• 제목/요약/키워드: Autoregressive Process

검색결과 165건 처리시간 0.028초

무선 LAN 시스템에서 계층 2 트리거 발생기 설계를 위한 적응성 있는 수신 신호 강도 예측 모델 (An Adaptive Received Signal Strength Prediction Model for a Layer 2 Trigger Generator in a WLAM System)

  • 박재성;임유진;김범준
    • 정보처리학회논문지C
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    • 제14C권3호
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    • pp.305-312
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    • 2007
  • 무선 LAN 시스템에서 고속 핸드오프를 위한 계층 2 트리거는 정확한 핸드오프 예측 모델을 요구한다. 이에 따라 본 논문은 계층 2 트리거 발생기 설계를 위한 단말의 이동성 모델로 수신 신호 강도 (received signal strength: RSS) 예측 모델을 제안한다. 제안 모델은 짧은 시간 동안 사용자 단말과 억세스 포인트 (AP) 사이의 거리 변화양은 물리적으로 제한된다는 사실을 이용하여 일정 시간 동안 측정된 RSS 값들에 대해 적응성 있게 동작한다. 제안 모델 설계를 위해 우선 ns 2 모의 실험을 통해 측정된 RSS 데이터를 통계적으로 분석하여 일정 시간 측정된 RSS 데이터는 차수 1인 자기 회기 (autoregressive: AR(1)) 프로세스로 모델링 할 수 있다는 것을 검증하였다. 이후 AR(1) 프로세스를 이용하여 향후 RSS 값을 예측하는 방법을 제시하고 예측 오류를 확률적으로 정량화 하였으며 모의 실험을 통해 현재까지 측정된 RSS 값들을 이용하여 적어도 1-step 이후의 RSS 값을 예측할 수 있다는 것을 검증하였다.

STRICT STATIONARITY AND FUNCTIONAL CENTRAL LIMIT THEOREM FOR ARCH/GRACH MODELS

  • Lee, Oe-Sook;Kim, Ji-Hyun
    • 대한수학회보
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    • 제38권3호
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    • pp.495-504
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    • 2001
  • In this paper we consider the (generalized) autoregressive model with conditional heteroscedasticity (ARCH/GARCH models). We willing give conditions under which strict stationarity, ergodicity and the functional central limit theorem hold for the corresponding models.

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A Unit Root Test for Multivariate Autoregressive Model with Multiple Unit Roots

  • Shin, Key-Il
    • Journal of the Korean Statistical Society
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    • 제26권3호
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    • pp.397-405
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    • 1997
  • Recently maximum likelihood estimators using unconditional likelihood function are used for testing unit roots. When one wants to use this method the determinant term of initial values in the multivariate unconditional likelihood function produces a complicated function of the elements in the coefficient matrix and variance matrix. In this paper an approximation of the determinant term is calculated and based on this aproximation an approximated unconditional likelihood function is calculated. The approximated unconditional maximum likelihood estimators can be used to test for unit roots. When multivariate process has one unit root the limiting distribution obtained by this method and the limiting distribution using exact unconditional likelihood function are the same.

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Recent Review of Nonlinear Conditional Mean and Variance Modeling in Time Series

  • Hwang, S.Y.;Lee, J.A.
    • Journal of the Korean Data and Information Science Society
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    • 제15권4호
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    • pp.783-791
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    • 2004
  • In this paper we review recent developments in nonlinear time series modeling on both conditional mean and conditional variance. Traditional linear model in conditional mean is referred to as ARMA(autoregressive moving average) process investigated by Box and Jenkins(1976). Nonlinear mean models such as threshold, exponential and random coefficient models are reviewed and their characteristics are explained. In terms of conditional variances, ARCH(autoregressive conditional heteroscedasticity) class is considered as typical linear models. As nonlinear variants of ARCH, diverse nonlinear models appearing in recent literature including threshold ARCH, beta-ARCH and Box-Cox ARCH models are remarked. Also, a class of unified nonlinear models are considered and parameter estimation for that class is briefly discussed.

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推計學的 特性을 考慮한 實時間流出 豫測 (Real-Time Forecasting for Runoff Considering Stochastic Component)

  • 정하우;이남호;한병근
    • 한국농공학회지
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    • 제34권1호
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    • pp.100-106
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    • 1992
  • The objective of this study is to develop a real-time runoff forecasting model considering stochastic component. The model is composed of deterministic and stochastic components. Simplified tank model was selected as a deterministic runoff forecasting model. The time series of estimation residual resulting from the tank model simulation was analyzed and was best suited to the second-order autoregressive model. ARTANK model which combined the tank model with the autoregressive process was developed. And it was applied to a BANWEOL basin for validation. The simulation results showed a good agreement with the observed field data.

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Simulation of large wind pressures by gusts on a bluff structure

  • Jeong, Seung-Hwan
    • Wind and Structures
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    • 제7권5호
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    • pp.333-344
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    • 2004
  • This paper illustrates application of the proper orthogonal decomposition (POD) and the autoregressive (AR) model to simulate large wind pressures due to gusts on a low-rise building. In the POD analysis, the covariance of the ensemble of large wind pressures is employed to calculate the principal modes and coordinates. The POD principal coordinates are modeled using the AR process, and the fitted AR models are employed to generate the principal coordinates. The generated principal coordinates are then used to simulate large wind pressures. The results show that the structure characterizing large wind pressures is well represented by the dominant eigenmodes (up to the first fifteen eigenmodes). Also, wind pressures with large peak values are simulated very well using the dominant eigenmodes along with the principal coordinates generated by the AR models.

Bootstrap control limits of process control charts for correlative process data

  • Suzuki Hideo
    • 한국품질경영학회:학술대회논문집
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    • 한국품질경영학회 1998년도 The 12th Asia Quality Management Symposium* Total Quality Management for Restoring Competitiveness
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    • pp.174-179
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    • 1998
  • This research explores the application of the bootstrap methods to the construction of control limits for the x charts and the EWMA charts based on single observations with stationary autoregressive processes. The subsample means-based control chars in the presence autocorrelation are also considered. We use a technique for inferring confidence intervals using bootstrap, the percentile method. Simulation studies are conducted to compare the performance of the bootstrap method and that of standard method for constructing control charts under several conditions.

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GEOMETRIC ERGODICITY AND TRANSIENCE FOR NONLINEAR AUTOREGRESSIVE MONELS

  • Lee, Oe-Sook
    • 대한수학회논문집
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    • 제10권2호
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    • pp.409-417
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    • 1995
  • We consider the $R^k$-valued $(k \geq 1)$ process ${X_n}$ generated by $X_n + 1 = f(X_n)+e_{n+1}$, where $f(x) = (h(x),x^{(1)},x^{(1)},\cdots,x{(k-1)})'$. We assume that h is a real-valued measuable function on $R^k$ and that $e_n = (e'_n,0,\cdot,0)'$ where ${e'_n}$ are independent and identically distributed random variables. We obtained a practical criteria guaranteeing a given process to be geometrically ergodic. Sufficient condition for transience is also given.

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