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Norm-resolvent convergence to zero-range models with internal structure in models with strong inhomogeneities

  • Speaker:Alexander V . Kiselev
  • TIME:19:00-20:00 Beijing time (14:00-15:00 St Petersburg time)
  • LOCATION:online

To Join Zoom Meeting:

https://us02web.zoom.us/j/89229572486?pwd=SjVvcWdTeGxpOC9DbG4xVXNyZXNKdz09

Meeting ID: 892 2957 2486
Password: 018522
Speaker: Alexander V . Kiselev
Time: 19:00-20:00 Beijing time (14:00-15:00 St Petersburg time)
Bio:
Dr. Alexander Kiselev, an outstanding expert in Mathematical Physics, whose interested include but not are limited to:
- Functional model for non-selfadjoint linear operators in Hilbert spaces
- Functional analysis;
- Stability Theory and Similarity Theory for non-selfadjoint linear operators;
- Theory of perturbations.
 
Having graduated from Saint Petersburg State University in 1996 (Faculty of Physics), Dr. Kiselev obtained his PhD degree in 2001. After that he was working in a big number of top-level universities including Dublin Institute of Technology, Universidad Nacional Autónoma de México, University College London, University of Bath, and Lomonosov Moscow State University,
 
The number of Alexander Kiselev’s collaborators and coauthors is very impressive as well as the number and scientific diversity of his research projects and students.
 
Now Dr. Kiselev is working at the Department of Mathematics and Computer Science of Saint Petersburg State University.
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