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The basic equations are solved numerically by using Runge Kutta Fehlberg method with shooting technique.
The reduced complicated two-point boundary value problem is treated numerically using Runge Kutta Fehlberg 45 method with shooting technique.
The steady-state boundary layer equations are non-dimensionalized into non-similar form and then solved numerically by the local non-similarity method with shooting quadrature.
The nonlinear ordinary differential equations (7) and (8) subject to the boundary conditions (9) were solved numerically by the Runge-Kutta-Fehlberg method with shooting technique.
The governing partial differential equations are transformed into ordinary differential equations using a similarity transformation, before being solved numerically by a Runge-Kutta-Fehlberg method with shooting technique.
The governing partial differential equations were transformed into ordinary differential equations by a similarity transformation, before being solved numerically using the Runge-Kutta-Fehlberg method with shooting technique.
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For example, many authors have obtained the existence and multiplicity of periodic solutions by various methods, such as a generalized form of the Poincaré-Birkhoff theorem, critical point theory, phase-plane analysis combined with shooting methods or fixed point theorems of planar homeomorphisms, and continuation methods based on degree theory; see [1 7] and the references therein.
Proceed with shooting the photo.
The method of shooting with a small crew and using the latest equipment is typical of the 87-year-old.
The set of non-linear differential Equations (11 - 13 11 - 13t to the boundary conditionsubject(16) were solved numerically using an efficientoRunge-Kuthe-Fehlboundaryhod with a shooting teconditionshich is described in Pal and Shivakumara [40].
This technique dealing with the nonlinear problem is simpler and clearer compared with the method of shooting.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com