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In detail, we derive (4.1) by substituting the total differentials (4.3) and (4.4) in (4.2).
It is derived by substituting the total differentials in the transformation lemma, which is based on this triangular double integral.
At very low forcing frequencies, the performance of a periodically forced continuous process is tied to the second total differentials of the objective function at steady state.
Fortunately, both of the curl and the divergence theorems are derived by substituting the total differentials into our new method of a triangular integral.
In Section 4, the curl theorem on the 2D plane is derived by substituting the total differentials in the transformation lemma.
Replacing the integrand from a scalar function to a tensor function, we may derive the divergence theorem by substituting the total differentials into an integral formula.
Similar(48)
The method of derivation is based on the total differential scheme and then takes its partial differentiation accordingly.
First, the equation of restoration accuracy was derived using total differential method.
There should be the inverse operation of the total differential in this sense.
We may thus infer that this triangular integral is the inverse operation of the total differential.
Meanwhile, the total differential is widely used even in the exterior derivative [3].
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