|
Optimization: principles and algorithms, by Michel Bierlaire
|
Algorithm 18.2: Interior point algorithm with restricted steps. More...
Go to the source code of this file.
Functions | |
| function | restrictedSteps (in A, in b, in c, in x0, in lambda0, in mu0, in eps, in theta) |
| Applies the interior point algorithm with restricted steps to solve
subject to
and
. More... | |
Algorithm 18.2: Interior point algorithm with restricted steps.
Implementation of algorithm 18.2 of [1]
Definition in file restrictedSteps.m.
| function restrictedSteps | ( | in | A, |
| in | b, | ||
| in | c, | ||
| in | x0, | ||
| in | lambda0, | ||
| in | mu0, | ||
| in | eps, | ||
| in | theta | ||
| ) |
Applies the interior point algorithm with restricted steps to solve
subject to
and
.
| A | the constraint matrix |
| b | the constraint right hand side |
| c | the cost vector for the objective function |
| x0 | starting primal point (nx1) |
| lambda0 | starting dual point for equality constraints (mx1) |
| mu0 | starting dual point for inequality constraints (nx1) |
| eps | algorithm stops if . |
| theta | parameter such that 0 <= theta <= 1 (default: 0.4) |
| maxiter | maximum number of iterations (default: 100) |