Selected article for: "differential equation and initial condition"

Author: Juri Dimaschko; Victor Podolsky
Title: VIRAL MUTATIONS AS A POSSIBLE MECHANISM OF HIDDEN IMMUNIZATION AND CONTAINMENT OF A PANDEMIA
  • Document date: 2020_4_14
  • ID: fukn227t_114
    Snippet: This allows to express the hidden immunization M through the fraction of sick peopleIindependently on the concrete functionβ(t). Dividing Eq.(A3) through Eq.(A2) results in following uniform differential equation which corresponds to initial condition M (I 0 ) = 0, that is at t = 0 we have initial fraction of sick people I(0) = I 0 and no hidden immunization M (0) = 0. As this relation is universal for r 1, and numbers of sick people I 0 , I are.....
    Document: This allows to express the hidden immunization M through the fraction of sick peopleIindependently on the concrete functionβ(t). Dividing Eq.(A3) through Eq.(A2) results in following uniform differential equation which corresponds to initial condition M (I 0 ) = 0, that is at t = 0 we have initial fraction of sick people I(0) = I 0 and no hidden immunization M (0) = 0. As this relation is universal for r 1, and numbers of sick people I 0 , I are always known, it allows to trace the level of the hidden immunization at any time.

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