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Chakravarti, N.

( N. Chakravarti)


stability radius value objective radius stability problem solution function vector objective vector c objective coe cients instance problem instance objective vector algorithm x 2 x x ∈ x tolerance value function polynomial tolerance approach cient polynomial time tolerance radius component interval approach minj ∈j objective value theorem proof result wagelman complexity analysis su ces sensitivity analysis combinatorial polynomially erasmus university rotterdam | i |6 inequality optimization institute stability radii min –sum problems polynomial algorithm expression theorem 3.1 right hand side rotterdam section 3.1 ÿ rst number programming solution x chakravarti rji j lemma min max problems min –max problems calculation ∈ r n ci ck g maxfci term i xi i ¿w xi min sum problems right paper max 1in fcixig problem p stability analysis hand side piece wendell cj +1 operation sensitivity




2 Most Recent Publications

Calculation of stability radii for combinatorial optimization problems (Article)
Chakravarti, N. Wagelmans, A.P.M.
1998-08-01
Calculation of Stability Radii for Combinatorial Optimization Problems (Research Paper)
Chakravarti, N. Wagelmans, A.P.M.
1997-01-01