The　characterization　of　the　stress　field　for　notch　contained　structures　and　components　at　elevated　temperature　is　a　preliminary　to　assess　their　safety　and　integrity　reasonably.　In　this　paper,　the　characteristics　of　the　sharp　V-notch　tip　field　in　power-law　creeping　materials　are　presented　from　the　asymptotic　viewpoint.　Through　asymptotic　analysis　and　solution,　the　stress　exponents　and　the　angular　distribution　functions　for　various　notch　angles　and　creep　exponents　are　presented.　The　asymptotic　structure　of　the　stress　field　for　the　sharp　V-notch　tip　field　is　presented　by　proposing　the　amplitude　factor　K(t)　which　is　dependent　on　the　creep　time,　specimen　geometry,　notch　angle　as　well　as　loading　condition.　The　amplitude　factor　K(t)　can　bridge　the　fracture　parameters　between　notch　and　crack　in　power-law　creeping　solids.　A　reasonable　and　accurate　estimation　method　for　the　evaluation　of　the　K(t)　factor　is　also　proposed.　With　the　determination　of　K(t),　the　notch　tip　stress　fields　of　single　edged　sharp　V-notch　specimens　in　power-law　creeping　materials　with　various　notch　angles　and　different　depths　are　presented,　compared　and　analyzed.　It　has　been　verified　that　the　stress　components　for　sharp　V-notch　specimens　can　be　estimated　accurately　and　reasonably　with　the　theory　and　method　proposed　in　this　paper.　The　differences　of　the　asymptotic　solutions　for　sharp　V-notch　tip　in　power-law　creeping　solids　and　power-law　hardening　materials　are　also　discussed　and　clarified.　(C)　2019　Elsevier　Ltd.　All　rights　reserved.