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Computational Optimization and Applications (COA)

Publisher :

Springer Nature

Scopus Profile
Peer reviewed only
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Open Access
  • Optimization
  • Transportation
  • Computer Application

    • +2

e-ISSN :

1573-2894

Issue Frequency :

Monthly

Impact Factor :

2.0

p-ISSN :

0926-6003

Est. Year :

1992

Mobile :

18007774643

Country :

United States

Language :

English

APC :

YES

Impact Factor Assignee :

Google scholar

Email :

Journalpermissions@springernature.com

Journal Descriptions

Computational Optimization and Applications is a peer-reviewed journal dedicated to the analysis and development of computational algorithms and optimization modeling technology. Publishes research on general and specific classes of optimization problems, encompassing stochastic and deterministic algorithms. Covers a broad spectrum of optimization topics, including large scale, unconstrained, constrained, nondifferentiable, combinatorial, stochastic, multiobjective, and network optimization. Features research and tutorial papers providing theoretical analysis, complemented by meticulously designed computational experiments. Welcomes submissions that offer both theoretical analysis, along with carefully designed computational experiments. Computational Optimization and Applications is published 9 times per year with distribution to librarians, researchers in optimization, and mathematical and computer scientists with a strong interest in the above topics. The journal maintains strict refereeing procedures through its editorial policies in order to publish papers of only the highest quality.


Computational Optimization and Applications (COA) is :

International, Peer-Reviewed, Open Access, Refereed, Optimization, Transportation, Computer Application, Engineering, Computational Mathematics , Online or Print, Monthly Journal

UGC Approved, ISSN Approved: P-ISSN - 0926-6003, E-ISSN - 1573-2894, Established in - 1992, Impact Factor - 2.0

Not Provide Crossref DOI

Indexed in Scopus, WoS

Not indexed in DOAJ, PubMed, UGC CARE

Indexing

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+7 More

Publications of COA

Research Article
  • dott image Dmitry V. Gribanov
  • dott image December, 2024

A new and faster representation for counting integer points in parametric polyhedra

In this paper, we consider the counting function EP (y) = | Py ∩ Z nx | for a parametric polyhedron Py = {x ∈ R nx : Ax ≤ b + By}, where y ∈ R ny . We give a new representation ...

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