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Research-related contents Programme written in Fortran 90 for the single-nucleon electric/magnetic transition amplitude Updated on 25th October 2022 Programme written in Fortran 90 to solve the quantum-tunneling problem of two fermions in one-dimensional space Updated on 12th December 2021 Programme written in Fortran 90 to compute the energy of nuclear matter as a function of proton and neutron densities interacting with Skyrme force Updated on 30th November 2021 Programme written in Fortran 90 to solve the spherical Dirac euqation Updated on 27th November 2021 Lecture notes Updated on 5th September 2021 Here my personal notes in PDF on researches. Please remember that there can be MANY mistakes! Dirac equation for the relativistic motion Basic formalism of relativistic nuclear many-body theory HFB and QRPA applied to collective excitations Basic formalism of time-dependent quantum-mechanical solution Movies in YouTube 30th January 2021 For teaching demonstration, I uploaded the following movies. Radioactive decaying rule from time-dependent quantum mechanics Spin-orbit coupling: merit of Dirac equation [Award] Hashimoto prize 5th December 2020 Details: I won the Hashimoto prize, with the ANPhA 1st prize, for the best presentation in the Young Researchers Session of the SNP School 2020, with 10,000 JPY as reward. Certificate in JPEG Link to the SNP school 2020 Refined version of my talk in YouTube [Award] CAEN Best Young Speaker Award 25th February 2018 Details: I won this prize, with 200 euros as reward, in the IVth Topical Workshop on Modern Aspects in Nuclear Structure in Bormio, Italy. Certificate in JPEG Link to this event's page Hobby-related contents Mine sweeper written in Python 8th March 2021 This is the source code of mine sweeper in Python. Use "python3 mine-sweeper.py" to run it. Language = Python, version 3.6.9. Source code: mine_sweeper.py Mulligan simulator for playing cards of MTG in Python 4th September 2020 Purpose = to simulate the Mulligan check, where "Do_you_keep" in the source code determines the condition(s) to take Mulligan. Language = Python, version 3.6.9. Source code: Mulligan_or_Not.py Simulating code of infection 26th March 2020 Purpose = to predict the number of people affected by the disease, as well as its time development. Language = fortran 90 Source code: Infest.f90 Solution of Lanchester's square law 12th October 2016 Purpose = to analytically solve the Lanchester's square (N-square) law as a time-development problem of two armies in the battle. Format = PDF & scripte file for GNUPLOT Files: Note (PDF) & GNUPLOT script |
| E-mail: tomohiro.oishi(at)yukawa.kyoto-u.ac.jp (Please change "(at)" to "@".) |
