PACS numbers

75.10.Jm Quantized spin models, including quantum spin frustration
  1. A.I. Smirnov “Fermi liquid of spinons in quasi-one-dimensional antiferromagnetsPhys. Usp. 68 728–735 (2025)
    75.10.Jm, 75.10.Pq, 75.40.Gb (all)
  2. V.N. Glazkov “Magnetic resonance in low-temperature paramagnetsPhys. Usp. 67 1248–1253 (2024)
    75.10.Jm, 75.50.Ee, 76.30.−v, 76.50.+g (all)
  3. M.M. Markina, P.S. Berdonosov et alFrancisites as new geometrically frustrated quasi-two-dimensional magnetsPhys. Usp. 64 344–356 (2021)
    61.50.−f, 75.10.Jm, 75.25.-j (all)
  4. A.I. Smirnov “Magnetic resonance of spinons in quantum magnetsPhys. Usp. 59 564–570 (2016)
    75.10.Jm, 75.10.Pq, 75.40.Gb, 76.30.−v (all)
  5. A.I. Smirnov, V.N. Glazkov “Defects in spin-gap magnets: multispin clustersPhys. Usp. 45 1192–1195 (2002)
    75.10.Jm, 75.50.Ee (all)
  6. A.I. Smirnov “Magnetic resonance of intrinsic and extrinsic defects in a spin-Peierls magnet CuGeO3Phys. Usp. 43 642–646 (2000)
    75.10.Jm, 76.60.−k, 76.90.+d (all)
  7. Ya.M. Blanter, M.I. Kaganov, D.V. Posvyanskii “De Haas-van Alphen effect as a first-order electronic topological transitionPhys. Usp. 38 203–209 (1995)
    05.50.+q, 05.70.Fh, 75.10.Jm, 75.90.+w (all)
  8. M.F. Sarry “Analytical methods of calculating correlation functions in quantum statistical physicsSov. Phys. Usp. 34 (11) 958–979 (1991)
    05.30.−d, 05.50.+q, 75.10.Jm, 75.10.Lp, 74.20.Fg (all)
  9. A.A. Grib, E.V. Damaskinskii, V.M. Maksimov “The problem of symmetry breaking and in variance of the vacuum in quantum field theorySov. Phys. Usp. 13 798–815 (1971)
    11.30.Qc, 11.30.Er, 11.10.−z, 75.10.Jm, 05.30.Jp (all)
  10. USSR state prizes of 1970 for work in the field of physicsSov. Phys. Usp. 14 82–82 (1971)
    01.10.Cr, 52.35.Py, 71.10.Ay, 33.20.Tp, 75.10.Jm (all)
  11. A.F. Barabanov, V.E. Valiulin et alSpherically symmetric approaches in the low-dimensional magnetism theoryPhys. Usp., accepted
    75.10.Jm, 74.72.−h, 75.30.Kz, 75.50.Ee, 75.50.G, 75.70.Tj (all)
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