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Processes is a monthly peer-reviewed open-access scientific journal covering process/systems related research in chemistry, biology, materials, and allied engineering fields. It was established in 2013 and is published by MDPI. The journal publishes regular research papers, communications, letters, short notes, and reviews.
Top quartile citation count (TQCC) – reflecting the number of citations accrued by the paper that resides at the top quartile (the 75th percentile) of a journal's articles when sorted by citation counts; for example, when a journal published 100 papers, the 25th most-cited paper's citation count is the TQCC. [5]
Journal of Manufacturing and Materials Processing: 2017 2504-4494 Journal of Marine Science and Engineering: 2013 2077-1312 Journal of Molecular Pathology: 2020 2673-5261 Journal of Nanotheranostics: 2020 2624-845X Journal of Nuclear Engineering: 2020 2673-4362 Journal of Open Innovation: Technology, Market, and Complexity: Economics 2015 2199-8531
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The three quartiles, resulting in four data divisions, are as follows: The first quartile (Q 1) is defined as the 25th percentile where lowest 25% data is below this point. It is also known as the lower quartile. The second quartile (Q 2) is the median of a data set; thus 50% of the data lies below this point.
The Proceedings of the Institution of Mechanical Engineers, Part E: Journal of Process Mechanical Engineering is a peer-reviewed scientific journal that covers research on the design and operation of process equipment. The journal was established in 1989 and is published by SAGE Publications on behalf of the Institution of Mechanical Engineers. [1]
Journal of Materials Processing Technology is a peer-reviewed scientific journal covering research on all aspects of processing techniques used in manufacturing components from various materials. It is published by Elsevier and the editor-in-chief is J. Cao ( Northwestern University ).
The IQR of a set of values is calculated as the difference between the upper and lower quartiles, Q 3 and Q 1. Each quartile is a median [8] calculated as follows. Given an even 2n or odd 2n+1 number of values first quartile Q 1 = median of the n smallest values third quartile Q 3 = median of the n largest values [8]