Примери за използване на Power series на Английски и техните преводи на Български
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The Power Series.
And that's actually called a power series.
Every one of the power series isiFit-ready.
Power series portable CNC cutting devices.
Forms of the power series.
The ProForm Power Series treadmills are a step up from the Performance Series. .
Divergence of power series.
Motzkin's first publication, however,was not on linear programming but rather on power series.
Rank- position finished in the Power Series tournament.
The Power 1495 leads the Power Series.
Each of the treadmills in the power series has a 3.0 or 3.5 CHP motor, a full 20″ x 60″ track, and a 15% automatic incline.
Landau needed the result in a proof of a theorem on infinite power series….
In 1656 he gave the power series expansion of ln(1+x).
This came about through talking to the Departmental Assistant T Shimizu who discussed with him questions about power series.
He also has important results on the singularities of power series with positive coefficients.
The curve is assumed to be analytic andthus can be represented in the neighbourhood of the point in question by power series.
This could be useful in finding an analytic continuation of a power series beyond its disk of convergence.
This work is a book Nouveau précis d'analyse infinitésimale which aims to present the theory of functions of a complex variable using power series.
Rational approximation permits analytic continuation of formal power series well beyond their radii of convergence.
Already at this stage he began to undertake research,investigating the problem of finding an estimate for the determinant generated by coefficients of a power series.
The aim of these notes was to construct the analytical continuation of a power series outside its circle of convergence.
Both linear programming and power series were themes which ran through Motzkin's research throughout his life but he was an extremely broad mathematician and there were many other themes.
Arithmetical functions, their order of magnitude and the Dirichlet or power series which generate them;
Its contents were: numbers,the function concept with Weierstrass's power series approach, continuity and differentiability, analytic continuation, points of singularity, analytic functions of several variables, in particular Weierstrass's"preparation theorem", and contour integrals.
It also contains continued fractions, quadratic equations,sums of power series and a table of sines.
With the aid of these canonical power series,[Schafer] derives numerous theorems concerning surfaces which osculate the given curve at the singular point, concerning the sections of the tangent developable in the neighbourhood of the singular point and concerning the projections of the given curve.
Choice of the proper projective coordinate system permits the reduction of these power series to simple canonical forms.
Pólya's interest in complex analysis led him to investigate singularities of power series, gap theorems, power series with integral coefficients and those taking integral values at the positive integers, the Pólya representation for entire functions of exponential type, and the location of zeros.
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