2026-07-072026-07-07http://salesiana.dossiersoluciones.com/handle/123456789/222805In this paper we introduce the sheaf of stratified Whitney jets of Gevrey order on the subanalytic site relative to a real analytic manifold X. Then we define stratified ultradistributions of Beurling and Roumieu type on X. In the end, by means of stratified ultradistributions, we define tempered-stratified ultradistributions and we prove two results. First, if X is a real surface, the tempered-stratified ultradistributions define a sheaf on the subanalytic site relative to X. Second, the tempered-stratified ultradistributions on the complementary of a 1-regular closed subset of X coincide with the sections of the presheaf of tempered ultradistributions.Functional AnalysisAlgebraic Geometry46M20 (Primary) 46F05, 32B20, 32C38 (Secondary)Stratified Whitney jets and tempered ultradistributions on the subanalytic sitetext