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Bi-criteria time-constrained project scheduling with tropical optimization techniques. / Krivulin, Nikolai.

2019. 245 Реферат от 30th European Conference on Operational Research, Dublin, Ирландия.

Результаты исследований: Материалы конференцийтезисыРецензирование

Harvard

Krivulin, N 2019, 'Bi-criteria time-constrained project scheduling with tropical optimization techniques', 30th European Conference on Operational Research, Dublin, Ирландия, 23/06/19 - 26/06/19 стр. 245.

APA

Krivulin, N. (2019). Bi-criteria time-constrained project scheduling with tropical optimization techniques. 245. Реферат от 30th European Conference on Operational Research, Dublin, Ирландия.

Vancouver

Krivulin N. Bi-criteria time-constrained project scheduling with tropical optimization techniques. 2019. Реферат от 30th European Conference on Operational Research, Dublin, Ирландия.

Author

Krivulin, Nikolai. / Bi-criteria time-constrained project scheduling with tropical optimization techniques. Реферат от 30th European Conference on Operational Research, Dublin, Ирландия.

BibTeX

@conference{3d0fcafc74c94fe9a0122d8819e9233b,
title = "Bi-criteria time-constrained project scheduling with tropical optimization techniques",
abstract = "Tropical (idempotent) mathematics, which investigates the theory and applications of algebraic systems with idempotent operations, finds increasing use in solving challenging problems in operations research, including time-constrained scheduling problems. We consider a project that consists of a set of activities performed in parallel under temporal constraints on their start and finish times. The problem of interest is to schedule the activities to minimize both the project makespan and the maximum flow-time over all activities. We formulate and solve the problem in the framework of tropical mathematics as a tropical bi-criteria optimization problem. As a result, we derive a complete Pareto-optimal solution in a direct explicit form, ready for further analysis and straightforward computation. We examine the computational complexity of the solution and give an illustrative example.",
author = "Nikolai Krivulin",
note = "Krivulin N. Bi-criteria time-constrained project scheduling with tropical optimization techniques. In EURO 2019, UCD, Dublin, Ireland. Conference Abstract Book. P.245. URL:https://www.euro-online.org/conf/admin/tmp/program-euro30.pdf; 30th European Conference on Operational Research, EURO 2019 ; Conference date: 23-06-2019 Through 26-06-2019",
year = "2019",
language = "English",
pages = "245",
url = "https://www.euro2019dublin.com/",

}

RIS

TY - CONF

T1 - Bi-criteria time-constrained project scheduling with tropical optimization techniques

AU - Krivulin, Nikolai

N1 - Conference code: 30

PY - 2019

Y1 - 2019

N2 - Tropical (idempotent) mathematics, which investigates the theory and applications of algebraic systems with idempotent operations, finds increasing use in solving challenging problems in operations research, including time-constrained scheduling problems. We consider a project that consists of a set of activities performed in parallel under temporal constraints on their start and finish times. The problem of interest is to schedule the activities to minimize both the project makespan and the maximum flow-time over all activities. We formulate and solve the problem in the framework of tropical mathematics as a tropical bi-criteria optimization problem. As a result, we derive a complete Pareto-optimal solution in a direct explicit form, ready for further analysis and straightforward computation. We examine the computational complexity of the solution and give an illustrative example.

AB - Tropical (idempotent) mathematics, which investigates the theory and applications of algebraic systems with idempotent operations, finds increasing use in solving challenging problems in operations research, including time-constrained scheduling problems. We consider a project that consists of a set of activities performed in parallel under temporal constraints on their start and finish times. The problem of interest is to schedule the activities to minimize both the project makespan and the maximum flow-time over all activities. We formulate and solve the problem in the framework of tropical mathematics as a tropical bi-criteria optimization problem. As a result, we derive a complete Pareto-optimal solution in a direct explicit form, ready for further analysis and straightforward computation. We examine the computational complexity of the solution and give an illustrative example.

UR - https://www.euro-online.org/conf/admin/tmp/program-euro30.pdf

M3 - Abstract

SP - 245

T2 - 30th European Conference on Operational Research

Y2 - 23 June 2019 through 26 June 2019

ER -

ID: 73942970