|
REVIEWS AND DESCRIPTIONS OF TABLES AND BOOKS
Book reviews do not contain an abstract.
You may download the entire set of reviews from this issue
using the links below.
Journal:
Math. Comp.
72,
1573-1576
DOI:
10.1090/S0025-5718-03-01604-1
PII:
S 0025-5718(03)01604-1
Posted:
March 27, 2003
Copyright of article:
Copyright
2003,
American Mathematical Society
Retrieve reviews in:
PDF DVI PostScript
Finite Markov chains and algorithmic applications,
by O. Häggström
London Mathematical Society Student Texts, Cambridge University Press,
Cambridge,
2002, vol. 52,
x + 114,
hardcover, $60.00; softcover, $21.00
2000
Mathematics Subject Classification.
Primary 60-01, 65C40, 65-01
Reviewed by:
Denis
Talay
E-mail address:
denis.talay@sophia.inria.fr
Computational methods for inverse problems,
by Curtis R. Vogel
Frontiers in Applied Mathematics, SIAM,
Philadelphia, PA,
2002,
xvi+183,
hardcover, $56.00
2000
Mathematics Subject Classification.
Primary 65F22, 47A52, 65J20, 65N21, 65C60, 35R30, 68U10
Reviewed by:
Martin
Burger
Affiliation:
Industrial Mathematics Institute, Johannes Kepler University
The finite element method for elliptic problems,
by P. G. Ciarlet
Classics in Applied Mathematics, SIAM,
Philadelphia, PA,
2002, vol. 40,
xxiv + 530,
softcover, $77.00
2000
Mathematics Subject Classification.
Primary 65-02, 65N30, 65N15, 65N12
Reviewed by:
Lars
B.
Wahlbin
References:
-
- 1.
- O.C. Zienkiewicz, The finite element method in engineering science, McGraw-Hill, London, 1971. MR 47:4518
- 2.
- Jean-Pierre Aubin, Approximation of elliptic boundary-value problems, Pure and Applied Mathematics, Vol. XXVI. Wiley-Interscience, 1972. MR 57:18139
- 3.
- I. Babuska and A.K. Aziz, Survey lectures on the mathematical foundations of the finite element method, in: The Mathematical Foundations of the Finite Element Method with Applications to Partial Differential Equations (A.K. Aziz, Ed.), pp. 3-359, Academic Press, New York, 1972. MR 54:9111.
- 4.
- Gilbert Strang and George J. Fix, An analysis of the finite element method, Prentice-Hall, Englewood Cliffs, NJ, 1973. MR 56:1747.
- 5.
- P.M. Prenter, Splines and variational methods, John Wiley and Sons, New York, 1975. MR 58:3287
- 6.
- P.G. Ciarlet, Basic error estimates for elliptic problems, in: Handbook of Numerical Analysis, Volume II, Finite Element Methods, Part 1 (P.G. Ciarlet and J.L. Lions, Eds.), pp. 17-352, North-Holland Amsterdam, 1991. MR 91f:61005
|
Comments: webmaster@ams.org