A basis for solutions to two-dimensional elliptic partial differential equations is formed from closed-form solutions suggested by each segment of a region's boundary in ...

The advanced symbolic and other capabilities of Mathematica make it the ideal tool for solving problems in the field for which calculus and much of modern mathematics was ...

The sequel to Projects in Scientific Computation. Explores research-oriented algorithms as they are used to solve computationally hardproblems. Covers applications in ...

This presentation will show the main steps used by a variety of numerical solvers to compute solutions over geometric regions and present examples demonstrating the solution ...

Mathematica for Physicists and Engineers is a hands-on textbook for learning how to use Mathematica to solve real-life problems in physics and engineering. Mathematica for ...

Inverse problems of Vandermonde type systems have been solved using the discrete wavelet transform. The inverse matrices of the transformed subsystems were calculated, ...

This article is designed for those interested in obtaining solutions for some non-linear equations using Mathematica. Here some complex equations are solved and graphed. The ...

In case of considerable nonlinearity i.e. in geodesy, photogrammetry, robotics, it is difficult to find proper initial values to solve the parameter estimation problem of 3D ...

Students will be able to apply Chebyshev's Inequality to determine the lower bounds for several key values of k and determine the minimum percentage of data elements that lie ...

This book is devoted to applications: differential equations, elements of special functions and differential geometry of curves and surfaces with a specific focus on ...