATION WITH THREE VARIABLES

  • Lee, Eun-Hwi;Lee, Young-Whan;Park, Sun-Hui
    • Journal of applied mathematics & informatics
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    • 제10권1_2호
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    • pp.283-295
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    • 2002
  • In this Paper we show the Solution of the following Jensen functional equation with three variables and prove the stability of this equations in the spirit of Hyers, Ulam, Rassias and Gavruta: (equation omitted).

Analysis and Compression of Spun-yarn Density Profiles using Adaptive Wavelets

  • Kim, Joo-Yong
    • 한국염색가공학회지
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    • 제18권5호
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    • pp.88-93
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    • 2006
  • A data compression system has been developed by combining adaptive wavelets and optimization technique. The adaptive wavelets were made by optimizing the coefficients of the wavelet matrix. The optimization procedure has been performed by criteria of minimizing the reconstruction error. The resulting adaptive basis outperformed such conventional basis as Daubechies-5 by 5-10%. It was also shown that the yarn density profiles could be compressed by over 95% without a significant loss of information.

Radial-BAsis Function Networks를 이용한 영상 압축 방법 (An Image Compression Method using Radial-Basis Function Networks)

  • 이재영;김황수
    • 한국정보과학회논문지:소프트웨어및응용
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    • 제27권9호
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    • pp.913-919
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    • 2000
  • 본 논문에서는 인간 시지각을 고려한 새로운 영상 압축 방법을 제시한다. 영상의 화소의 값들이 x-y 평명상에서 정의된 3차원 곡면 위에 있는 점들로 가정하여, 영상을 곡면의 복잡도에 따라 나누고, 나누어진 각각의 곡면(영역)은 Radial-Basis Function (RBF)를 사용하여 근사화하는 방법으로 영상을 압축한다. 본 방법은 JPEG 압축 방법과 비슷한 압축율과 영상의 질을 얻을 수 있다.

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내부점 선형계획법에서의 최적기저 추출방법의 구현 (On the Implementation of an Optimal Basis Identification Procedure for Interior Point Method)

  • 임성묵;박순달
    • 경영과학
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    • 제17권2호
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    • pp.1-12
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    • 2000
  • In this study, we deals with the implementation of an optimal basis identification procedure for interior point methods. Our implementation is based on Megiddo’s strongly polynomial algorithm applied to Andersen and Ye’s approximate LP construction. Several techniques are explained such as the use of effective indicator for obtaining optimal partition when constructing the approximate LP, the efficient implementation of the problem reduction technique proposed by Andersen, the crashing procedure needed for fast dual phase of Megiddo’s algorithm and the construction of the stable initial basis. By experimental comparison, we show that our implementation is superior to the crossover scheme implementation.

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The Use of The Spectral Properties of Basis Splines in Problems of Signal Processing

  • Nasiritdinovich, Zaynidinov Hakim;Egamberdievich, MirzayevAvaz;Panjievich, Khalilov Sirojiddin
    • Journal of Multimedia Information System
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    • 제5권1호
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    • pp.63-66
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    • 2018
  • In this work, the smoothing and the interpolation basis splines are analyzed. As well as the possibility of using the spectral properties of the basis splines for digital signal processing are shown. This takes into account the fact that basic splines represent finite, piecewise polynomial functions defined on compact media.

NATURAL ORTHONORMAL BASES ASSOCIATED WITH FINITE FRAMES

  • Ha, Young-Hwa;Ryu, Han-Young
    • 호남수학학술지
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    • 제29권1호
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    • pp.1-8
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    • 2007
  • In this paper we show that for each finite frame for a Hilbert space there are two orthonormal elements related to the optimal lower and upper bounds of the frame. Based on this we show that an orthonormal basis is naturally associated with every finite frame. We then analyze the relationship between such an orthonormal basis and the given finite frame.

경쟁학습을 갖는 Radial Basis Function Networks 결정 궤한 등화기 (Radial Basis Functions Networks Decision Feedback Equalizer with Competitive Learning)

  • 서창우
    • 한국음향학회:학술대회논문집
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    • 한국음향학회 1997년도 영남지회 학술발표회 논문집 Acoustic Society of Korean Youngnam Chapter Symposium Proceedings
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    • pp.13-16
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    • 1997
  • 본 논문에서는 Bayesian 결정 이론을 이용한 기존의 Radial Basis Function Networks 이되는 출력층에서 선형 조합되는 것과는 다른 형태의 방법을 제안하고자 한다. 제안하고자 하는 방법은 은닉층의 출력값과 가중치와의 곱해진 값이 출력층의 입력으로 들어오는데 이들 입력신호를 경쟁을 통하여 가장 큰 값만을 출력신호 인정하는 방법이다. 이런 경우에 파라미터 갱신을 할 때도 모든 가중치를 다 갱신하는 것이 아니라 출력되는 은닉층에 연결된 가중치만을 갱신하게된다. 이렇게 할 경우 계산량 감소뿐만 아니라 학습시간을 단축할 수 있다는 장점이 있다. 그리고 제안한 방법을 이용할 경우 비선형 분류문제에서도 우수한 성능결과를 확인 할 수 있었으며 기존의 RBFN rhk Wiener Filter와 성능을 비교하였다.

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Identification of System from Generalized Orthogonal Basis Function Expansions

  • Bae, Chul-Min;Wada, Kiyoshi
    • 제어로봇시스템학회:학술대회논문집
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    • 제어로봇시스템학회 2001년도 ICCAS
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    • pp.26.1-26
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    • 2001
  • In this paper, we will expand and generalize the orthogonal functions as basis functions for dynamical system representations. The orthogonal functions can be considered as generalizations of, for example, the pulse functions, Laguerre functions, and Kautz functions, and give rise to an alternative series expansion of rational transfer functions. It is shown row we can exploit these generalized basis functions to increase the speed of convergence in a series expansion. The set of Kautz functions is discussed in detail and, using the power-series equivalence, the truncation error is obtained. And so we will present the influence of noises to use Kautz function on the identification accuracy.

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