{"id":453,"date":"2020-08-02T19:10:52","date_gmt":"2020-08-02T19:10:52","guid":{"rendered":"http:\/\/universityrankings.com.au\/discrete-optimization-era39954-2\/"},"modified":"2020-08-02T19:10:52","modified_gmt":"2020-08-02T19:10:52","slug":"discrete-optimization-era39954-2","status":"publish","type":"page","link":"https:\/\/www.universityrankings.com.au\/discrete-optimization-era39954-2\/","title":{"rendered":"Discrete Optimization (ERA Journal)"},"content":{"rendered":"
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Discrete Optimization (ERA Journal)<\/h1>\n<\/div>\n
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Discrete Optimization is an ERA accredited research journal used as part of the evaluation of the ERA research rankings.<\/p>\n

Discrete Optimization issns are issn1: 1572-5286<\/b> issn2: 1873-636X<\/b>.<\/p>\n

The fields covered by Discrete Optimization as part of the evaluation of Australian university research excellence are:<\/p>\n

Pure Mathematics Research Rankings<\/a> (Sub-Field)
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Applied Mathematics Research Rankings<\/a> (Sub-Field)
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Numerical and Computational Mathematics Research Rankings<\/a> (Sub-Field)
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Other ERA-accredited journals supporting the evaluation of the Pure Mathematics field include:<\/p>\n

– Bulletin of Pure and Applied Sciences Section E: Mathematics<\/a>
– Communications in Applied Analysis<\/a>
– Hokkaido Mathematical Journal<\/a>
– Imhotep: journal africain de mathematiques pures et appliquees<\/a>
– Journal of Combinatorial Optimization<\/a>
– Journal of Combinatorial Theory: Series B<\/a>
– Journal of Geometric Analysis<\/a>
– Journal of Lie Theory<\/a>
– Journal of London Mathematical Society<\/a>
– Lithuanian Mathematical Journal<\/a>
– Logic Journal of the IGPL<\/a>
– Mathematical Research Letters<\/a>
– Nihonkai Mathematical Journal<\/a>
– Opuscula Mathematica<\/a>
– Random Matrices: Theory and Application<\/a>
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– ERA 2018 Outcomes Research Rankings List<\/a><\/p>\n

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– ERA 2018 Individual University Outcomes List<\/a><\/p>\n

– ERA List of Research Fields Rankings<\/a><\/p>\n

– ERA Journal Rankings 2018 List<\/a><\/p>\n

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