By Rubin H. Landau

Computational physics is a quickly transforming into subfield of computational technology, largely simply because desktops can remedy formerly intractable difficulties or simulate average procedures that don't have analytic ideas. your next step past Landau's First direction in clinical Computing and a follow-up to Landau and Páez's Computational Physics , this article provides a extensive survey of key issues in computational physics for complicated undergraduates and starting graduate scholars, together with new discussions of visualization instruments, wavelet research, molecular dynamics, and computational fluid dynamics. through treating technological know-how, utilized arithmetic, and computing device technology jointly, the booklet unearths how this data base might be utilized to a much wider diversity of real-world difficulties than computational physics texts in most cases address.

Designed for a one- or two-semester path, A Survey of Computational Physics also will curiosity someone who wishes a reference on or useful event within the fundamentals of computational physics. The textual content incorporates a CD-ROM with supplementary fabrics, together with Java, Fortran, and C courses; animations; visualizations; colour figures; interactive Java applets; codes for MPI, PVM, and OpenDX; and a PVM tutorial.

- Accessible to complex undergraduates
- Real-world problem-solving procedure
- Java codes and applets built-in with textual content
- Accompanying CD-ROM includes codes, applets, animations, and visualization documents
- Companion site contains movies of lectures

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**Extra resources for A Survey of Computational Physics**

**Example text**

Out . 1f \n" , r ) ; / / Print line 2 A = PI ∗ r ∗ r ; / / Computation System . out . p r i n t f ( "Done , look in A. dat\n" ) ; / / Screen p r i n t P r i n t W r i t e r q = new P r i n t W r i t e r ( new FileOutputStream ( "A. dat" ) , t r u e ) ; q . 1f \n" , r ) ; / / F i l e output q . 3f \n" , A) ; System . out . 1f \n" , r ) ; / / Screen output System . out . 3f \n" , A) ; System . out . p r i n t f ( "\n\n Now key in your age as an integer \n" ) ; / / i n t input i n t age = s c 1 . n e x t I n t ( ) ; / / Read i n t System .

To repeat, if you write a program with doubles, then C O P Y R I G H T 2 0 0 8 , P R I N C ETO N U N I V E R S ITY P R E S S E VA L U AT I O N C O P Y O N LY. N O T F O R U S E I N C O U R S E S . 0 +∞ s = 0, e = 2047, f = 0 +INF −∞ s = 1, e = 2047, f = 0 −INF Not a number s = u, e = 2047, f = 0 NaN 64 bits (8 bytes) will be used to store your ﬂoating-point numbers. 8 × 10308 . 7). If x is smaller than 2−128 , an underﬂow occurs. For overﬂows, the resulting number xc may end up being a machine-dependent pattern, not a number (NAN), or unpredictable.

0, and a string TempFile, with the latter to be used as a ﬁle name. Note that this program is not shy about telling you what you should have done if you have forgotten to give it arguments. Further details are given as part of the documentation within the program. ✞ / ∗ CommandLineArgs . j a v a : Accepts 2 or 3 arguments from command l i n e , e . g . : j a v a CommandLineArgs anInt aDouble [ a S t r i n g ] . [ a S t r i n g ] i s o p t i o n a l filename . See CmdLineArgsDemo on CD f o r f u l l documentation Written by Zlatko Dimcovic ∗ / ☎ p u b l i c c l a s s CommandLineArgs { ✝ p u b l i c s t a t i c v o i d main ( S t r i n g [ ] a r g s ) { i n t intParam = 0 ; / / Other values OK d o u b l e doubleParam = 0 .