A Few Books


The following is a poorly organized book list that I have kept over the years. Interesting books in the areas of General Reading, Sailing, Economics, Computer Science, and Mathematics are all listed in a rather random order. Some of them have a name after them to remind me who recommended them to me!

General Reading

Sailing

Economics (recommended by Allin Cottrell, cottrell@wfu.edu)

Computer

 

Mathematics

Operations Research

Reference

Difference Equations

General Mathematics

55 Hayward Street Cambridge MA 02142 617 625 8569

800 356 0343)

Math

Topology

Differential Geometry

Probability

Kai Lai Chung, A course in probability theory (seems good) HBW

Patrick Billngsley, probability and measure (Wiley Series in Prob ^ Ma)

Numerical Analysis

Optimization

Real Analysis

Complex Analysis

Functional Analysis

Sobolev Spaces

Leyden, 77 Apart from the classical work of Adams, Necas,

Lions-Magenes I found a treatise covering a wide variety of

Sobolev-type spaces and seemingly understandable:

Applied Mathematics

Ordinary Differential Equations

Numerical Partial Differential Equations

This book contains an extensive coverage of computer programs in numerical computing, with several hundred procedures including areas in Linear Algebra Ordinary and Partial Differential Equations(stiff and non-stiff systems) Optimization Parameter Estimation Special Functions in mathematical physics. A diskette is included with all the source code.

Partial Differential Equaions

3e tirage Masson, 1992. Apparently there is a companion

exercise book, but I am not sure it has been published already

(I have a 1992 edition of the textbook, and it says that the

exercise book is "a paraitre".). If it has come out, I would

like to know.

gives a good listing of non-linear problems...geodesics,

minimal surfaces, uniformization, newtonial mechanics

Advanced Calculus

Algebra

Linear Algebra

Math History