  To any triangulated category with tensor product $(K,\otimes)$, we associate
a topological space $Spc(K,\otimes)$, by means of thick subcategories of $K$, a
la Hopkins-Neeman-Thomason. Moreover, to each open subset $U$ of
$Spc(K,\otimes)$, we associate a triangulated category $K(U)$, producing what
could be thought of as a presheaf of triangulated categories. Applying this to
the derived category $(K,\otimes):=(D^{perf}(X),\otimes^L)$ of perfect
complexes on a noetherian scheme $X$, the topological space $Spc(K,\otimes)$
turns out to be the underlying topological space of $X$; moreover, for each
open $U\subset X$, the category $K(U)$ is naturally equivalent to
$D^{perf}(U)$.
  As an application, we give a method to reconstruct any reduced noetherian
scheme $X$ from its derived category of perfect complexes $D^{perf}(X)$,
considering the latter as a tensor triangulated category with $\otimes^L$.
