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The generalized equation describing cell growth can then be generated by combining Eqs.
The generalized equation is very difficult to handle analytically.
The generalized equation is solved via the Crank-Nicholson scheme.
We solve the generalized equation with the Crank-Nicholson technique.
A generalized equation to estimate relative inertial resistance was developed and incorporated into the model.
This investigation attempts to find an explicit form of the generalized equation.
By integrating the optical differential invariant, we derived the generalized equation of distortion.
Mao [13] investigated the mean square stability of the generalized equation.
If, then problem (1.6) becomes the generalized equation introduced by Robinson [13].
We solved the generalized equation numerically via the Crank-Nicholson scheme.
The generalized equation is called time-fractional variable order telegraph equation.
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