John P. Harnad
Affiliations: | Concordia University (Canada), Montreal, QC, Canada | ||
| Université de Montréal, Montréal, Canada |
Area:
MathematicsWebsite:
https://www.concordia.ca/artsci/science-college/faculty.html?fpid=john-harnadGoogle:
"John Harnad"Bio:
https://en.wikipedia.org/wiki/John_Harnad
https://inspirehep.net/record/1006671?ln=en
Parents
Sign in to add mentor| Roger Julian Noel Phillips | grad student | 1968-1972 | Oxford |
| John Clayton Taylor | grad student | 1968-1972 | Oxford (Physics Tree) |
Children
Sign in to add trainee| Oksana Yermolayeva | grad student | 2004 | Concordia University Montreal |
| Olivier Marchal | grad student | 2010 | Université de Montréal |
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Publications
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| Harnad J, Runov B. (2020) Matrix model generating function for quantum weighted Hurwitz numbers Journal of Physics A. 53: 65201 |
| Bertola M, Harnad J, Runov B. (2020) Generating weighted Hurwitz numbers Journal of Mathematical Physics. 61: 13506 |
| Alexandrov A, Chapuy G, Eynard B, et al. (2020) Weighted Hurwitz numbers and topological recursion Communications in Mathematical Physics. 375: 237-305 |
| Bertola M, Harnad J. (2019) Rationally weighted Hurwitz numbers, Meijer G-functions and matrix integrals Journal of Mathematical Physics. 60: 103504 |
| Harnad J, Ortmann J. (2018) Asymptotics of quantum weighted Hurwitz numbers Journal of Physics A. 51: 225201 |
| Harnad J, Lee E. (2018) Symmetric polynomials, generalized Jacobi-Trudi identities and τ-functions Journal of Mathematical Physics. 59: 91411 |
| Alexandrov A, Chapuy G, Eynard B, et al. (2018) Weighted Hurwitz numbers and topological recursion: An overview Journal of Mathematical Physics. 59: 81102 |
| Alexandrov A, Chapuy G, Eynard B, et al. (2018) Fermionic Approach to Weighted Hurwitz Numbers and Topological Recursion Communications in Mathematical Physics. 360: 777-826 |
| Guay-Paquet M, Harnad J. (2017) Generating functions for weighted Hurwitz numbers Journal of Mathematical Physics. 58: 83503 |
| Harnad J. (2016) Quantum Hurwitz numbers and Macdonald polynomials Journal of Mathematical Physics. 57: 113505 |