Many modern physics problems can be reduced to carrying out both numerical and symbolical calculations. Over the last 16 years, Mathematica has acquired a large body of ...

We define a function f(n)=(n1)^(n1)+(n2)^(n2)+..., (nk)^(nk), where{ n1, n2, ..., nk } is the list of the digits of a natural number n. If we start with a natural number n, ...

In this article we consider the Freund family of distributions as a 4-manifold equipped with Fisher information as Riemannian metric and derive the induced Alpha-geometry, ...

This book shows how to solve physical problems and deal with their underlying physical concepts while using Mathematica to derive numeric and symbolic solutions. The ...

From basic calculations and problem generators to interactive three-dimensional graphics, Mathematica is a tremendous tool for teaching and learning mathematics. I have been ...

Students will learn about Economic tradeoffs involved with choices, relative terms, and some calculations involved with the concept. At the end of this lesson, students will ...

This lesson helps students understand the meaning of integration, including: Integration can be used to find area under a curve. The value of the integral is an area if the ...

We present a Mathematica package that performs the symbolic calculation of integrals of the form ∞  0 e−x/uxn jν (x) jμ(x)dx (1) where jν (x) and ...

Mathematica has the most extensive collection of mathematical functions ever assembled. Often relying on original results and algorithms developed at Wolfram Research over ...

We present the Mathematica package SummerTime for arbitrary-precision computation of sums appearing in the results of DRA method (Lee, 2010). So far these results include the ...