Abstract: A novel permutation rational function is proposed first, and the algebraic properties of permutation rational are discussed in detail. The application of this permutation rational function ...
It is shown that a continuous function which Riemann is said to have believed to be nowhere differentiable is in fact differentiable at certain points. Note: The article usage is presented with a ...
It’s surprisingly difficult to prove one of the most basic properties of a number: whether it can be written as a fraction. A broad new method can help settle this ancient question. In June 1978, the ...
Extending a result of Khavinson and $\acute{S}wi\cedil{a}tek$ (2003) we show that the rational harmonic function $\overline {r(z)} - z$, where r(z) is a rational function of degree n > 1, has no more ...
rationalmatrices collects classes, methods and tools for creating and manipulating rational matrices, i.e. matrices whose entries are rational functions. It provides the fundamentals for the R package ...
An Efficient Spectral Method for Ordinary Differential Equations with Rational Function Coefficients
We present some relations that allow the efficient approximate inversion of linear differential operators with rational function coefficients. We employ expansions in terms of a large class of ...
This jupyter notebook implements a rational approximation of the Prabhakar function (three parameter Mittag Leffler function). For a detailed discussion of the approximation method, we refer the ...
Abstract: An efficient rational function modeling approach of on-chip passive components, especially spiral inductors, is presented. In addition to the minimal number of model coefficients compared to ...
RATIONAL AND IRRATIONAL NUMBERS- In this topic, we will discuss about the definition of rational and irrational numbers and their examples. In the Math subject, you will encounter this particular ...
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