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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.
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The governing equations are formulated and then numerically solved in Mathematica using a shooting method.
7 and 8 with the boundary conditions (9) were obtained using a shooting method.
Mathematical modeling is undertaken and numerical results are constructed using a shooting method.
Then small steady-state vibrations about the equilibrium configuration are obtained numerically using a shooting method.
Erbe and Tang [8] presented a new uniqueness criterion using a shooting method and Sturm comparison theorem.
The problem is formulated as a two point boundary value problem and solved using a shooting method by employing the Nelder Meads search technique.
Abel et al. [18] carried out a numerical study of hydromagnetic micropolar fluid flow due to horizontal/vertical stretching sheet using a shooting method.
The strip is modeled as an elastica, and the resulting nonlinear boundary value problem is solved numerically using a shooting method.
The effects of the internal pressure, foundation stiffness, and foundation shear modulus on the first four frequencies and modes are determined numerically using a shooting method.
The nonlinear differential equations (7) and (8) along with the boundary conditions (9) form a two-point boundary value problem (BVP) and are solved using a shooting method, by converting them into an initial value problem (IVP).
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