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This section presents the mathematical equations governing the problem and discusses their relationship with the physical values and phenomena.
Based on the physics governing the problem, an axisymmetric formulation is found to be adequate and is thus considered.
A computational code was developed in order to evaluate the equations governing the problem, the boundary, and initial conditions.
The highly non-linear differential equations with variable coefficients governing the problem are solved numerically using a Runge Kutta method.
Given the physical conditions governing the problem and the high viscosity of the fluids used in this study, all flow regimes are laminar.
Numerical solutions of the boundary layer equations are obtained and discussion is provided for several values of the nanofluid parameters governing the problem.
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Finally, a parametric analysis showing the influence of the main parameters governing the problems (angle and strip geometry and mechanical properties of constituent material) was carried out, mainly referring to moment axial force domains, moment curvature diagrams.
This model reveals the dimensionless groups that govern the problem.
Dimensionless parameters that govern the problem are identified.
The nonlinear equilibrium equation that governs the problem considers extensional deformation of the beam.
The equations have been written in dimensionless form and the independent parameters which govern the problem have been established.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com