The H-index
The h-index, or the Hirsch index or Hirsch number, is a metric used to evaluate an individual researcher's productivity and impact in their field of study.
However, one should question the validity of H-index.
Proposed by physicist Jorge E. Hirsch in 2005 to measure the quantity (number) and quality (impact factor) of research papers published by scholars. The calculation for determining one's h-index involves identifying The "h" value, a metric used to measure an author's productivity and impact in a particular academic field, specifically regarding the number of citations their work has received.
A higher "h" value indicates that the author has published more influential papers cited more frequently by other researchers.
However, the "h" values range can vary widely depending on the academic field, the specific period, and other factors. So, while the general idea of the statement is accurate, a range of 15 to 18 may only be correct for some cases.
One point worth noting about this measurement is that it penalizes researchers who only publish single works regardless of vital signature aspects while rewarding prolific authors whose outputs demonstrate more consistent substance throughout portfolio tracts.
This may create some bias within specific academic fields but provides meaningful information regarding standing amongst peers' cumulative achievement over time.
Also, the h-index is more complex to calculate than other straightforward metrics, such as the number of publications or citations.
Some research institutions and funding bodies may prioritize short-term impact metrics (e.g., number of publications, citation counts) over more comprehensive, long-term metrics like the h-index because short-term metrics are easier to track and can demonstrate quick returns on investment, even though they might need to capture a researcher's overall impact and productivity accurately.
It should be noted that with any metric, the h-index can be misused or manipulated through Self-Citations or Citation Cartels.
Self-citation refers to an author citing their previous work in their publications. While self-citation can be legitimate when an author builds upon their prior research or wants to acknowledge their earlier contributions, it can also be used to game the "h" index by artificially inflating citation counts.
For example, suppose a researcher has an h-index of 10, meaning they have ten publications cited at least ten times each.
If the researcher strategically notes their papers in subsequent publications, they could increase the citation count of their articles and, as a result, boost their h-index.
This practice is considered unethical, as it misrepresents a researcher's true impact and productivity, giving them an unfair advantage over other researchers who might have a lower h-index but have made more substantial contributions to their field.
To mitigate the impact of self-citation gaming on the h-index, some citation databases and research evaluation tools allow users to exclude self-citations from the calculation, providing a more accurate picture of a researcher's impact based on citations from others in the field.
Citation cartels, conversely, are groups of researchers or authors who conspire to manipulate citation counts by excessively citing each other's work, regardless of its relevance or quality.
The goal of a citation cartel is to artificially inflate the citation metrics of its members, thereby improving their perceived research impact, academic standing, and chances of securing funding, promotions, or prestigious positions.
Citation cartels are considered unethical and harmful to the integrity of academic research, as they distort the true impact of scientific publications and can result in allocating resources based on manipulated data rather than the study's merit.
Efforts to detect and combat citation cartels include using advanced algorithms and statistical methods to identify patterns of suspicious citation behavior and promoting transparency and ethical practices in research evaluation and publication processes.
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