XKTR_PARAM_HESSOPT
Description
|
Specifies how to compute the (approximate) Hessian of the Lagrangian.
|
||||||||||||
Type
|
Integer
|
||||||||||||
Values
|
|
||||||||||||
Default value
|
1
|
||||||||||||
Note
|
Options hessopt = 4 and hessopt = 5 are not available with the Interior/Direct algorithm. Knitro usually performs best when the user provides exact Hessians (hessopt = 1) or exact Hessian-vector products (hessopt = 5). If neither can be provided but exact gradients are available (i.e., gradopt = 1), then hessopt = 4 is recommended. This option is comparable in terms of robustness to the exact Hessian option and typically not much slower in terms of time, provided that gradient evaluations are not a dominant cost. If exact gradients cannot be provided, then one of the quasi-Newton options is preferred. Options hessopt = 2 and hessopt = 3 are only recommended for small problems (n
≤ 1000) since they require working with a dense Hessian approximation. Option hessopt = 6 should be used for large problems.
|
© 2001-2019 Fair Isaac Corporation. All rights reserved. This documentation is the property of Fair Isaac Corporation (“FICO”). Receipt or possession of this documentation does not convey rights to disclose, reproduce, make derivative works, use, or allow others to use it except solely for internal evaluation purposes to determine whether to purchase a license to the software described in this documentation, or as otherwise set forth in a written software license agreement between you and FICO (or a FICO affiliate). Use of this documentation and the software described in it must conform strictly to the foregoing permitted uses, and no other use is permitted.