3 added 69 characters in body

Does anybody know references for perverse sheaves, especially the intermediate/middle extension functor for $\mathbf{Q}_\ell$-sheaves for varieties over (the algebraic closure of) finite fields, except

1) BBD, asterisque 100

2) Kiehl, Weissauer

I am mainly interested in the situation $j: U \hookrightarrow X$, $X/k$ smooth projective irreducible and want to understand the restriction of $j_{!*} B$ to the closed complement $X \setminus U$, especially its cohomology with respect to the standard t-structure. (I already know $i^{-1} j_{!*} B \in {}^p D^{\leq -1}(X \setminus U)$.U)$.) 2 added 202 characters in body; added 71 characters in body Does anybody know references for perverse sheaves, especially the intermediate/middle extension functor for$\mathbf{Q}_\ell$-sheaves for varieties over (the algebraic closure of) finite fields, except 1) BBD, asterisque 100 2) Kiehl, Weissauer I am mainly interested in the situation$j: U \hookrightarrow X$,$X/k$smooth projective irreducible and want to understand the restriction of$j_{!*} B$to the closed complement$X \setminus U$. (I already know$i^{-1} j_{!*} B \in {}^p D^{\leq -1}(X \setminus U)$. 1 intermediate/middle extension of perverse sheaves Does anybody know references for perverse sheaves, especially the intermediate/middle extension functor for$\mathbf{Q}_\ell\$-sheaves for varieties over (the algebraic closure of) finite fields, except

1) BBD, asterisque 100

2) Kiehl, Weissauer