Full Text Available

Note: Clicking the button above will open the full text document at the original institutional repository in a new window.

$$(L^{r}, L^{s})$$ resolvent estimate for the sphere off the line $$frac{1}{r}-frac{1}{s}=frac{2}{n}$$

Saved in:
Bibliographic Details
Published in:Bulletin of Mathematical Sciences
Format: Online Article RSS Article
Published: 2018
Subjects:
Tags: Add Tag
No Tags, Be the first to tag this record!
_version_ 1867301669995282434
collection WordPress RSS
FRELIP Feed Integration
container_title Bulletin of Mathematical Sciences
description
discipline_display Mathematics
discipline_facet Mathematics
format Online Article
RSS Article
genre Journal Article
id rss_article:62794
institution FRELIP
journal_source_facet Bulletin of Mathematical Sciences
publishDate 2018
publishDateSort 2018
record_format rss_article
spellingShingle $$(L^{r}, L^{s})$$ resolvent estimate for the sphere off the line $$frac{1}{r}-frac{1}{s}=frac{2}{n}$$
Mathematics
General
Mathematics
sub_discipline_display General
sub_discipline_facet General
subject_display Mathematics
General
Mathematics
Mathematics
General
Mathematics
subject_facet Mathematics
General
Mathematics
title $$(L^{r}, L^{s})$$ resolvent estimate for the sphere off the line $$frac{1}{r}-frac{1}{s}=frac{2}{n}$$
title_auth $$(L^{r}, L^{s})$$ resolvent estimate for the sphere off the line $$frac{1}{r}-frac{1}{s}=frac{2}{n}$$
title_full $$(L^{r}, L^{s})$$ resolvent estimate for the sphere off the line $$frac{1}{r}-frac{1}{s}=frac{2}{n}$$
title_fullStr $$(L^{r}, L^{s})$$ resolvent estimate for the sphere off the line $$frac{1}{r}-frac{1}{s}=frac{2}{n}$$
title_full_unstemmed $$(L^{r}, L^{s})$$ resolvent estimate for the sphere off the line $$frac{1}{r}-frac{1}{s}=frac{2}{n}$$
title_short $$(L^{r}, L^{s})$$ resolvent estimate for the sphere off the line $$frac{1}{r}-frac{1}{s}=frac{2}{n}$$
title_sort $$(l^{r}, l^{s})$$ resolvent estimate for the sphere off the line $$frac{1}{r}-frac{1}{s}=frac{2}{n}$$
topic Mathematics
General
Mathematics
url https://link.springer.com/article/10.1007/s13373-017-0115-8