对两类群U6m和Fp(p-1)证明了张量对称类不存在由可分对称张量组成的正交基,其中m是正整数,P是一个不等于2的有理素数。
It is shown that symmetry classes of tensors associated with groups U6m and Fp(p-1) do not have orthogonal basis consisting of decompoable symmetrized tensors, where m is a positive integer and p(≠2) is a prime number.