Top 5% Institutions and Economists in the Field of Computational Economics, as of December 2008
These rankings take only into account institutions registered in EDIRC and authors registered with the RePEc Author Service and the institutions they claimed to be affiliated with. For Computational Economics, these are 399 authors affiliated with 826 institutions.
For the worldwide rankings, see here: top 5% authors or top 5% economics institutions. More rankings. All authors classified in this field.
The rankings below are aggregate rankings from 31 different ranking methods, excluding worst and best method. See links above for details.
The data presented here is experimental. It is based on a limited sample of the research output in Economics and Finance. Only material catalogued in RePEc is considered. For any citation based criterion, only works that could be parsed by the CitEc project are considered. For any ranking of people, only those registered with the RePEc Author Service can be taken into account. And for rankings of institutions, only those listed in EDIRC and claimed as affiliation by the respective, registered authors can be measured. Thus, this list is by no means based on a complete sample. You can help making this more comprehensive by encouraging more publications to be listed (instructions) and more authors to register (form). For more details on the various rankings that are available as well for documentation, follow this link.
Top 5% institutions in the field of Computational Economics
Please note that rankings can depend on the number of registered authors in the respective institutions. Subentities of ranked institutions do not increment the rank count and have their rank listed in parentheses. Register at the RePEc Author Service.
The scores of institutions in each field are determined by a weighted sum of all authors affiliated with the respective institutions. The weights are determined, for each author, by the proportion of all working papers announced in NEP that have also been announced in NEP-CMP (Computational Economics).
