Almost transition-probability-preserving maps on finite-dimensional Banach spaces admit linear approximations whose quality depends on the spaces' type and cotype constants.
Then z ∑m k=1 | | |zk| | |= ∑ j=1 ( | | |zj| | | ∑m k=1 | | |zk| | | ) zj | | |zj| | |∈ conv(BZ )
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(Co-)type and the linear stability of Wigner's symmetry theorem
Almost transition-probability-preserving maps on finite-dimensional Banach spaces admit linear approximations whose quality depends on the spaces' type and cotype constants.