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Abstract
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An algebraic quantum group is a regular multiplier Hopf algebra with a non-zero left invariant
functional on it. There is a natural subspace of the space of all linear functionals on , carrying the structure
of a non-degenerate algebra. In this paper, for any algebraic quantum group and its dual , we introduce an
injective linear map from to the multiplier algebra of and show this map makes into a left
comodule.
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