“differentiable”造句，怎么用differentiable造句

Theorem 1 if is differentiable at, and is a local extreme value of, then.

In this paper, the star-kernel of a quasi-differentiable function in one-dimensional space is studied.

I need to have a vector field that is defined and differentiable — — everywhere in d, so same instructions as usual.

It is also proved as application that any bounded variation function can be seen as a differentiable function beside a set of arbitrary small measure.

For functions of them, the delta method implies the following result, proved in Section 14.1.4: Let denote a differentiable function of, with sample value for a multinomial sample.

Every polynomial is differentiable, and so is every rational.

And, we say that a function is differentiable if these things exist.

You will see why. It is defined and differentiable in r.

The traditional bi-level model formulation of these problems is transformed into a single-level continuously differentiable problem using a marginal function approach.

Rational number can approximate to real number use the notation of approximate one can prove riemann function isn't differentiable anywhere that the rational points are dense in unit circle .

There is a nodus to design an observer for nonlinear bounded continuous differentiable system.

Every Layer has a simple API: it transforms an input 3d volume to an output 3d volume with some differentiable function that may or may not have parameters.

That means you need your vector field to be continuous and differentiable everywhere on the surface s.

OK, so most of the functions we'll see are differentiable.