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However, we tackle this problem by using finite difference linearization. .
The finite difference linearization method is proved to be more efficient compared to other approaches [6].
We overcome this problem by using MunkŠs canonical formula [8] and the finite difference linearization and law of cosines.
However, this can be resolved by using AoA [5] and law of cosines [14]; finally, finite difference linearization is applied, where one unknown node has three ranges from known nodes, such that a single, unambiguous solution exists [14].
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After discretization of equations in full implicit finite difference scheme, some linearization is required.
We also investigate different finite difference and finite element formulations.
Nonlinear integro-differential thermo-electro mechanical equation based on Euler Bernoulli beam theory has been derived and solved using Step-by-Step Linearization Method and Finite Difference Method.
3.1 The finite difference method.
Introduction to finite difference, finite volume, and finite element methods for their computation.
Such numerical procedures are often called finite difference methods.
Finite difference approach was employed.
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