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Equation (20), asecond-orderdifferentialequation, determines the structure of the transition.
From theCambridge English Corpus
The model uses an ordinary linearsecond-orderdifferentialequationwith constant coefficients with spinal compression as the variable.
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On the same figure, the results of the numerical time-integration of one-dimensional second-order differential equations (6) are shown.
From theCambridge English Corpus
Characteristic values associated with a class of nonlinear second-order differential equations.
From theCambridge English Corpus
The most important cases for applications are first-order and second-order differential equations.
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Wikipedia
This example is from Wikipedia and may be reused under a CC BY-SA license.
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