Examples of using Differentiable in English and their translations into Spanish
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the individual members of the family of curves need to be differentiable curves, for otherwise the concept of tangency does not apply,
In mathematics, a weak derivative is a generalization of the concept of the derivative of a function(strong derivative) for functions not assumed differentiable, but only integrable,
Because differentiable functions are locally linear,
More generally, the result also holds for mappings between second countable differentiable manifolds M{\displaystyle M}
such u may not be differentiable and thus, they do not satisfy equation 1.
The symmetry group of the general theory of relativity includes all differentiable transformations, i.e., all properties of an object are dynamical,
be differentiable in the variable x{\displaystyle x.
because thermally fluctuating classical fields are nowhere differentiable.
it will cost more not to take advantage of the opportunities this growth system offers to all business concepts that are really differentiable.
answering a question of Laurent Schwartz in a 1948 paper On Ideals of Differentiable Functions.
is continuous on the closed interval and differentiable on the open interval between a
Given a differentiable real dynamical system defined on an open subset of the plane,
When the objective function is twice differentiable, these cases can be distinguished by checking the second derivative
then the set C∞(M, B) of all infinitely-often differentiable functions ƒ: M→ B can be turned into a Fréchet space by using as seminorms the suprema of the norms of all partial derivatives.
Also, since the condition that the function f be k times differentiable at a point requires differentiability up to order k-1 in a neighborhood of said point(this is true,
that allow us to visualize perfectly identifiable and differentiable beings with worldly baseness,
g from a manifold M to a manifold N is defined to be a differentiable function H: M×→ N such that for all t in the function Ht:
from that deduce these functions are in fact infinitely differentiable.
which in the case of differentiable preferences is a unique element that is the Aumann-Shapley value.
then v is an infinitely differentiable function, and vice versa.