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108     Fundamentals of Magnetic Thermonuclear Reactor Design


            fore important to arrange properly the modelling process as a sequence of
            steps.
               For the ITER machine, it seems reasonable to use the ‘VV + TS + CR’ shell
            model as a global computation model (Figs. A.4.2.2 and A.4.2.3). There are
            several ways to integrate other computation models for the structures of interest
            with the global one. They include the following:

            l  Incorporation of local shell models of the structures into the global model.
            l  Account for the EM impact of the field sources described with the global
               model in the models used for EM analyses of other reactor systems.
            l  Solution of a local problem with a detail description of conductive structures
               within  a  closed  subdomain. Distributions of  fields  from  external  current
               sources, eddy currents, or respective potentials are given on the subdomain
               boundary. A global shell model and various local models may be applied to
               compute those fields, currents and potentials.


            APPENDIX A.4.1 EXAMPLE OF HOW TO SYNTHESISE
            A FERROMAGNETIC INSERT



              TABLE A.4.1.1 Optimal Ferromagnetic Filling Factors for Different Zones

              Zone       A1    A2    B1   B2    C1    C2   D     E1    E2
              Optimal    0.02  0.04  0.08  0.27  0.43  0.6  0    0.32  0.16
              filling factor





              TABLE A.4.1.2 Coordinates of the Separatrix Characteristic Points and
              Relevant Toroidal Field Ripple
              Point number    r i         z i                    δ(i)
              I               (m)         (m)        δ TFC  (i) (%)  (%)
              1               5.50        4.05       0.148       0.120
              2               6.50        3.65       0.472       0.223
              3               7.25        3.00       0.813       0.197
              4               7.85        2.00       1.009       0.289
              5               7.80        −1.15      0.537       0.177
              6               7.25        −2.00      0.278       0.077
              7               6.50        −2.60      0.095       0.065
              8               5.50        −3.15      0.020       0.019
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