/netlib/cheney-kincaid

• file: pi.f
• ref: text 4
  for: Simple code to illustrate programming in double precision
• file: exp.f
• ref: text 11-12
  for: First programming experiment
• file: xsinx.f
• ref: text 63-65
  for: Example of programming f(x) = x - sin(x) carefully (F)
• file: bisect1.f
• ref: text 77-78
  for: First version of Bisection method (BISECT,F,G)
• file: bisect2.f
• ref: text 77-78
  for: Second version of Bisection method (BISECT,F,G)
• file: newton.f
• ref: text 85-86
  for: Sample Newton method program
• file: coef.f
• ref: text 117-118
  for: Newton interpolation polynomial for sin(x) at equidistant points (COEF,EVAL)
• file: deriv.f
• ref: text 141-142
  for: Derivative by center differences and Richardson extrapolation (DERIV,F)
• file: ulsum.f
• ref: text 155-156
  for: Upper and lower sums programming experiment for an integral
• file: trap.f
• ref: text 161
  for: Trapezoid rule programming experiment for an integral
• file: rombrg.f
• ref: text 173-174
  for: Romberg arrays for three separate functions (ROMBRG,F,G,P)
• file: simp.f
• ref: text 187-190
  for: Adaptive scheme for Simpson's rule (SIMP,ASMP,PUSH,POP,FCN)
• file: ngauss.f
• ref: text 208-209
  for: Naive Gaussian elimination to solve linear systems (NGAUSS)
• file: gauss.f
• ref: text 220-223
  for: Gaussian elimination with scaled partial pivoting (GAUSS,SOLVE,TSTGAUS)
• file: triqnt.f
• ref: text 233-236
  for: Solves tridiagonal & pentadiagonal linear systems (TRI,PENTA)
• file: spl1.f
• ref: text 261
  for: Interpolates table using a first-degree spline function (SPL1)
• file: spl3.f
• ref: text 277-278
  for: Natural cubic spline function for sin(x) at equidistant points (SPL3,ZSPL3)
• file: aspl2.f
• ref: text 297-298
  for: Interpolates table using a quadratic B-spline function (ASPL2,BSPL2)
• file: sch.f
• ref: text 300
  for: Interpolates table using Schoenberg's process (SCH,ESCH,F)
• file: euler.f
• ref: text 306-307
  for: Euler's method for solving an ordinary differential equation
• file: taylor.f
• ref: text 307-308
  for: Taylor series method (order 4) for solving an ordinary differential equation
• file: rk4.f
• ref: text 315-316
  for: Runge-Kutta method of order 4 for solving an initial value problem (RK4,F)
• file: rk45.f
• ref: text 326
  for: Runge-Kutta-Fehlberg method for solving an initial value problem (RK45,F)
• file: rk45ad.f
• ref: text 326-328
  for: Adaptive scheme based on Runge-Kutta-Fehlberg method (RK45AD,RK45,F)
• file: random.f
• ref: text 337
  for: Example to compute, store, and print random numbers (RANDOM)
• file: testra.f
• ref: text 338
  for: Coarse check on the random-number generator (RANDOM)
• file: mctst1.f
• ref: text 347
  for: Volume of a complicated region in three-space by Monte Carlo (RANDOM)
• file: mctst2.f
• ref: text 345-346
  for: Numerical value of integral over a disk in xy-space by Monte Carlo (RANDOM)
• file: cone.f
• ref: text 348
  for: Ice cream cone example (RANDOM)
• file: sim1.f
• ref: text 351-352
  for: Loaded die problem simulation (RANDOM)
• file: brthdy.f
• ref: text 352-354
  for: Birthday problem simulation (PROB,BRTHDY,RANDOM)
• file: sim2.f
• ref: text 354-355
  for: Buffon's needle problem simulation (RANDOM)
• file: sim3.f
• ref: text 355-356
  for: Two dice problem simulation (RANDOM)
• file: sim4.f
• ref: text 356-358
  for: Neutron shielding problem simulation (RANDOM)
• file: taysys.f
• ref: text 393
  for: Taylor series method (order 4) for system of ordinary differential equations
• file: rk4sys.f
• ref: text 394-396
  for: Runge-Kutta method of order 4 for a system of ode's (RK4SYS,XPSYS)
• file: amrk.f
• ref: text 406-408
  for: Adams-Moulton method for systems of ode's (AMRK,RKSYS,AMSYS,XPSYS)
• file: amrkad.f
• ref: text 408-409
  for: Adaptive scheme for Adams-Moulton method for systems of ode's (AMRKAD,XPSYS,AMSYS,AMRK,RKSYS)
• file: bvp1.f
• ref: text 418-420
  for: Boundary value problem solved by discretization technique (TRI)
• file: bvp2.f
• ref: text 421-423
  for: Boundary value problem solved by shooting method (RK4SYS,XPSYS)
• file: pde1.f
• ref: text 433
  for: Parabolic partial differential equation problem
• file: pde2.f
• ref: text 434
  for: Parabolic pde problem solved by Crank-Nicolson method (TRI)
• file: string.f
• ref: text 441-442
  for: Hyperbolic pde problem solved by discretization (F,TRUE)
• file: seidel.f
• ref: text 449-451
  for: Elliptic pde solved by discretization and Gauss-Seidel method (SEIDEL,F,G,BNDY,USTART,TRUE)
• file: info-code.tex
  for: TeX file with general code information
• file: info-code.tty
  for: text file with general code information
• file: changes
• file: makefile

• index help

Eric and Jack

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