Modified Control Charts for Processes with
Complex Autocorrelation Structures
Authors: Renato Tigre Martins da
Costa (UFRN), André Luís Santos de Pinho (UFRN), Carla Almeida Vivacqua (UFRN),
Linda Lee Ho (USP)
Speaker: André Pinho
Abstract:
This work proposes a modified control chart incorporating concepts of time
series analysis. Specifically, we considerer Gaussian mixed transition
distribution (GMTD) models. The GMTD models are a more general class than the
autorregressive (AR) family, in the sense that the autocorrelated processes may
present flat stretches, bursts or outliers. In this scenario traditional
Shewhart charts are no longer appropriate tools to monitoring such processes.
Therefore, Vasilopoulos and Stamboulis (1978) proposed a modified version of
those charts, considering proper control limits based on
autocorrelated processes. In order to evaluate the efficiency of the proposed
technique a comparison with a traditional Shewhart chart (which ignores
the autocorrelation structure of the process), a AR(1)
Shewhart control chart and a GMTD Shewhart control chart was made. The criteria
used to measure the efficiency were the ARL0 and ARL1. The comparison was made
based on a series generated according to a GMTD model. The preliminary results
point to the direction that the modified Shewhart GMTD charts have a better
performance than the AR(1) Shewhart.
Optimization of pultrusion process
parameters via design of experiments and response surface
Authors:
Antonio Faria Neto (UNESP); Antonio Fernando Branco Costa (UNESP)
Speaker:
Antonio Faria Neto
Abstract: Experimental designs were
implemented to investigate the effects of mold temperature and pulling speed on
the tensile strength of cylindrical cables produced by pultrusion. A two-level
factorial design with a central point revealed that the linear model is not
applicable for describing the pultrusion process parameters’ influence on the
tensile strength. Additional experiments were performed to investigate the
contribution of quadratic terms. A three-level factorial design revealed that
the simplest model with the highest performance has three terms, the linear
components of the main effects and the quadratic component of the temperature.
In the investigated range of the parameters, the tensile strength always
increases with the mold temperature and decreases with the pulling speed. Thus,
cables produced at the highest temperature and the lowest speed are the most
resistant. Compared with the mold temperature, the pulling speed has a minor
influence on the tensile strength. Based on this finding, during periods of
higher demand, the pulling speed can be increased without significant loss in
tensile strength. The gain in quality translated into cables with better
resistance, which highly compensates for the additional energy consumption.
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