• 제목/요약/키워드: Robust Control Chart

검색결과 25건 처리시간 0.182초

Optimal Design of Robust Quantitative Feedback Controllers Using Linear Programming and Genetic Algorithms

  • Bokharaie, Vaheed S.;Khaki-Sedigh, Ali
    • 제어로봇시스템학회:학술대회논문집
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    • 제어로봇시스템학회 2003년도 ICCAS
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    • pp.428-432
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    • 2003
  • Quantitative Feedback Theory (QFT) is one of most effective methods of robust controller design and can be considered as a suitable method for systems with parametric uncertainties. Particularly it allows us to obtain controllers less conservative than other methods like $H_{\infty}$ and ${\mu}$-synthesis. In QFT method, we transform all the uncertainties and desired specifications to some boundaries in Nichols chart and then we have to find the nominal loop transfer function such that satisfies the boundaries and has the minimum high frequency gain. The major drawback of the QFT method is that there is no effective and useful method for finding this nominal loop transfer function. The usual approach to this problem involves loop-shaping in the Nichols chart by manipulating the poles and zeros of the nominal loop transfer function. This process now aided by recently developed computer aided design tools proceeds by trial and error and its success often depends heavily on the experience of the loop-shaper. Thus for the novice and First time QFT user, there is a genuine need for an automatic loop-shaping tool to generate a first-cut solution. In this paper, we approach the automatic QFT loop-shaping problem by using an algorithm involving Linear Programming (LP) techniques and Genetic Algorithm (GA).

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A Modified Target Costing Technique to Improve Product Quality from Cost Consideration

  • Wu, Hsin-Hung
    • International Journal of Quality Innovation
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    • 제6권2호
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    • pp.31-45
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    • 2005
  • The target costing technique, mathematically discussed by Sauers, only uses the $C_p$ index along with Taguchi loss function and ${\bar{X}}-R$ control charts to set up goal control limits. The new specification limits derived from Taguchi loss function is linked through the $C_p$ value to ${\bar{X}}-R$ control charts to obtain goal control limits. This study further considers the reflected normal loss function as well as the $C_{pk}$ index along with its lower confidence interval in forming goal control limits. With the use of lower confidence interval to replace the point estimator of the $C_{pk}$ index and reflected normal loss function proposed by Spiring to measure the loss to society, this modified and improved target costing technique would become more robust and applicable in practice. Finally, an example is provided to illustrate how this modified and improved target costing technique works.

QUALITY IMPROVEMENT OF VEHICLE DRIFT USING STATISTICAL SIX SIGMA TOOLS

  • PARK T. W.;SOHN H. S.
    • International Journal of Automotive Technology
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    • 제6권6호
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    • pp.625-633
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    • 2005
  • Vehicle drift was reduced using statistical six sigma tools. The study was performed through four steps: M (measure), A (analyze), I (improve), and C (control). Step M measured the main factors which were derived from a fishbone diagram. The measurement system capabilities were analyzed and improved before measurement. Step A analyzed critical problems by examining the process capability and control chart derived from the measured values. Step I analyzed the influence of the main factors on vehicle drift using DOE (design of experiment) to derive the CTQ (critical to quality). The tire conicity and toe angle difference proved to be CTQ. This information enabled the manufacturing process related with the CTQ to be improved. The respective toe angle tolerance for the adjustment process was obtained using the Monte Carlo simulation. Step C verified and controlled the improved results through hypothesis testing and Monte Carlo simulation.

QFT를 이용한 디젤엔진의 커먼레일 압력 제어알고리즘 설계 연구 (Common Rail Pressure Control Algorithm for Passenger Car Diesel Engines Using Quantitative Feedback Theory)

  • 신재욱;홍승우;박인석;선우명호
    • 대한기계학회논문집B
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    • 제38권2호
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    • pp.107-114
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    • 2014
  • 이 연구에서는 Quantitative Feedback Theory(QFT) 기법을 이용한 승용디젤엔진의 커먼레일 압력제어 알고리즘을 제안하였다. 커먼레일 압력모델의 입력과 출력은 각각 Pressure Control Valve(PCV) 구동전류와 커먼레일 압력으로 정의하였고, Metering Unit(MeUn)이 커먼레일 압력에 미치는 영향은 모델 파라미터 불확실성으로 정의하였다. QFT 기법은 이러한 모델의 불확실성에 대하여 강건하면서도 정량적 요구사항을 만족할 수 있는 제어알고리즘 설계방법을 제시한다. 제안된 커먼레일 압력제어기는 목표 레일압력 추종성능과 안정성능이 확보되었으며, 인젝터에 의한 연료분사가 커먼레일 압력에 미치는 영향을 줄이기 위하여 외란제거성능(Disturbance Rejection)이 고려되었다. 설계된 제어 알고리즘은 엔진 동력계 실험을 통하여 검증하였으며, MeUn 구동전류와 연료분사량의 급격한 변화에 따른 제어알고리즘의 강건성과 외란제거성능을 검증하였다.

LCD 유리 이송용 복합재료 로봇 핸드의 식스 시그마 강건설계 (Six Sigma Robust Design of Composite Hand for LCD Glass Transfer Robot)

  • 남현욱
    • 대한기계학회논문집A
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    • 제29권3호
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    • pp.455-461
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    • 2005
  • This research studied robust design of composite hand for LTR (LCD glass Transfer Robot). $1^{st}$ DOE (Design of Experiment) was conducted to find out vital few Xs. 108 experiments were performed and their results were statistically analyzed. Pareto chart analysis shows that the geometric parameters (height and width of composite beam) are more important than material parameters $(E_{1},\;E_{2})$ or stacking sequence angle. Also, the stacking sequence of mid-layer is more important than that of outer-layer. The main effect plots shows that the maximum deflection of LTR hand is minimized with increasing height, width of beam and layer thickness. $2^{nd}$ DOE was conducted to obtain RSM (Response Surface Method) equation. 25 experiments were conducted. The CCD (Central Composite Design) technique with four factors was used. The coefficient of determination $(R^{2})$ for the calculated RSM equation was 0.989. Optimum design was conducted using the RSM equation. Multi-island genetic algorithm was used to optimum design. Optimum values for beam height, beam width, layer thickness and beam length were 24.9mm, 186.6mnL 0.15mm and 2402.4mm respectively. An approximate value of 0.77mm in deflection was expected to be a maximum under the optimum conditions. Six sigma robust design was conducted to find out guideline for control range of design parameter. To acquire six sigma level reliability, the standard deviation of design parameter should be con trolled within $2{\%}$ of average design value