| 21. | This article assumes an understanding of the tensor product of vector spaces without chosen bases.
|
| 22. | This is important, since the tensor product is neither commutative nor anti-commutative.
|
| 23. | The irreducible unitary representations of are precisely the tensor products of irreducible unitary representations of.
|
| 24. | Here K _ M \ otimes L stands for the tensor product of line bundles.
|
| 25. | :a tensor product of Hilbert spaces.
|
| 26. | The tensor product of algebras corresponds to multiplication of the corresponding elements in H 2.
|
| 27. | Then, the matrix describing the tensor product is the Kronecker product of the two matrices.
|
| 28. | This definition is based on the alternative description of the adele ring as a tensor product.
|
| 29. | The tensor products of two complex linear factors then form the irreducible complex linear representations of.
|
| 30. | The cross symbol shows visually the two edges resulting from the tensor product of two edges.
|