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That is obtained via the existence of sixth order difference equations, resulting from the delay concept.
Then, we employ delayed difference equations of sixth order to describe the model, while the respective solutions of sixth order polynomial correspond to the typical observed business cycles of real economy.
The derived boundary problem is of sixth order and can be solved analytically in the case of statics.
Using an extrapolation technique, results of sixth order accuracy are obtained with an estimated accuracy of six significant figures.
The governing differential equations are of sixth order and the boundary conditions allow enforcement of total fixity of the end of a beam.
This paper considers the Cauchy problem of solutions for a class of sixth order 1-D nonlinear wave equations at high initial energy level.
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Constant rate of first order reaction (1/s).
Six subwatersheds (SW1 SW6) are of fourth order; however, SW7 is of fifth order.
Both of these parameters are of second order only.
In the linear regime, the method is consistent of first order in time and of second order in space.
For simplicity, we only consider the approximation of zeroth order.
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