Search Results - "Deeba, E.Y"

Analysis by fuzzy difference equations of a model of CO2 level in the blood by Deeba, E.Y., de Korvin, A.

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A Decomposition Method for Solving the Nonlinear Klein–Gordon Equation by Deeba, E.Y., Khuri, S.A.

“…In this paper, Adomian's decomposition scheme is presented as an alternate method for solving the nonlinear Klein–Gordon equation. The method is demonstrated…”
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Analysis by fuzzy difference equations of a model of CO 2 level in the blood by Deeba, E.Y., de Korvin, A.

“…In this paper we shall consider a model to determine the carbon dioxide (CO 2) level in the blood. The model consists of a set of nonlinear difference…”
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On the solution of some forms of the korteweg-de vries equation by Deeba, E.Y., Khuri, S.A.

“…In this paper, a modified version of Adomian's decomposition algorithm is introduced. The modified algorithm is adapted for solving the Korteweg-de Vries…”
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The decomposition method applied to Chandrasekhar H-equation by Deeba, E.Y., Khuri, S.A.

“…In this paper, Adomian's decomposition method is applied to the nonlinear Chandrasekhar H-equation. The solution is expressed as an infinite series. It is…”
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The solution of a two-compartment model by Deeba, E.Y, Khuri, S.A

“…In this paper, a decomposition method is used for solving a two-compartment model incorporating nonlinear efflux from a peripheral compartment. The solution is…”
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The solution of nonlinear compartmental models by Deeba, E.Y., Khuri, S.A.

“…In this paper, a decomposition scheme is presented as an alternate method for solving nonlinear compartmental models and identification problems associated…”
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On a fuzzy difference equation by Deeba, E.Y., de Korvin, A.

“…Difference equations arise in the modeling of many interesting problems. "Measurements" of data or specified information for an underlying problem may be…”
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OPERATIONAL CALCULUS FOR THE CONTINUOUS LEGENDRE TRANSFORM WITH APPLICATIONS by E.Y. DEEBA, E.L. KOH

“…This paper develops an operational calculus for the continuous Legendre transform introduced and studied by Butzer, Stens and Wehrens [1]. It is an extension…”
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