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James R. Rowland

Researcher at Oklahoma State University–Stillwater

Publications -  12
Citations -  153

James R. Rowland is an academic researcher from Oklahoma State University–Stillwater. The author has contributed to research in topics: Nonlinear system & Monte Carlo method. The author has an hindex of 4, co-authored 12 publications receiving 139 citations.

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A methodology for estimating emergency evacuation times

TL;DR: Inputs and outputs for the resulting computer model developed from the methodology are discussed for a nuclear power plant licensing application by Public Service Company of Oklahoma and predicted an average total evacuation time of approximately two and a half hours.
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Simulation validation with sparse random data

TL;DR: In this article, a simulation validation technique based on Theil's inequality coefficient (TIC) is developed for handling correlated random time-series having only sparse data sets, and a new TIC estimate containing unbiased system and model component variance estimates is derived.
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Optimal digital simulations for random linear systems with integration constraints

TL;DR: A generalized approach involving concepts from optimization theory is developed for realizing optimal digital simulations for linear, time-varying, continuous dynamical systems having random inputs by modifying discrete input signal variances.
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A direct covariance algorithm for computer-aided statistical electronic circuit design

TL;DR: Improvements in both accuracy and computational speed clearly demonstrate that the direct covariance algorithm is a versatile and effective computer-aided design tool.
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Realtime digital integration for continuous Kalman filtering in nonlinear systems

TL;DR: In this paper, the utilization of different numerical integration formulas for on-line continuous Kalman filtering is investigated for nonlinear systems, and it is shown by ensemble-averaged Monte Carlo simulations that the second-order Adams-Bashforth formula (AB2) and the variational Kalman filter should be used for the mildly nonlinear system considered.