Generalised Gagliardo–Nirenberg inequalities using weak Lebesgue spaces and BMO
DS McCormick, JC Robinson, JL Rodrigo - Milan Journal of Mathematics, 2013 - Springer
Using elementary arguments based on the Fourier transform we prove that for 1 ≦ q< p< ∞
1≤ q< p<∞ and s ≧ 0 s≥ 0 with s> n (1/2− 1/p), if f ∈ L^ q, ∞ (R^ n) ∩ ̇ H^ s (R^ n) f∈ L …
1≤ q< p<∞ and s ≧ 0 s≥ 0 with s> n (1/2− 1/p), if f ∈ L^ q, ∞ (R^ n) ∩ ̇ H^ s (R^ n) f∈ L …
Generalised Gagliardo-Nirenberg inequalities using weak Lebesgue spaces and BMO
DS McCormick, JC Robinson, JL Rodrigo - arXiv preprint arXiv:1303.6351, 2013 - arxiv.org
Using elementary arguments based on the Fourier transform we prove that for $1\leq q<
p<\infty $ and $ s\geq 0$ with $ s> n (1/2-1/p) $, if $ f\in L^{q,\infty}(\R^ n)\cap\dot {H}^ s (\R …
p<\infty $ and $ s\geq 0$ with $ s> n (1/2-1/p) $, if $ f\in L^{q,\infty}(\R^ n)\cap\dot {H}^ s (\R …
Generalised Gagliardo–Nirenberg Inequalities Using Weak Lebesgue Spaces and BMO
DS McCormick, JC Robinson, JL Rodrigo - Milan Journal of Mathematics, 2013 - infona.pl
Using elementary arguments based on the Fourier transform we prove that for $${1\leq q<
p<\infty} $$1≤ q< p<∞ and $${s\geq 0} $$ s≥ 0 with s> n (1/2− 1/p), if $${f\in …
p<\infty} $$1≤ q< p<∞ and $${s\geq 0} $$ s≥ 0 with s> n (1/2− 1/p), if $${f\in …
[PDF][PDF] GENERALISED GAGLIARDO–NIRENBERG INEQUALITIES USING WEAK LEBESGUE SPACES AND BMO
DS MCCORMICK, JC ROBINSON… - arXiv preprint arXiv …, 2013 - researchgate.net
Using elementary arguments based on the Fourier transform we prove that for 1≤ q< p<∞
and s≥ 0 with s> n (1/2− 1/p), if f∈ Lq,∞(Rn)∩ Hs (Rn) then f∈ Lp (Rn) and there exists a …
and s≥ 0 with s> n (1/2− 1/p), if f∈ Lq,∞(Rn)∩ Hs (Rn) then f∈ Lp (Rn) and there exists a …
[PDF][PDF] GENERALISED GAGLIARDO–NIRENBERG INEQUALITIES USING WEAK LEBESGUE SPACES AND BMO
DS MCCORMICK, JC ROBINSON… - arXiv preprint arXiv …, 2013 - Citeseer
Using elementary arguments based on the Fourier transform we prove that for 1≤ q< p<∞
and s≥ 0 with s> n (1/2− 1/p), if f∈ Lq,∞(Rn)∩ Hs (Rn) then f∈ Lp (Rn) and there exists a …
and s≥ 0 with s> n (1/2− 1/p), if f∈ Lq,∞(Rn)∩ Hs (Rn) then f∈ Lp (Rn) and there exists a …
[PDF][PDF] Generalised Gagliardo–Nirenberg inequalities using weak Lebesgue spaces and BMO
DS McCormick, JC Robinson, JL Rodrigo - sussex.figshare.com
Using elementary arguments based on the Fourier transform we prove that for 1≤ q< p<∞
and s≥ 0 with s> n (1/2− 1/p), if f∈ Lq,∞(Rn)∩ Hs (Rn) then f∈ Lp (Rn) and there exists a …
and s≥ 0 with s> n (1/2− 1/p), if f∈ Lq,∞(Rn)∩ Hs (Rn) then f∈ Lp (Rn) and there exists a …
Generalised Gagliardo-Nirenberg inequalities using weak Lebesgue spaces and BMO
DS McCormick, JC Robinson, JL Rodrigo - arXiv e-prints, 2013 - ui.adsabs.harvard.edu
Using elementary arguments based on the Fourier transform we prove that for $1\leq q<
p<\infty $ and $ s\geq 0$ with $ s> n (1/2-1/p) $, if $ f\in L^{q,\infty}(\R^ n)\cap\dot {H}^ s (\R …
p<\infty $ and $ s\geq 0$ with $ s> n (1/2-1/p) $, if $ f\in L^{q,\infty}(\R^ n)\cap\dot {H}^ s (\R …
Generalised Gagliardo–Nirenberg Inequalities Using Weak Lebesgue Spaces and BMO
DS McCormick, JC Robinson, JL Rodrigo - Milan Journal of Mathematics, 2013 - infona.pl
Using elementary arguments based on the Fourier transform we prove that for $${1\leq q<
p<\infty} $$1≤ q< p<∞ and $${s\geq 0} $$ s≥ 0 with s> n (1/2− 1/p), if $${f\in …
p<\infty} $$1≤ q< p<∞ and $${s\geq 0} $$ s≥ 0 with s> n (1/2− 1/p), if $${f\in …