Sentence examples for coefficient differential from inspiring English sources

Constant coefficient differential equations.

They, in fact, represent systems that are describable by linear constant coefficient differential equations.

But these properties, in particular, provide the mechanism as they did with Fourier transforms for turning linear constant coefficient differential equations into algebraic equations and, corresponding, lead to a mechanism for dealing with and solving linear constant coefficient differential equations.

We'll be using a number of these properties shortly, when we turn our attention to linear constant coefficient differential equations.

And out of these properties, both are some mechanisms for using the Laplace transform for such systems as those described by linear constant coefficient differential equations.

We've seen already a glimpse of how it plays a role in filtering, modulation, how its properties help us with linear constant coefficient differential equations, et cetera.

OK well, as I've indicated, in the next lecture we'll return to a much more detailed discussion of linear constant-coefficient differential and difference equations.

This leads to two variable-coefficient differential equations, for which only approximate solutions have been used in previous analyses.

In the next lecture, we'll turn our attention to a very important subclass of those systems, namely systems that are describable by linear constant-coefficient difference equations in the discrete-time case, and linear constant-coefficient differential equations in the continuous-time case.

A method for analysis and computation of derivatives and extremum points of variable-coefficients differential eigenvalue problems is presented.

Finally, the differential quadrature method (DQM) as an efficient and accurate numerical method is applied to discretize the resulting variable coefficients differential equations in the radial direction.