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Thermoelectric power of the prepared samples was measured using the differential method.
CO consumption rate was obtained from the data in Table 1 by using the differential method of data analysis.
The observed difference between estimated cumulative evaporations using the differential method and energy balance equation was less than 5%.
In the present case, the thermoelectric power measurements were carried out in the temperature range of 200 600 °C (473 873 K) using the differential method.
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The analytical solutions of a beam with two simply supported ends are obtained as well as semi-analytical solutions are obtained for other end conditions using the differential quadrature method coupled with the state-space method.
Then, using the differential quadrature method (DQM) as an accurate and computationally efficient numerical method, the effect of small scale parameter on the frequency parameters of the nanoplates with some different types of boundary conditions are studied.
The results from the present modeling method have been obtained considering ten assumed modes compared with those reported by Ozgumus and Kaya (2006) using the differential transform method.
Equation (15) has been also investigated by Yiǧider et al. [34] using the differential transformation method.
The mode shapes were then used to calculate strain energy using the differential quadrature method (DQM).
The resulting governing equations are then discretized using the differential quadrature method (DQM).
Solutions to the equations are set up using the differential quadrature method.
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