Partial group algebra

In mathematics, a partial group algebra is an associative algebra related to the partial representations of a group.

Examples

 * The partial group algebra $$\mathbb{C}_{\text{par}}(\mathbb{Z}_4)$$ is isomorphic to the direct sum:
 * $$\mathbb{C}\oplus\mathbb{C}\oplus\mathbb{C}\oplus\mathbb{C}\oplus\mathbb{C}\oplus\mathbb{C}\oplus\mathbb{C}\oplus \mathrm{M}_2 \mathbb{C} \oplus \mathrm{M}_3 \mathbb{C}$$