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Then using a shooting technique, a numerical solution of these equations is constructed.
The nonlinear mass-transfer equations are also solved numerically using a shooting technique.
Periodic solutions of the discretized equations of motion are constructed using a shooting technique.
Yacob et al. [10] studied the stagnation point flow of a nanofluid flow due to a stretching/shrinking sheet using a shooting technique together with a fourth-fifth order Runge-Kutta method.
The accuracy of analytical solutions is verified by numerical solutions obtained using a shooting technique that uses a Runge-Kutta-Felhberg integration scheme and a Newton-Raphson correction scheme.
The non-linear differential Eqs. 12 and 21 along with the boundary conditions (13) and (22) form a two-point boundary value problem and are solved using a shooting technique together with a fourth-order Runge Kutta integration scheme by converting the non-linear differential equations into an initial value problem.
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The problem is formulated as a two point boundary value problem and solved using a shooting method by employing the Nelder Meads search technique.
The governing equations are formulated and then numerically solved in Mathematica using a shooting method.
For the second case we use a shooting method coupled with a sequential quadratic programming technique to obtain the constant flow rates in the different sub-intervals.
By using the shooting technique, the steady state periodic response is numerically obtained over a wide range of wave frequencies.
The governing set of equations is solved numerically using the shooting technique.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com