George F. Bertsch
Affiliations: | 1985-1992 | Physics | Michigan State University, East Lansing, MI |
| 1992- | Physics | University of Washington, Seattle, Seattle, WA |
Area:
theoretical physicsWebsite:
http://www.int.washington.edu/users/bertsch/Google:
"George F. Bertsch"Bio:
https://history.aip.org/phn/11410028.html
https://www.gf.org/fellows/all-fellows/george-f-bertsch/
http://www.int.washington.edu/users/bertsch/cv.pdf
https://inspirehep.net/record/1042110?ln=en
https://archive.org/stream/JohnArchibaldWheelerAStudyOfMentoringInModernPhysics/JohnArchibaldWheeler-AStudyInMentoring-Part03-AppendicesCDAndE#page/n25/mode/2up
Mean distance: 11.46 | S | N | B | C | P |
Parents
Sign in to add mentor| Gerald E. Brown | grad student | 1965 | Princeton | |
| (Deformations in the shell model with application to Ca spectroscopy.) | ||||
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Publications
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| Hagino K, Bertsch GF. (2020) Microscopic model for spontaneous fission: Validity of the adiabatic approximation Physical Review C. 101 |
| Bertsch GF. (2020) Schematic reaction-theory model for nuclear fission Physical Review C. 101 |
| Bender M, Bernard R, Bertsch G, et al. (2020) Future of Nuclear Fission Theory Journal of Physics G |
| Alhassid Y, Bertsch G, Fanto P. (2020) Derivation of K-matrix reaction theory in a discrete basis formalism Annals of Physics. 419: 168233 |
| Bertsch GF. (2019) Monopole moments and the $ \beta$β-vibration in deformed nuclei The European Physical Journal A. 55 |
| Bertsch GF, Kawano T, Robledo LM. (2019) Angular momentum of fission fragments Physical Review C. 99 |
| Bertsch GF, Younes W, Robledo LM. (2019) Diabatic paths through the scission point in nuclear fission Physical Review C. 100 |
| Noda M, Sato SA, Hirokawa Y, et al. (2019) SALMON: Scalable Ab-initio Light–Matter simulator for Optics and Nanoscience Computer Physics Communications. 235: 356-365 |
| Bertsch G, Younes W. (2019) Composite-particle decay widths by the generator coordinate method Annals of Physics. 403: 68-81 |
| Mustonen MT, Gilbreth CN, Alhassid Y, et al. (2018) Statistical theory of deformation distributions in nuclear spectra Physical Review C. 98 |