lsqnonlin question

11 次查看(过去 30 天)
Shalini
Shalini 2012-3-18
I have a function file called commands.m which gives the necessary inputs to another function file called fit_simp. lsqnonlin is called inside fit_simp.
My commands function file is as follows;
X=xlsread('MR01.xls',8,'AA63:AA133');
Y=xlsread('MR01.xls',8,'W63:W133');
X0=[800 1537 0.1722 7.169e-6 1];
lb = [800;0;0;0;0.7];
ub=[2000;2000;10;10;1];
StartAt = [800;1537;0.1722;7.169e-6;0.0001];
x=lsqnonlin(@(X0)fit_simp(X0,X,Y),StartAt,lb,ub);
And my fit_simp file is as follows;
function diff = fit_simp(x,X,Y)
% This function is called by lsqnonlin.
% x is a vector which contains the coefficients of the
% equation. X and Y are the option data sets that were
% passed to lsqnonlin.
A=x(1);
B=x(2);
n=x(3);
C=x(4);
m=x(5);
[total_readings,epsilon_dot_QS,epsilon_dot_MR,TM,TR,rho,Cp] = GetMRDetails;
for i=1:total_readings
if (i~=1)
d_epsilon=(X(i)-X(i-1));
sigma=diff(i-1)-Y(i-1);
dT=abs((1/(rho*Cp))*(sigma*d_epsilon));
TH=dT/(TM-TR);
diff(i)=(A+B*(X(i)^n)+C*log(epsilon_dot_QS/epsilon_dot_MR)+(1-(TH)^m));
else
diff(i)=(A+B*(X(i)^n)+C*log(epsilon_dot_QS/epsilon_dot_MR));
end
end
When I call commands by typing_ >>commands_ in the commands window, I get the following message:
Maximum number of function evaluations exceeded; increase options.MaxFunEvals
But when I type options in the commands window, it tells me;
??? Undefined function or variable 'options'.
Pleae can anyone guide me what is going wrong? How to increase the value of options.MaxFunEvals?Please help.....

采纳的回答

the cyclist
the cyclist 2012-3-18
You have to use the optimset() function to determine the options that are being referred to here.
  1 个评论
Shalini
Shalini 2012-3-18
I called optimset but it gave me the following;
>> optimset
Display: [ off | iter | iter-detailed | notify | notify-detailed | final | final-detailed ]
MaxFunEvals: [ positive scalar ]
MaxIter: [ positive scalar ]
TolFun: [ positive scalar ]
TolX: [ positive scalar ]
FunValCheck: [ on | {off} ]
OutputFcn: [ function | {[]} ]
PlotFcns: [ function | {[]} ]
Algorithm: [ active-set | interior-point | levenberg-marquardt | trust-region-dogleg | trust-region-reflective ]
AlwaysHonorConstraints: [ none | {bounds} ]
BranchStrategy: [ mininfeas | {maxinfeas} ]
DerivativeCheck: [ on | {off} ]
Diagnostics: [ on | {off} ]
DiffMaxChange: [ positive scalar | {1e-1} ]
DiffMinChange: [ positive scalar | {1e-8} ]
FinDiffType: [ {forward} | central ]
GoalsExactAchieve: [ positive scalar | {0} ]
GradConstr: [ on | {off} ]
GradObj: [ on | {off} ]
HessFcn: [ function | {[]} ]
Hessian: [ user-supplied | bfgs | lbfgs | fin-diff-grads | on | off ]
HessMult: [ function | {[]} ]
HessPattern: [ sparse matrix | {sparse(ones(numberOfVariables))} ]
HessUpdate: [ dfp | steepdesc | {bfgs} ]
InitBarrierParam: [ positive scalar | {0.1} ]
InitialHessType: [ identity | {scaled-identity} | user-supplied ]
InitialHessMatrix: [ scalar | vector | {[]} ]
InitTrustRegionRadius: [ positive scalar | {sqrt(numberOfVariables)} ]
Jacobian: [ on | {off} ]
JacobMult: [ function | {[]} ]
JacobPattern: [ sparse matrix | {sparse(ones(Jrows,Jcols))} ]
LargeScale: [ on | off ]
LevenbergMarquardt: [ {on} | off ]
LineSearchType: [ cubicpoly | {quadcubic} ]
MaxNodes: [ positive scalar | {1000*numberOfVariables} ]
MaxPCGIter: [ positive scalar | {max(1,floor(numberOfVariables/2))} ]
MaxProjCGIter: [ positive scalar | {2*(numberOfVariables-numberOfEqualities)} ]
MaxRLPIter: [ positive scalar | {100*numberOfVariables} ]
MaxSQPIter: [ positive scalar | {10*max(numberOfVariables,numberOfInequalities+numberOfBounds)} ]
MaxTime: [ positive scalar | {7200} ]
MeritFunction: [ singleobj | {multiobj} ]
MinAbsMax: [ positive scalar | {0} ]
NodeDisplayInterval: [ positive scalar | {20} ]
NodeSearchStrategy: [ df | {bn} ]
NonlEqnAlgorithm: [ {dogleg} | lm | gn ]
ObjectiveLimit: [ scalar | {-1e20} ]
PrecondBandWidth: [ positive scalar | 0 | Inf ]
RelLineSrchBnd: [ positive scalar | {[]} ]
RelLineSrchBndDuration: [ positive scalar | {1} ]
ScaleProblem: [ none | obj-and-constr | jacobian ]
Simplex: [ on | {off} ]
SubproblemAlgorithm: [ cg | {ldl-factorization} ]
TolCon: [ positive scalar ]
TolConSQP: [ positive scalar | {1e-6} ]
TolPCG: [ positive scalar | {0.1} ]
TolProjCG: [ positive scalar | {1e-2} ]
TolProjCGAbs: [ positive scalar | {1e-10} ]
TolRLPFun: [ positive scalar | {1e-6} ]
TolXInteger: [ positive scalar | {1e-8} ]
TypicalX: [ vector | {ones(numberOfVariables,1)} ]
UseParallel: [ always | {never} ]
>> optimset.MaxFunEvals
Display: [ off | iter | iter-detailed | notify | notify-detailed | final | final-detailed ]
MaxFunEvals: [ positive scalar ]
MaxIter: [ positive scalar ]
TolFun: [ positive scalar ]
TolX: [ positive scalar ]
FunValCheck: [ on | {off} ]
OutputFcn: [ function | {[]} ]
PlotFcns: [ function | {[]} ]
Algorithm: [ active-set | interior-point | levenberg-marquardt | trust-region-dogleg | trust-region-reflective ]
AlwaysHonorConstraints: [ none | {bounds} ]
BranchStrategy: [ mininfeas | {maxinfeas} ]
DerivativeCheck: [ on | {off} ]
Diagnostics: [ on | {off} ]
DiffMaxChange: [ positive scalar | {1e-1} ]
DiffMinChange: [ positive scalar | {1e-8} ]
FinDiffType: [ {forward} | central ]
GoalsExactAchieve: [ positive scalar | {0} ]
GradConstr: [ on | {off} ]
GradObj: [ on | {off} ]
HessFcn: [ function | {[]} ]
Hessian: [ user-supplied | bfgs | lbfgs | fin-diff-grads | on | off ]
HessMult: [ function | {[]} ]
HessPattern: [ sparse matrix | {sparse(ones(numberOfVariables))} ]
HessUpdate: [ dfp | steepdesc | {bfgs} ]
InitBarrierParam: [ positive scalar | {0.1} ]
InitialHessType: [ identity | {scaled-identity} | user-supplied ]
InitialHessMatrix: [ scalar | vector | {[]} ]
InitTrustRegionRadius: [ positive scalar | {sqrt(numberOfVariables)} ]
Jacobian: [ on | {off} ]
JacobMult: [ function | {[]} ]
JacobPattern: [ sparse matrix | {sparse(ones(Jrows,Jcols))} ]
LargeScale: [ on | off ]
LevenbergMarquardt: [ {on} | off ]
LineSearchType: [ cubicpoly | {quadcubic} ]
MaxNodes: [ positive scalar | {1000*numberOfVariables} ]
MaxPCGIter: [ positive scalar | {max(1,floor(numberOfVariables/2))} ]
MaxProjCGIter: [ positive scalar | {2*(numberOfVariables-numberOfEqualities)} ]
MaxRLPIter: [ positive scalar | {100*numberOfVariables} ]
MaxSQPIter: [ positive scalar | {10*max(numberOfVariables,numberOfInequalities+numberOfBounds)} ]
MaxTime: [ positive scalar | {7200} ]
MeritFunction: [ singleobj | {multiobj} ]
MinAbsMax: [ positive scalar | {0} ]
NodeDisplayInterval: [ positive scalar | {20} ]
NodeSearchStrategy: [ df | {bn} ]
NonlEqnAlgorithm: [ {dogleg} | lm | gn ]
ObjectiveLimit: [ scalar | {-1e20} ]
PrecondBandWidth: [ positive scalar | 0 | Inf ]
RelLineSrchBnd: [ positive scalar | {[]} ]
RelLineSrchBndDuration: [ positive scalar | {1} ]
ScaleProblem: [ none | obj-and-constr | jacobian ]
Simplex: [ on | {off} ]
SubproblemAlgorithm: [ cg | {ldl-factorization} ]
TolCon: [ positive scalar ]
TolConSQP: [ positive scalar | {1e-6} ]
TolPCG: [ positive scalar | {0.1} ]
TolProjCG: [ positive scalar | {1e-2} ]
TolProjCGAbs: [ positive scalar | {1e-10} ]
TolRLPFun: [ positive scalar | {1e-6} ]
TolXInteger: [ positive scalar | {1e-8} ]
TypicalX: [ vector | {ones(numberOfVariables,1)} ]
UseParallel: [ always | {never} ]
How to change the default value of MaxFunEvals?

请先登录,再进行评论。

更多回答(1 个)

Shalini
Shalini 2012-3-18
Thanks..Done the follwoing the commands functiona nd then it worked;
options = optimset('MaxFunEvals',10000); x=lsqnonlin(@(X0)fit_simp(X0,X,Y),StartAt,lb,ub,options);

类别

Help CenterFile Exchange 中查找有关 Solver Outputs and Iterative Display 的更多信息

标签

Community Treasure Hunt

Find the treasures in MATLAB Central and discover how the community can help you!

Start Hunting!

Translated by