  We investigate the entanglement measures of tripartite W-State and GHZ-state
in noninertial frame through the coordinate transformation between Minkowski
and Rindler. First it is shown that all three qubits undergo in a uniform
acceleration $a$ of W-State, we find that the one-tangle, two-tangle, and
$\pi$-tangle decrease when the acceleration parameter $r$ increases, and the
two-tangle cannot arrive to infinity of the acceleration. Next we show that the
one qubit goes in a uniform acceleration $a_{1}$ and the other two undergo in a
uniform acceleration $a$ of GHZ-state, we find that the two-tangle is equal to
zero and $N_{B_I (A_I C_I)} = N_{C_I (A_I B_I)}\neq N_{A_I (B_I C_I)}$, but
one-tangle and $\pi$-tangle never reduce to zero for any acceleration.
