# Tags

A tag is a keyword or label that categorizes your question with other, similar questions. Using the right tags makes it easier for others to find and answer your question.

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the process of constructing a curve, or mathematical function, that has the best fit to a series of data points, possibly subject to constraints.
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For questions about creating images, diagrams, charts, or animations to present the data (inputs or results) graphically
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For questions about solving Operations Research problems using the Julia programming language.
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For questions asking about approximation algorithms. Also includes approximation schemes, PTAS and FPTAS.
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For questions on subsets of constraints of an infeasible mathematical program whose (strict) subsets are feasible.
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For questions related to optimization problems in which one decision maker (the "leader") chooses decision variables, then a second decision maker (the "follower") chooses decision variables in respon…
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For questions related to the economic order quantity (EOQ) problem, which seeks the optimal order quantity for an inventory system with constant, deterministic demand; fixed costs for placing orders; …
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For questions about people related to Operations Research.
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For questions related to mechanisms for improving coordination within a supply chain, increasing the total expected supply chain profit. Examples include the wholesale price contract, the revenue shar…
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For questions about sequential data indexed by time. Time intervals between data may be regular or irregular.
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For questions related to the newsvendor problem, which optimizes the inventory action in a single period under stochastic demand in order to balance the tradeoff between ordering too much (and having …
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For questions referring to an Application Programming Interface (API) that performs or used to support Operations Research or OR-related functions. Do not use this tag for a general problem with a non…
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For questions on problems that come from a finite representation of real numbers.
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Questions related to p-median problems, i.e. placing $p$ facilities such that the average distance from demand nodes to the nearest facility is minimal.
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