Titlebook: Algorithmic Aspects in Information and Management; 13th International C Ding-Zhu Du,Lian Li,Jialin Zhang Conference proceedings 2019 Spring

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開始從未

FLASK

Approximating Closest Vector Problem in , Norm Revisited,arning With Errors (LWE) problems. The computational complexity of SIS and LWE problems are related to approximating Shortest Vector Problem (SVP) and Bounded Distance Decoding Problem (BDD). Approximating BDD is a special case of approximating Closest Vector Problem (CVP)..In this paper, we revisit

Carminative

Low-Dimensional Vectors with Density Bounded by 5/6 Are Pinwheel Schedulable,t least once in every . consecutive symbols .. If . has a pinwheel schedule then . is called .. The . of . is defined as .. Chan and Chin [.] made a conjecture that every vector . with . is schedulable..In this paper, we examine the conjecture from the point of view of . vectors, including 3-, 4- an

高腳酒杯

Constant-Factor Greedy Algorithms for the Asymmetric ,-Center Problem in Parameterized Complete Digand .-CD from the angle of the parameterized upper bound on the ratio of two asymmetric edge-weights between two different vertices and on the ratio of two vertex-weights, respectively. Using the greedy method, we design a .-approximation algorithm for the A.CP in .-CD’s and a .-approximation algori

AGONY

RODE

A 2.57-Approximation Algorithm for Contig-Based Genomic Scaffold Filling,one of the Genomic Scaffold Filling problem, called One-sided-GSF-max-BC problem. The previous approximation ratio for the problem is 2. However, as we pointed out in the introduction part, the ratio 2 algorithm in the literature can only deal with special instances of the problem, not really solve

Inflated

Profit Parameterizations of ,his problem feasible in the sense of Parameterized Complexity. We propose two new views to consider ., and a new parameterization of this problem (by the profit parameter) and give algorithms for these parameterizations that show the problems to be in FPT. More precisely, we give a linear-size kerne

Inflated

Ptosis