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  1. Results that match 1 of 2 words

  2. Upcoming Talks (up to Aug 2022)

    www.damtp.cam.ac.uk/user/mjc249/Talks.html
    6 Apr 2024: FoCM 2023. (Sorbonne University, Paris. 20 June 2023. Semi-Plenary Speaker (10th Popov Prize Lecture). ... Third Symposium on Machine Learning and Dynamical Systems. (Fields Institute. 20 Sep 2022.
  3. Robert Jack's homepage

    www.damtp.cam.ac.uk/user/rlj22/pub.html
    18 Apr 2024: 20. , 2060 (2024). [DOI]. Partial and complete wetting of droplets of active Brownian particles, arXiv:2310.07531. ... 20] R. L. Jack and P. Sollich, J. Stat. Mech. (2009), P11011.
  4. italy_mjc

    www.damtp.cam.ac.uk/user/mjc249/talks/Italy_mpEDMD.pdf
    6 Apr 2024: 15. 20. 16. 20. 17. 20. 18. 20. 19. 20. 20. ... 20. 21. New Papers on“Koopman Operators”. number of papers. doubles every 5 yrs.
  5. 12 Apr 2024: 2(ϕ)2 λ0 ζβ. 20/4π cos(β0ϕ. ). Hence show that the cos(βϕ) potential is relevant when β20 < 8π and irrelevant when.
  6. Two parabolic contact geometries in five dimensions

    www.damtp.cam.ac.uk/user/tjahm2/GeiloTalk.pdf
    10 Apr 2024: Hom(Λ1H Λ2H) rank : 4 5 = 20. but integrability of P,V further reduces the rank of thebundle in which the torsion lies to 16.
  7. Hyper-Kähler metrics from isomonodromy

    www.damtp.cam.ac.uk/user/tjahm2/GlasgowTalk.pdf
    15 Apr 2024: Recall thefamily of metrics. g = eijhi v j (20). Choose eij = ωij, the pull-back of the natural symplectic formω on M (affine symplectic fibration).
  8. 4 A Quantum Particle in Three Dimensions We will ...

    www.damtp.cam.ac.uk/user/tong/qm/qm4.pdf
    20 Apr 2024: wavefunction as. (r) = rR(r) (4.20). Then, written in terms of the new function (r), the Schrödinger equation takes the. ... additional = 0 node. In Figure 20 we’ve fixed the energy level to n = 4 and plotted.
  9. 2 A Quantum Particle in One Dimension There is ...

    www.damtp.cam.ac.uk/user/tong/qm/qm2.pdf
    20 Apr 2024: 20 –. If we do interpret (2.6) as the energy of the particle, we should probably compare it. ... tem in Nature are described by the Hamiltonian (2.20). (There are exceptions.
  10. 20 Apr 2024: 2.1 The Free Particle 20. 2.1.1 A Particle on a Circle 22.
  11. 20 Apr 2024: 2.1 The Free Particle 20. 2.1.1 A Particle on a Circle 22. ... 20 –. If we do interpret (2.6) as the energy of the particle, we should probably compare it.

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