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Highlights from
Numerical Methods for Physics

• ... sampler - function to sample density and velocities
• ... sampler - function to sample density and velocities
• FNewt(x,a) Function used by the N-variable Newton's method
• NaiveGE(a,b) Forward elimination
• bess(m_max,x) Function to calculate of Bessel function
• bess(m_max,x) Function to calculate of Bessel function
• colide(v,cell_n,... colide - Function to process collisions in cells
• colide(v,cell_n,... colide - Function to process collisions in cells
• fnewt(x,a) Function used by the N-variable Newton's method
• fund(x,n) Return function value or derivative
• fund(x,n) Return function value or derivative
• gravrk(s,time,GM) The time is not used in this version
• gravrk(s,time,GM) The time is not used in this version
• intrpf(xi,x,y) Function to interpolate between data points
• intrpf(xi,x,y) Function to interpolate between data points
• legndr(n,x) Legendre polynomials
• legndr(n,x) Legendre polynomials
• linreg(x,y,sigma) Function to perform linear regression (fit a line)
• linreg(x,y,sigma) Function to perform linear regression (fit a line)
• lorzrk(a,time,param) Function to define the Lorenz model equations
• lorzrk(a,time,param) Function to define the Lorenz model equations
• mover(x,v,npart, ... mover - Function to move particles by free flight
• mover(x,v,npart, ... mover - Function to move particles by free flight
• my_f(x,param) Error function integrand
• my_f(x,param) Error function integrand
• naivege(a,b) x=naivege(a,b) performs naive (no pivoting) Gaussian elimination
• pollsf(x, y, sigma, M) Function to fit a polynomial to data
• pollsf(x, y, sigma, M) Function to fit a polynomial to data
• rk4(x,t,tau,derivsRK,param) Runge-Kutta integrator (4th order)
• rk4(x,t,tau,derivsRK,param) Runge-Kutta integrator (4th order)
• rkA(x,t,tau,err,derivsRK,para... Adaptive Runge-Kutta routine
• rka(x,t,tau,err,derivsRK,para... Adaptive Runge-Kutta routine
• rombf(a,b,N,func,param) Function to compute integrals by Romberg algorithm
• rombf(a,b,N,func,param) Function to compute integrals by Romberg algorithm
• sorter(x,npart,ncell,L) sorter - Function to sort particles into cells
• sorter(x,npart,ncell,L) sorter - Function to sort particles into cells
• spinview(nviews,wait) spinview - Routine to rotate a 3D plot
• sprrk(a,time,param) Function to compute 3 mass-spring system
• sprrk(a,time,param) Function to compute 3 mass-spring system
• tri_GE(a,b) Function to solve b = a*x by Gaussian elimination where
• tri_GE(a,b) Function to solve b = a*x by Gaussian elimination where
• yt=sft(y) Slow Fourier transform function
• yt=sft(y) Slow Fourier transform function
• zeroj(m_order,n_zero) Function which returns the zeros of the Bessel function J(x)
• zeroj(m_order,n_zero) Function which returns the zeros of the Bessel function J(x)
• aftcs.m
• aftcs.m
• aftcs_p.m
• balle.m
• balle.m
• balle_p.m
• contents.m
• contents.m
• contents.m
• contents.m
• deriv.m
• deriv.m
• deriv_p.m
• dftcs.m
• dftcs.m
• dftcs_p.m
• dsmceq.m
• dsmceq.m
• dsmceq_p.m
• dsmcne.m
• dsmcne.m
• dsmcne_p.m
• factn.m
• factn.m
• facts.m
• facts.m
• fftpoi.m
• fftpoi.m
• fftpoi_p.m
• galrkn.m
• galrkn.m
• galrkn_p.m
• interp.m
• interp.m
• interp_p.m
• jacobi.m
• jacobi.m
• jacobi_p.m
• lorenz.m
• lorenz.m
• lorenz_p.m
• lsftest.m
• lsftest.m
• lsftst_p.m
• newtn.m
• newtn.m
• newtn_p.m
• orbe.m
• orbe.m
• orbe_p.m
• orbec.m
• orbec.m
• orbrk.m
• orbrk.m
• orbrka.m
• orbrka.m
• orthog.m
• orthog.m
• pendul.m
• pendul.m
• pendul_p.m
• pendulv.m
• pendulv.m
• rndoff.m
• rndoff.m
• rndoff_p.m
• schro.m
• schro.m
• schro_p.m
• schrot.m
• schrot.m
• sftdem_p.m
• sftdemo.m
• sftdemo.m
• sprfft.m
• sprfft.m
• sprfft_p.m
• traffic.m
• traffic.m
• trafic_p.m
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