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Dive into the research topics where Gary R. Waissi is active.

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Featured researches published by Gary R. Waissi.


Applied Mathematics and Computation | 1996

A sigmoid approximation of the standard normal integral

Gary R. Waissi; Donald F. Rossin

Abstract This paper presents a simple sigmoid function for approximation of cumulative standard normal probabilities. The approximation has an error of ±0.000043 for −8 ≤ Z ≤ 8.


Applied Mathematics Letters | 1994

An improved unifying density function

Gary R. Waissi

Abstract This paper presents an improved and simplified version of the unifying probability density function of [1]. The improved unifying density function is shown to be the parent of the Rayleigh distribution in addition to the Weibull-, gamma-, Erlang-, χ 2 - and exponential distributions. The means and variances of the relating child distributions can be found easily by substitution using the established relationships.


Applied Mathematics Letters | 1993

A unifying probability density function

Gary R. Waissi

Abstract This paper presents a new unifying continuous probability density function. It is shown that the continuous distributions Weibull-, gamma-, Erlang-, χ 2 and exponential distributions can be derived from the proposed density function.


Applied Mathematics Letters | 1991

Worst case behavior of the Dinic algorithm

Gary R. Waissi

Many m-flow phase algorithms use the Dinic algorithm to generate an acyclic network in the iirst phase, and then solve the maximal flow problem in such a network in the second phase. This process is then repeated until the maximum value flow is found in the original network. In this paper a class of networks is presented where the Dinic algorithm always attains its worst ca8e bound. The Dinic algorithm requires (n - 1) network generations, where n is the number of nodes in the original network for finding the maximum value flow in the original network.


Mathematical and Computer Modelling | 1992

A new Karzanov-type O(n3) max-flow algorithm

Gary R. Waissi

A new algorithm is presented for finding maximal and maximum value flows in directed single commodity networks. The algorithm gradually converts a combination of blocking preflows and backflows to a maximal flow in the network. Unlike other maximal flow algorithms, the algorithm treats the network more symmetrically by attempting to increase flow on both the ForwardStep and the BackwardStep. The algorithm belongs to the so called phase algorithms, and is applied to Dinic-type layered networks. With an effort of at most O(n^3) for maximum value flow, the algorithm ties with the fastest maximum flow algorithms in dense networks, where m ~ n^2, and can therefore be seen as a significant alternate technique. The algorithm is based on the Karzanov [1] algorithm, and shares features with the algorithm of Tarjan [2]. The first version of this algorithm was presented by the author in [3].


Applied Mathematics Letters | 1998

Transformation of the unifying density to the normal distribution

Gary R. Waissi

Abstract This paper shows that the improved unifying density function of [1] transforms to the normal and standard normal distributions. The list of the unifying density function child distributions contains then seven continuous distributions: the Weibull-, gamma-, Erlang-, χ 2 -, exponential-, Rayleigh-, as well as the normal distribution.


SAE transactions | 1989

Assessment of Operational Feasibility Anticipated Quality and Cost Performance of a New Exterior Coating System in Automotive Manufacturing

Gary R. Waissi; Petri Porras

A new radiation curable exterior coating system for automotive applications, called the UV-system, shows considerable promise in terms of improvement of quality, simplification of assembly process, and cost savings for future exterior coating systems


Transportation Research Record | 1987

SIGHT DISTANCE RELATIONSHIPS INVOLVING HORIZONTAL CURVES

Gary R. Waissi; Donald E Cleveland


Archive | 1993

Internal combustion (IC) engine

Gary R. Waissi


Transportation Research Record | 1985

Stopping Sight Distance Parameters

Donald E Cleveland; Lidia P. Kostyniuk; Gary R. Waissi; Paul L. Olson; Paul S. Fancher

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Jane E. Humble

Arizona State University

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Mustafa Demir

Arizona State University

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