  In this paper we give a construction of conic sheaves on a subanalytic site
and we extend the Fourier-Sato transform to this framework. Let E be a n
dimensional complex vector space and let E^* be its dual. As an application we
construct the conic sheaves $\OO^t_{E_{\RP}}$ and $\OO^w_{E_{\RP}}$ of tempered
and Whitney holomorphic functions respectively and we give a sheaf theoretical
interpretation of the Laplace isomorphisms of Kashiwara and Schapira which give
the isomorphisms in the derived category $\OO^{t\land}_{E_{\RP}}[n] \simeq
\OO^t_{E^*_{\RP}}$ and $\OO^{w\land}_{E_{\RP}}[n] \simeq \OO^w_{E^*_{\RP}}$.
