Interior-point method: Difference between revisions

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& x \in G,
\end{aligned}
</math>where ''f<sub/math>f^{*}<sub/math>'' is the optimal solution. A solver is called ''polynomial'' if the total number of arithmetic operations in the first ''T'' steps is at most<blockquote>poly(problem-size) * log(''V''/''ε''),</blockquote>where ''V'' is some data-dependent constant, e.g., the difference between the largest and smallest value in the feasible set. In other words, ''V''/''ε'' is the "relative accuracy" of the solution - the accuracy w.r.t. the largest coefficient. log(''V''/''ε'') represents the number of "accuracy digits". Therefore, a solver is 'polynomial' if each additional digit of accuracy requires a number of operations that is polynomial in the problem size.
 
== Types ==