Logo

Scientific Computing by Jeffrey R. Chasnov

Small book cover: Scientific Computing

Scientific Computing
by

Publisher: Harvey Mudd College
Number of pages: 152

Description:
This course consists of both numerical methods and computational physics. MATLAB is used to solve various computational math problems. The course is primarily for Math majors and supposes no previous knowledge of numerical analysis or methods.

Home page url

Download or read it online for free here:
Download link
(7.8MB, PDF)

Similar books

Book cover: Numerical Analysis: Theory and ApplicationNumerical Analysis: Theory and Application
by - InTech
The book introduces theoretical approach to numerical analysis as well as applications of various numerical methods to solving numerous theoretical and engineering problems. The book is useful for both theoretical and applied research.
(6948 views)
Book cover: Lectures on Topics In Finite Element Solution of Elliptic ProblemsLectures on Topics In Finite Element Solution of Elliptic Problems
by - Tata Institute of Fundamental Research
Contents: Sobolev Spaces; Abstract Variational Problems and Examples; Conforming Finite Element Methods; Computation of the Solution of the Approximate Problem; Problems with an Incompressibility Constraint; Mixed Finite Element Methods; etc.
(5541 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.
(8473 views)
Book cover: Geometric Transformation of Finite Element Methods: Theory and ApplicationsGeometric Transformation of Finite Element Methods: Theory and Applications
by - arXiv.org
We present a new technique to apply finite element methods to partial differential equations over curved domains. Bramble-Hilbert lemma is key in harnessing regularity in the physical problem to prove finite element convergence rates for the problem.
(1545 views)