Complexity of Convex Optimization Using Geometry Based Measures And a Reference
Complexity of Convex Optimization Using Geometry Based Measures And a Reference
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1 of [5]), and together with (12) this then implies that sym(u', r) > 3-5^5^:1-25 ■ GEOMETRY-BASED COMPLEXITY 9 Remark 2. 1 Note tliat (11) implies that for any objective function vector seX': maxs^w - s^w I ) ( s^w — mills'^ u; ) . (14) w€T ~ Vs. 5(9 + 1. 25/ V weT J 3 Complexity of Computing a Feasible Solu- tion of Gp In this section we present and analyze algorithm FEAS for computing a feasible solution of Gp using the barrier method in equation-solving mode. The output of algorithm FEAS w...ill be a point x that will satisfy . 4x = 6, x G P, as well as several other important properties that will be described in this section. The computed point x will also be used to initiate algorithm OPT, to be presented in Section 4, that will start from x and will then compute an e-optimal solution of Gp.
Algorithm FEAS will employ the barrier method in equation-solving mode to solve the following optimization problem denoted by Pi: Pi : t' := maximum^ ( t [lb) s.
What to read after Complexity of Convex Optimization Using Geometry Based Measures And a Reference?
You can find similar books in the "Read Also" column, or choose other free books by Robert Michael Freund to read onlineMoreLess
To quickly assess the difficulty of the text, read a short excerpt:
1 of [5]), and together with (12) this then implies that sym(u', r) > 3-5^5^:1-25 ■ GEOMETRY-BASED COMPLEXITY 9 Remark 2. 1 Note tliat (11) implies that for any objective function vector seX': maxs^w - s^w I ) ( s^w — mills'^ u; ) . (14) w€T ~ Vs. 5(9 + 1. 25/ V weT J 3 Complexity of Computing a Feasible Solu- tion of Gp In this section we present and analyze algorithm FEAS for computing a feasible solution of Gp using the barrier method in equation-solving mode. The output of algorithm FEAS w...ill be a point x that will satisfy . 4x = 6, x G P, as well as several other important properties that will be described in this section. The computed point x will also be used to initiate algorithm OPT, to be presented in Section 4, that will start from x and will then compute an e-optimal solution of Gp.
Algorithm FEAS will employ the barrier method in equation-solving mode to solve the following optimization problem denoted by Pi: Pi : t' := maximum^ ( t [lb) s.
What to read after Complexity of Convex Optimization Using Geometry Based Measures And a Reference?
You can find similar books in the "Read Also" column, or choose other free books by Robert Michael Freund to read onlineMoreLess
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