I am studying about ideals of spatial (minimal) tensor product of $C^{\ast}$-algebras but I did not find any book/paper in which all the results are given.



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> What are some results or folklore which are well known about the ideals(primitive/prime/modular) of spatial tensor products of $C^{\ast}$-algebras.
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To start with, if $A$ or $B$ is exact then closed ideals of spatial tensor product $A \otimes B$ are generated by tensor product of two sided closed ideals.



Results which are known about ideals of spatial tensor product
Well, one source I know which "considers ideals of tensor products of $C^\*$-algebras" is David McConnell's thesis: [$C\_0(X)$-structure in $C^\*$-algebras, multiplier algebras and tensor products](http://www.tara.tcd.ie/handle/2262/80336).


