  We consider the standard gauge theory of Poincar\'{e} group, realizing as a
subgroup of $GL(5. R)$. The main problem of this theory was appearing of the
fields connected with non-Lorentz symmetries, whose physical sense was unclear.
In this paper we treat the gravitation as a Higgs-Goldstone field, and the
translation gauge field as a new tensor field. The effective metric tensor in
this case is hybrid of two tensor fields. In the linear approximation the
massive translation gauge field can give the Yukava type correction to the
Newtons potential. Also outer potentials of a sphere and ball of the same mass
are different in this case. Corrections to the standard Einshtein post
Newtonian formulas of the light deflection and radar echo delay is obtained.
The string like solution of the nonlinear equations of the translation gauge
fields is found. This objects can results a Aharonov-Bohm type effect even for
the spinless particles. They can provide density fluctuations in the early
universe, necessary for galaxy formations. The spherically symmetric solution
of the theory is found. The translation gauge field lead to existence of a
impenetrable for the matter singular surface inside the Schwarzschild sphere,
which can prevent gravitational collapse of a massive body.
