Highlights from
Hybrid Symbolic and Numerical Simulation Studies of Time-fractional Order
- [ft,t]=nilt(F,tm); NILT numerical inverse Laplace transform
- [x,f,options]=solvopt(x,fun,g...
- apprgrdn(x,f,fun,deltax,obj)
- badscb(n,m,x,option) Brown badly scaled function
- badscp(n,m,x,option) Powell badley scaled function
- band(n,m,x,opt)
- bard(n,m,x,opt)
- bd(n,m,x,opt)
- beale(n,m,x,option) Beale function
- biggs(n,m,x,opt)
- box(n,m,x,opt)
- bv(n,m,x,option) Discrete boundary value function
- f=dscntf(x)
- f=dsobjf(x)
- f=dualshf(x)
- f=illclinf(x)
- f=maxquadf(x)
- f=shorf(x)
- f=testf(x)
- f=testg(x)
- fracwave_fractrl_smith(alfa_o... WAVE_SMITH calculating the transfer function of boundary control of wave
- froth(n,m,x,option) Freudenstein and Roth function
- func(n,m,x,nprob,opt)
- g=dscntg(x)
- g=dsobjg(x)
- g=dualshg(x)
- g=illcling(x)
- g=maxquadg(x)
- g=shorg(x)
- gauss(n,m,x,opt)
- grdfcn(n,m,x,nprob) grdfcn function
- gulf(n,m,x,opt)
- helix(n,m,x,opt)
- ie(n,m,x,option) Discrete integral equation function
- initf(nprob)
- initpt(nprob,factor) initpt
- jensam(n,m,x,opt)
- kowosb(n,m,x,opt)
- lin(n,m,x,opt)
- lin0.m
- lin1(n,m,x,opt)
- meyer(n,m,x,opt)
- objfcn(n,m,x,nprob) objfcn function
- objfun(para_in) global x; % global parameters needed in funciton F_lap.m,
- options=soptions()
- osb1(n,m,x,option)
- osb2(n,m,x,opt)
- out=unctest(appr,number,filen...
- pen1(n,m,x,option) Penalty I function
- pen2(n,m,x,option) Penalty II function
- problems(nprob) problems.m
- rosen(n,m,x,option) Rosenbrock function
- rosex(n,m,x,option) Extended Rosenbrock function
- sing(n,m,x,opt)
- singx(n,m,x,option) Extended Powell Singular function
- trid(n,m,x,option) Broyden tridiagonal function
- trig(n,m,x,option) Trigonometric function
- vardim(n,m,x,option) Variably Dimensioned function
- vecfcn(n,m,x,nprob) vecfcn function
- vecjac(n,m,x,nprob) vecjac function
- watson(n,m,x,opt)
- wave_smith(alfa_order, m, the... WAVE_SMITH calculating the transfer function of boundary control of wave
- wood(n,m,x,opt)
- x=initdual()
- x=initill(n)
- x=initmaxq(n,m)
- figure_1_and_2.m
- figure_3.m
- figure_5_and_6.m
- figure_8_and_9.m
- solvdemo.m
- status.m
- View all files
Hybrid Symbolic and Numerical Simulation Studies of Time-fractional Order
27 Mar 2006 (Updated 27 Mar 2006) Matlab code to duplicate all figures in the paper, self-containing. |
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