Titlebook: Industrial Productivity; A Psychological Pers Michael M. Gruneberg,David J. Oborne Book 1982 Michael M. Gruneberg and David J. Oborne 1982

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Michael M. Gruneberg,David J. Oborne assignment which satisfies as many of the clauses as possible. While there are many polynomial-time approximation algorithms for this problem, we take the viewpoint of space complexity following [Biswas et al., Algorithmica 2021] and design sublinear-space approximation algorithms for the problem..

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Michael M. Gruneberg,David J. Obornees not exceed?2. The . of . is the sum ∑?..(.). If {.?∈?.(.)?≠?0} contains no triangles then . is called ...Cornuéjols and Pulleyblank devised a combinatorial .(.)-algorithm that finds a triangle free 2-matching of maximum size (hereinafter . :?=?|.|, . :?=?|.|) and also established a min-max theore

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Michael M. Gruneberg,David J. Oborne. In ., a threshold . is given and the goal is to partition . into a minimum number of subsets such that the projected vectors on each subset of indices have multiplicity at least ., where the multiplicity is the number of times a vector repeats in the (projected) multi-set. In ., a target number .

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Michael M. Gruneberg,David J. Oborne. In ., a threshold . is given and the goal is to partition . into a minimum number of subsets such that the projected vectors on each subset of indices have multiplicity at least ., where the multiplicity is the number of times a vector repeats in the (projected) multi-set. In ., a target number .

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Michael M. Gruneberg,David J. Oborne. In ., a threshold . is given and the goal is to partition . into a minimum number of subsets such that the projected vectors on each subset of indices have multiplicity at least ., where the multiplicity is the number of times a vector repeats in the (projected) multi-set. In ., a target number .

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. In ., a threshold . is given and the goal is to partition . into a minimum number of subsets such that the projected vectors on each subset of indices have multiplicity at least ., where the multiplicity is the number of times a vector repeats in the (projected) multi-set. In ., a target number .