Highlights from
Numerical Methods using Matlab, 2e
- F=f302(x);
- F=f303(x)
- F=f304(x);
- F=f305(x);
- F=f307(x);
- Q=aitken(x,y,xval) Aitken's method for interpolation.
- Q=aitken(x,y,xval) Aitken's method for interpolation.
- W=romb(func,a,b,d) Implements Romberg integration.
- [a,om]=ellipgen(nx,hx,ny,hy,G... Function either solves:
- [c1,c2]=lfit(x,y)
- [f,a]=golden(func,p,tol) Golden search for finding min of one variable non-linear function.
- [fit,fitot]=fitness(criteria,...
- [fit,fitot]=fitness2d(criteri...
- [fnew,xnew]=asaq(func,x,maxst... Determines optimum of a function using simulated annealing.
- [lam,u]=eiginv(A,mu,tol) Determines eigenvalue of A closest to mu with a tolerance tol.
- [lam,u]=eigit(A,tol) Solves EVP to determine dominant eigenvalue and associated vector
- [r1,r2,im1,im2]=solveq(u,v,n,...
- [res, it]=fnewton(func,dfunc,...
- [res, it]=fnewtsym(func,x0,to...
- [res, it]=schroder(func,dfunc...
- [res, noiter]=mincg(f,derf,ft... Finds local mi of a multivariable non-linear function in n variables
- [rts,it]=bairstow(a,n,tol) Bairstow's method for finding the roots of a polynomial of degree n.
- [tvals, yvals]=abm(f,tspan,st... Adams Bashforth Moulton method for solving
- [tvals, yvals]=eulertp(f,tspa... Euler trapezoidal method for solving
- [tvals, yvals]=feuler(f,tspan... Euler's method for solving
- [tvals, yvals]=fhamming(f,tsp... Hamming's method for solving
- [tvals, yvals]=fhermite(f,tsp... Hermite's method for solving
- [v, dv]=f509(t,x)
- [x1,fr,it]=newtmvsym(x,f,n,to... Newton
- [x1,x2]=rootquad(a,b,c)
- [xsol,basic]=barnes(A,b,c,tol... Barnes' method for solving a linear programming problem.
- [xv,it]=broyden(x,f,n,tol) Broyden's method for solving a system of n non-linear equations
- [xv,it]=newtonmv(x,f,jf,n,tol... Newton's method for solving a system of n non-linear equations
- [xval,maxf]=optga(fun,range,b... Determines maximum of a function using the Genetic algorithm.
- approx=plotapp(func,rangelow,... Plots a function and allows the user to approximate a
- b=mregg(Xd,con,ar,lab) Multiple linear regression, using least squares.
- chrom1=matesome(chrom,matenum... % Example call: chrom1=matesome(chrom,matenum)
- chrom=mutate(chrom,mu)
- chromosome=genbin(bitl,numchr...
- diffgen(func,n,x,h) Numerical differentiation.
- f=f308(v) set f vector to size required by function newtonmv.
- filon(func,case,k,l,u,n) Implements filon's integration.
- filonmod(func,case,k,l,u,n) Implements filon's integration.
- ftauv=ftau2cg(tau);
- fv=f301(x)
- fv=f306(x);
- fv=f401(x)
- fv=f402(x)
- fv=f403(x)
- fv=f404(x)
- fv=f405(x)
- fv=f504(t,x)
- fv=f505(t,x)
- fv=f506(t,x)
- fv=f601(x,y)
- fv=f801(x);
- fv=f802(x)
- fv=f901(t,x)
- gauss2v(func,a,b,c,d,n) Implements 2 variable Gaussian integration.
- jf=f309(v) set jf matrix to size required by function newtonmv.
- neurf=f507(t,x) Calculate synaptic current
- newchrom=selectga(criteria,ch... % Example call: newchrom=selectga(criteria,chrom,a,b)
- p=fun1(x) A simple function definition
- pd=f801pd(x);
- q=f310(p)
- q=fgauss(func,a,b,n) Implements Gaussian integration.
- q=simp2v(func,a,b,c,d,n) Implements 2 variable Simpson integration.
- rkgen.m Runge Kutta methods for solving
- rval=binvreal(chrom,a,b) Converts binary string chrom to real value in range a to b.
- s=gaherm(func,n) Implements Gauss-Hermite integration.
- s=galag(func,n) Implements Gauss-Laguerre integration.
- simp1(func,a,b,m) Implements Simpson's rule using vectors.
- simp2(func,a,b,m) Implements Simpson's rule using for loop.
- u=fwave(nx,hx,nt,ht,init,init... Solves hyperbolic equ'n, e.g. wave equation.
- u=heat(nx,hx,nt,ht,init,lowb,... Solves parabolic equ'n.
- v=f101(x)
- v=f503(t,x)
- v=f508(t,y)
- v=f510(t,x)
- v=f803(x)
- v=f804(x)
- v=f805(x)
- v=jarrett(f,x1,x2,tol)
- v=rombergx(f,tspan,intdiv,ini...
- w=f412(x,z)
- xdash=solvercg(a,b,n,tol) Solves linear system ax = b using conjugate gradient method.
- y=f406(x)
- y=f407(x)
- y=f407a(x)
- y=f408(x)
- y=f409(x)
- y=f410(x)
- y=ftable(fname, lowerb,upperb...
- y=twopoint(x,C,D,E,F,flag1,fl... Solves 2nd order boundary value problem
- yprime=f501(t,y)
- yprime=f502(t,y)
- z=f411(x,y)
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Numerical Methods using Matlab, 2e
28 Aug 2002 (Updated 30 Aug 2002) Companion Software |
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