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magnetic monopoles

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1: 21.9 Integrable Equations
§21.9 Integrable Equations
Riemann theta functions arise in the study of integrable differential equations that have applications in many areas, including fluid mechanics (Ablowitz and Segur (1981, Chapter 4)), magnetic monopoles (Ercolani and Sinha (1989)), and string theory (Deligne et al. (1999, Part 3)). …
2: 14.31 Other Applications
§14.31(i) Toroidal Functions
Applications of toroidal functions include expansion of vacuum magnetic fields in stellarators and tokamaks (van Milligen and López Fraguas (1994)), analytic solutions of Poisson’s equation in channel-like geometries (Hoyles et al. (1998)), and Dirichlet problems with toroidal symmetry (Gil et al. (2000)). …
3: 19.33 Triaxial Ellipsoids
Let a homogeneous magnetic ellipsoid with semiaxes a , b , c , volume V = 4 π a b c / 3 , and susceptibility χ be placed in a previously uniform magnetic field H parallel to the principal axis with semiaxis c . The external field and the induced magnetization together produce a uniform field inside the ellipsoid with strength H / ( 1 + L c χ ) , where L c is the demagnetizing factor, given in cgs units by …
4: Bibliography E
  • N. Ercolani and A. Sinha (1989) Monopoles and Baker functions. Comm. Math. Phys. 125 (3), pp. 385–416.
  • 5: 31.17 Physical Applications
    6: Bibliography V
  • B. Ph. van Milligen and A. López Fraguas (1994) Expansion of vacuum magnetic fields in toroidal harmonics. Comput. Phys. Comm. 81 (1-2), pp. 74–90.
  • 7: Bibliography P
  • R. B. Paris and W. N.-C. Sy (1983) Influence of equilibrium shear flow along the magnetic field on the resistive tearing instability. Phys. Fluids 26 (10), pp. 2966–2975.
  • 8: Bibliography B
  • R. Becker and F. Sauter (1964) Electromagnetic Fields and Interactions. Vol. I, Blaisdell, New York.