Top grad programs in several complex variables and complex geometry?

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SUMMARY

Top graduate programs in several complex variables and complex geometry include UC San Diego, known for faculty members Rothschild and Ebenfelt. Rutgers University is highlighted for its talented faculty member Xiaojun Huang, who is recognized in this field. Purdue University, with Donu Arapura, is also recommended as a notable institution. Prospective students are encouraged to explore authors of relevant books and papers to identify additional leading universities.

PREREQUISITES
  • Understanding of complex variables and complex geometry
  • Familiarity with academic research in mathematics
  • Knowledge of prominent mathematicians in the field
  • Awareness of graduate program application processes
NEXT STEPS
  • Research Xiaojun Huang's contributions at Rutgers University
  • Explore Donu Arapura's work at Purdue University
  • Investigate other leading mathematicians in complex geometry
  • Review academic publications in complex variables for potential universities
USEFUL FOR

Mathematics graduate students, researchers in complex analysis, and anyone seeking to pursue advanced studies in complex variables and geometry.

camilus
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I know UC San Diego is good, Rothschild and Ebenfelt are there, but are there any other ones that stand out in these and related fields?

Thanks a bunch
 
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This isn't my area, but I heard from one of Ebenfelt's students that Xiaojun Huang of Rutgers is very talented in this field.
 
Last edited:
Wow Huang is at Rutgers! Omg thanks, I knew posting this was a good idea. I actually have a very good chance of getting into Rutgers, I know people who are there now.

Does anyone know any other big names or good schools for these areas?
 
I assume you are only interested in US universities? –If that's the case, I would look into Donu Arapura's work. He is in Purdue University: http://www.math.purdue.edu/~dvb/
But if I were you I would just look to different books/papers' authors and find in which university they are.
 

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