Books in category Mathematics – Finite Mathematics

Convolution and Equidistribution
By providing a new framework for studying Mellin transforms over finite fields, this book opens up a new way for researchers to further explore the subject.

This book discusses the accuracy of various finite element approximations and how to improve them, with the help of extrapolations and super convergence's postprocessing technique.

Supplemented with online instructional support materials, the book features coverage including: Algebra Skills Mathematics of Finance Matrix Algebra Geometric Solutions Simplex Methods Application Models Set and Probability Relationships …

ParallelVector Equation Solvers for Finite Element Engineering Applications
Illustrated with a number of stateoftheart FORTRAN codes developed as examples for the book, Dr. Nguyen's text is a perfect choice for instructors and researchers alike.

Solutions Manual to Accompany Finite Mathematics
The book encourages the modeling of linear programs and their solutions and uses common computer software programs such as LINDO.

Finite Structures with Few Types
This book applies model theoretic methods to the study of certain finite permutation groups, the automorphism groups of structures for a fixed finite language with a bounded number of orbits on 4tuples.

Lectures by this volume's editor, Frank Harary, include "Some Theorems and Concepts of Graph Theory," "Topological Concepts in Graph Theory," "Graphical Reconstruction," and other introductory talks.

The gems of the theory are emphasized: beautiful results with elegant proofs. The book developed from a course at Louisiana State University and combines a careful presentation with the informal style of those lectures.

Finite Element Analysis Concepts
That can lead to computeraided design errors. This book outlines the basic theory, with a minimum of mathematics, and how its phases are structured within a typical software.

Natural Boundary Integral Method and Its Applications
In this book the natural boundary integral method, suggested and developed by Feng and Yu, is introduced systematically. It is quite different from popular boundary element methods and has many distinctive advantages.