Trackademia

Welcome to Trackademia

The idea behind Trackademia is to build on existing academic databases like Google Scholar and OpenAlex so that you can trust the data and use it for whatever you want. That comes down to two things.

More data, and more ways to use it. We aggregate publication data from every major source into a single dataset and add information pulled from faculty CVs. Then we let you slice it however you want: choose which sources to build from, write your own formulas, weight journals, adjust for department size.

More accurate, and honest about where it isn’t. We focus on a smaller set of schools so we can verify everything carefully. Faculty lists come from department websites rather than being inferred from publication records, so we know who should be in the data before we go looking. When we can’t find data on someone, we record the gap instead of dropping them. Every number comes with a coverage rate you can check against ground truth.

Everything in Trackademia is built from seven units. AI merges duplicate records across sources and tags each publication so these categories hold up:

  • Publication — citation counts, authors, journal, peer review status, and more
  • Publication group — versions of the same work combined into one entity, such as a working paper and the article it became
  • Academic
  • Department
  • University
  • Field
  • Journal

There are two modes. In Database mode you browse the underlying records and filter by any of the seven units. In Analytics mode you get graphs and comparisons, and you switch views to compare two departments, compare one department against the average of the others, or see them all at once. Tabs let you focus on a particular level of the data.

Back to the list
Journal

International Migration Review

close

Citation weight

Tierunranked
Weight in force
Weightingoff

Weight inputs

Each figure with its percentile among the ranked journals. A is the median, over the academics with a work here, of that academic’s citations to the works this site counts for them - never a Google Scholar profile total. Over every academic of this field, all years, whatever the filters select.

A · academics’ median5,315.0 · —
B · citations per work405.7 · —
N · works15 · —
P · academics8 · —
Formula result
Below the thresholdfewer than 20 works: unranked, and weighs 1

From this institution

Under these filters. A work with no citation count is unknown here, never a zero.

Works9
Citations4,456 over 8 of 9 works
Citations per counted work557.0
Weighted citations
Academics6
Departments6
First seen1997

Works placed per year

9 of these 9 works carry a year; an undated work is in no year. Works placed, under these filters.

Departments publishing there 6

DepartmentWorks
Princeton Politics3
Penn Political Science2
Columbia Political Science1
Dartmouth Government1
Harvard Government1
Yale Political Science1

A work held by two departments counts once in each, so these add up to more than the works above.

Works placed there 9

YearTitleAcademicsCitations
2003Methodological nationalism, the social sciences, and the study of migration: An essay in historical epistemologyAndreas Wimmer2,927
1998Different Paths: Immigration, Gender, and Political ParticipationMichael Jones-Correa480
2001Under Two Flags: Dual Nationality in Latin America and Its Consequences for Naturalization in the United StatesMichael Jones-Correa360
2007Assimilating to a White Identity: The Case of Arab AmericansAmaney A. Jamal309
2016Comparing Immigration Policies: An Overview from the IMPALA DatabaseMichael J. Hiscox152
1997Neo-Isolationism, Balanced-Budget Conservatism, and the Fiscal Impacts of ImmigrantsGregory Alain Huber86
2015Has Opposition to Immigration increased in the US after the Economic Crisis? An Experimental ApproachAmaney A. Jamal85
2020Pull Factors and Migration Preferences: Evidence from the Middle East and North AfricaJeremy Ferwerda57
2007Assimilating to a iVbz'te Identity T be Case ofAmb Americans1Amaney A. Jamal

Citations as counted, before any journal weight: 8 of these 9 works carry a count, and a work with no count is unknown, never a zero.