  We show that the static solutions of massive classical fields are forbidden
in the Minkowski space time with dimensions higher than $2$. The purpose of
this study is to generalize the forbiddance of the time independent localized
classical fields in general space time. We generalize the Derrick theorem as
unstable stationary localized solutions for the nonlinear wave equation or the
nonlinear Klein - Gordon equation in Minkowski space time. Our approach employs
the tensor of the energy - momentum based on Weber's method. We exploite the
Bateman - Caldilora - Kanai model and the Deser method for the research of the
Yang - Mills Lumps as massive solutions. We also use Riemann's coordinates for
parametrization of tangent space as a local framework. The important point of
this article is the homomorphism between the Minkowsian and pseudo Riemann's
manifolds.
