Examples of using Differentiable in English and their translations into Greek
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Medicine
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For connected differentiable manifolds, the dimension is also the dimension of the tangent vector space at any point.
Lie group is a group which is also a differentiable manifold, with the property that the group operations are compatible with the smooth structure.
If the function is differentiable and the derivative is known,
Parallel transport is a defined infinitesimally in the sense that it is differentiable at any point on C
We first present two important theorems on differentiable functions that are used to discuss the solutions to the questions.
mean-value property are both infinitely differentiable and harmonic.
The same is true for differentiable or holomorphic functions,
The squaring function f(x)= x² is differentiable at x= 3, and its derivative there is 6.
If f is infinitely differentiable, then this is the beginning of the Taylor series for f.
many mathematicians assumed that a continuous function was differentiable at most points.
are valid for more general classes of differentiable or real analytic functions.
Assume that u is continuously differentiable on the Euclidean space R2,
Provided that f is twice differentiable and that the mean and variance of X are finite.
The squaring function given by f(x)= x2 is differentiable at x= 3,
All locally integrable functions satisfying the mean-value property are both infinitely differentiable and harmonic.
a covariant functor from the category of pointed differentiable manifolds to the category of real vector spaces.
More precisely, in order to define the covariant derivative of it is necessary first to extend to a continuously differentiable vector field in an open set.
Differential geometry allows you to specify objects with the help of differentiable functions and studies them,
When the log-likelihood is twice differentiable, this expression can be expanded into a Taylor series around the point.
C1 consists of all differentiable functions whose derivative is continuous; such functions are called continuously differentiable.