By H. T. Lau

ISBN-10: 084937376X

ISBN-13: 9780849373763

This can be a large library of c exercises to just do approximately something. the one sore spots are many of the vector and matrix workouts. they're divided up in order that a few extremely simple operations require numerous exercises. after all this used to be performed for flexibility, yet a few may well locate that writing their very own is extra effective. additionally, the 2 element boundary worth challenge solvers are very constrained and the DE part simply comprises consistent time-step solvers. The particular functionality part is great, notwithstanding. however, regardless of the restrictions, i've got came upon this to be a gold mine of exercises and a really beneficial publication. i will be able to usually locate stuff the following that's virtually very unlikely to discover in different places.

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Function Parameters: void comsqrt (ar,ai,pr,pi) xr,xi: float; entry: the real part and imaginary part of the complex number, respectively; pr,pi: float *; exit: the real part and imaginary part of the square root, respectively. 0)*bi+br)*2) *O. 5; ? h : -h; C. carpol Determines the polar form of a complex number: obtains r, c=cos$ and s=sin$ where ar+ai*i=reiO. Function Parameters: void carpol (ar,ai,r,c,s) ar,ai: float; entry: the real part and imaginary part of the complex number, respectively; r,c,s: float *; exit: the modulus of the complex number is delivered in r and the cosine and the sine of the argument are delivered in c and s, respectively; when ar=ai=O then c = I and r=s=O.

Function used: onenrmcol. 0 ; *kc=lc; for ( ; lc<=uc; lc++) ( r=onenrmcol(lr,ur,lc,a) ; if (r > max) { max=r: 1 return (max); I I. absmaxmat Copyright 1995 by CRC Press, Inc Computes the absolute value of an element with largest absolute value belonging to a submatrix, and the row and column indices of the element in question (p = max 1 a , , 1, (Ir I k I ur, Ic 5 h 5 uc) and the smallest i for the smallest j such that p = I aij I ). Function Parameters: float absmaxmat (Ir, ur, lc, uc, i,j,a) absmaxmat: delivers for a given matrix a the modulus of an element which is of maximum absolute value, the value of p above; r r : int; lower and upper bound of the row index, respectively; Ic,uc: int; lower and upper bound of the column index, respectively; i : int *; exit: the row and column index of an element for which the modulus is maximal; a: float a[lr:ur, lc:uc].

Void reascl(f1oat **a, int n, int nl, int n2) { Copyright 1995 by CRC Press, Inc int i, j; float s; for (j=nl; j<=n2; j++) { = o . 0: if (S ! 12 Complex vector and matrix - Multiplication A. comcolcst Replaces part of a column of a matrix with complex elements by a constant complex multiple of that part: a. =xu. , u. 1J IJ' Function Parameters: void comcolcst (l,u,j,ar,ai,xr,xi) 1,u: int; lower and upper bound of the column vector; j: int; column-index of the column vector; ar,ai: float ar[l:ujj], ai[l:ujj]; entry: ar: real part; ai: imaginary part of the column vector; exit: the transformed complex column; xr,xi: float; entry: xr: real part of the multiplication factor; xi: imaginary part of the multiplication factor.

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