  In this paper, we obtain the rotating Lifshitz dilaton black brane solutions
in the presence of the quartic quasitopological gravity and then probe the
related thermodynamics. At first, we obtain the field equations form which a
total constant along the radial coordinate $r$ is deduced. Since we cannot
solve the solutions exactly, so we investigate their asymptotic behaviors at
the horizon and at the infinity. We attain the conserved and thermodynamic
quantities such as temperature, angular velocity, entropy, the energy and the
angular momentum densities of the rotating quartic quasitopological Lifshitz
dilaton black brane. By evaluating the total constant at the horizon and the
infinity, we can make a relation between the thermodynamic quantities and so
get to a Smarr-type formula. We demonstrate that the thermodynamic quantities
of this rotating black brane obey the first law of the thermodynamics. We also
study the thermal stability of the rotating quartic quasitopological Lifshitz
dilaton black brane and it is not thermally stable.
