Abstract We investigate the uniqueness of decomposition general tensors $T\in{\mathbb C}^{n_1+1}\otimes \cdots \otimes{\mathbb C}^{n_r+1}$ as a sum rank $1$. This is done extending theory developed in [ 28] to framework non-twd varieties. In this way, we are able prove non-generic identifiability infinitely many partially symmetric tensors.

in this paper it is attempted to investigate the behavior of an inviscid flow in the meridional plane of an axial flow compressor. for this purpose the 3-d unsteady euler equations in cylindrical coordinate are averaged in tangential direction. therefore, the equations are reduced to a 2-d system. by averaging the tangential component of momentum equation, a blade force will result. axial and r...