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Junsub Yi

Researcher at University of North Texas

Publications -  7
Citations -  542

Junsub Yi is an academic researcher from University of North Texas. The author has contributed to research in topics: Autoregressive integrated moving average & Artificial neural network. The author has an hindex of 5, co-authored 7 publications receiving 501 citations. Previous affiliations of Junsub Yi include Kyungsung University.

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A neural network model forecasting for prediction of daily maximum ozone concentration in an industrialized urban area.

TL;DR: A neural network model for forecasting daily maximum ozone levels is developed that is superior to the regression and Box-Jenkins ARIMA models the authors tested and compared the neural network's performance with those of two traditional statistical models.
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Comparison of neural network models with ARIMA and regression models for prediction of Houston's daily maximum ozone concentrations

TL;DR: A neural network model for forecasting daily maximum ozone levels is developed and compared with two conventional statistical models, regression and Box–Jenkins ARIMA.
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A Model Depicting Salespeople's Perceptions

TL;DR: In this paper, a model that consolidates knowledge involving salespeople's perceptions of their sales manager's behavior with knowledge relating to other perceptions and intentions was developed to enhance salesperson's attachment to the selling organization and retention.
Journal Article

Predicting Airline Passenger Volume

TL;DR: This article compares the forecasting performance of neural networks with those of traditional forecasting techniques, regression and exponential smoothing, using monthly international airline passenger data between U. S and Mexico for the period of January 1982 - December 1993.
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ARL Comparisons Between Neural Network Models and -Control Charts for Quality Characteristics that are Nonnormally Distributed

TL;DR: In this paper, a neural network is used to control non-normally distributed control charts, such as Box-Cox power transformations on the original data to yield an approximate normal distribution, increasing the size of the samples drawn from the process until the distribution of the sample means is considered normal.