Examples of using Differentiable in English and their translations into Russian
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Such a manifold is called differentiable.
No differentiable space-filling curve can exist.
The bottom and side conveyors differentiable.
Let f(x) be a differentiable function.
Differentiable and holomorphic functions of a complex variable.
Then we say that f is k times differentiable at the point a.
Weierstrass's function is also everywhere continuous but nowhere differentiable.
Let f: Rn→ R be a k times differentiable function at the point a∈Rn.
On an Inner Estimate of a Convex Body by the Lebesgue Set of Convex Differentiable Function.
Consider first the infinitely differentiable function, that is zero with all its derivatives at and.
Approximate recorded dependency by continuous,monotonic, differentiable function.
If a real-valued function f is differentiable at the point a then it has a linear approximation at the point a.
Many common functions are not defined everywhere, butare continuous and differentiable everywhere where they are defined.
The Error of Approximation of Differentiable Functions of Several Variables by Means of Interpolatory Shape-Preserving Operators.
The function f is infinitely many times differentiable, but not analytic.
For the conjecture to be well posed, or the umbilic points to be well-defined,the surface needs to be at least twice differentiable.
Suppose that f is(k+ 1)-times continuously differentiable in an interval I containing a.
Integration is a kind of"summation" over a continuum, ormore precisely and generally, over a differentiable manifold.
In differential geometry, a one-form on a differentiable manifold is a smooth section of the cotangent bundle.
It is shown that r-fold integrated Fourier- Haar series can be useful in the task of simultaneous approximation of differentiable function and its derivatives.
Fundamental theorems for differentiable functions: local extreme and Fermat theorem, Rolle theorem of zeroes of a derivative, Lagrange, Cauchy theorems.
Later, with Michel Kervaire,he showed that the 7-sphere has 15 differentiable structures 28 if one considers orientation.
A differentiable function has an inflection point at(x, f(x)) if and only if its first derivative, f′, has an isolated extremum at x.
Also,"monsters"(nowhere continuous functions,continuous but nowhere differentiable functions, space-filling curves) began to be investigated.
Solovay earned his Ph.D. from the University of Chicago in 1964 under the directionof Saunders Mac Lane, with a dissertation on A Functorial Form of the Differentiable Riemann-Roch theorem.
In differential geometry, a differentiable manifold is a space where each neighborhood is diffeomorphic to Euclidean space.
In differential geometry, parametric equations are usually assumed to be differentiable or at least piecewise differentiable.
Single-needle sewing machine double lock-stitch with a lower conveyor without lifting, needle and alternating top conveyor conveyor-foot,moving together with a differentiable binders, hook XXL.
There are also versions of the inverse function theorem for complex holomorphic functions, for differentiable maps between manifolds, for differentiable functions between Banach spaces.
Doing this constructions pointwise gives the tangent space, a covariant functor from the category of pointed differentiable manifolds to the category of real vector spaces.