Logo

Robust Geometric Computation

Small book cover: Robust Geometric Computation

Robust Geometric Computation
by

Publisher: New York University

Description:
Contents: Introduction to Geometric Nonrobustness; Modes of Numerical Computation; Geometric Computation; Arithmetic Approaches; Geometric Approaches; Exact Geometric Computation; Perturbation; Filters; Algebraic Background; Zero Bounds; Numerical Algebraic Computing; Newton Methods; Curves; Surfaces.

Home page url

Download or read it online for free here:
Download link
(multiple formats)

Similar books

Book cover: Lectures on Numerical Methods in Bifurcation ProblemsLectures on Numerical Methods in Bifurcation Problems
by - Tata Institute Of Fundamental Research
These lectures introduce the modern theory and practical numerical methods for continuation of solutions of nonlinear problems depending upon parameters. The treatment is elementary, advanced calculus and linear algebra are the omly prerequisites.
(4508 views)
Book cover: Introduction to Numerical MethodsIntroduction to Numerical Methods
by - The Hong Kong University
This is primarily for non-mathematics majors and is required by several engineering departments. Contents: IEEE Arithmetic; Root Finding; Systems of equations; Least-squares approximation; Interpolation; Integration; Ordinary differential equations.
(2159 views)
Book cover: Introduction to Fortran 95 and Numerical ComputingIntroduction to Fortran 95 and Numerical Computing
by - Virginia Tech
Contents: a quick tour of fortran 95; the building blocks of a fortran application; flow control; computer arithmetic; applications; intrinsic functions; input and output; arrays; more on procedures; parametrized intrinsic types; derived types; etc.
(7258 views)
Book cover: Introduction to the Numerical Integration of PDEsIntroduction to the Numerical Integration of PDEs
by - University of Durham
In these notes, we describe the design of a small C++ program which solves numerically the sine-Gordon equation. The program is build progressively to make it multipurpose and easy to modify to solve any system of partial differential equations.
(7573 views)