Representation Theory of the American Mathematical Society
About
The 489 papers published in Representation Theory of the American Mathematical Society in the last decades have received a total of 5.4k indexed citations.
Papers published in Representation Theory of the American Mathematical Society usually cover Geometry and Topology (444 papers), Mathematical Physics (400 papers) and Algebra and Number Theory (208 papers) specifically the topics of Algebraic structures and combinatorial models (385 papers), Advanced Algebra and Geometry (374 papers) and Advanced Topics in Algebra (202 papers). The most active scholars publishing in Representation Theory of the American Mathematical Society are G. Lusztig, Wolfgang Soergel, Mikhail Khovanov, Aaron D. Lauda, Jonathan Brundan, Catharina Stroppel, Hiraku Nakajima, Meinolf Geck, Vyjayanthi Chari and Gunter Malle.
In The Last Decade
Fields of papers published in Representation Theory of the American Mathematical Society
Since SpecializationEngineeringComputer SciencePhysics and AstronomyMathematicsEarth and Planetary SciencesEnergyEnvironmental ScienceMaterials ScienceChemical EngineeringChemistryAgricultural and Biological SciencesVeterinaryDecision SciencesArts and HumanitiesBusiness, Management and AccountingSocial SciencesPsychologyEconomics, Econometrics and FinanceHealth ProfessionsDentistryMedicineBiochemistry, Genetics and Molecular BiologyNeuroscienceNursingImmunology and MicrobiologyPharmacology, Toxicology and Pharmaceutics
This network shows the specialization of papers published in Representation Theory of the American Mathematical Society. Nodes represent fields, and links connect fields that are likely to share authors.
Countries where authors publish in Representation Theory of the American Mathematical Society
Since SpecializationTotal citations of papers
This map shows the geographic distribution of research published in Representation Theory of the American Mathematical Society. It shows the number of citations received by papers published by authors working in each country. You can also color the map by specialization and compare the number of papers published in Representation Theory of the American Mathematical Society with the expected number of papers based on a country's size and research output (numbers larger than one mean the country's share of papers is larger than expected).
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