Determining Equations of Fourth Order Nonlinear Ordinary Differential Equation
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Abstract/Overview
Determining Equations are linear partial differential equations. The equation to be solved is subjected to extension generator. The coefficient of unconstrained partial derivatives is equated to zero and since the equations are homogeneous their solutions form vector space [1]. The determining equations obtained leads to n-parameter symmetries.
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APA
(2026). Determining Equations of Fourth Order Nonlinear Ordinary Differential Equation. Afribary. Retrieved June 14, 2026, from http://library.afribary.com/works/determining-equations-of-fourth-order-nonlinear-ordinary-differential-equation
MLA
"Determining Equations of Fourth Order Nonlinear Ordinary Differential Equation." Afribary, 7 Jun. 2026, http://library.afribary.com/works/determining-equations-of-fourth-order-nonlinear-ordinary-differential-equation. Accessed June 14, 2026.
Chicago
"Determining Equations of Fourth Order Nonlinear Ordinary Differential Equation." Afribary (2026). Accessed June 14, 2026. http://library.afribary.com/works/determining-equations-of-fourth-order-nonlinear-ordinary-differential-equation