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Jump to: Engineering and Physical Sciences Research Council (EPSRC) | European Research Council (ERC) | Leverhulme Trust (LT) | Math. Department of University of Iowa | Mathematics Department of the University of Iowa | Ministerio de Educacion y Ciencia (Spain) | National Science Foundation | National Science Foundation (U.S.) (NSF) | Spain. Ministerio de Educaciรณn y Ciencia (MEC) | Spain. Ministerio de Educaciรณn y Cultura (MEC) | University of Iowa | University of Iowa. Department of Mathematics | project 973 in China
Number of items: 22.
Engineering and Physical Sciences Research Council (EPSRC)
McCormick, David S., Olson, Eric J., Robinson, James C., Rodrigo Diez, Josรฉ L., Vidal-Lรณpez, Alejandro and Zhou, Yi (2016) Lower bounds on blowing-up solutions of the three-dimensional Navier--Stokes equations in $\dot H^{3/2}$, $\dot H^{5/2}$, and $\dot B^{5/2}_{2,1}$. SIAM Journal on Mathematical Analysis, 48 (3). pp. 2119-2132. doi:10.1137/15M1017776 ISSN 0036-1410.
McCormick, David S., Robinson, James C. and Rodrigo, Jose L. (2014) Existence and uniqueness for a coupled parabolic-elliptic model with applications to magnetic relaxation. Archive for Rational Mechanics and Analysis, Volume 214 (Number 2). pp. 503-523. doi:10.1007/s00205-014-0760-y ISSN 0003-9527.
European Research Council (ERC)
Fefferman, Charles L., McCormick, David S., Robinson, James C. and Rodrigo, Jose L. (2017) Local existence for the non-resistive MHD equations in nearly optimal Sobolev spaces. Archive for Rational Mechanics and Analysis, 223 (2). pp. 677-691. doi:10.1007/s00205-016-1042-7 ISSN 0003-9527.
McCormick, David S., Olson, Eric J., Robinson, James C., Rodrigo Diez, Josรฉ L., Vidal-Lรณpez, Alejandro and Zhou, Yi (2016) Lower bounds on blowing-up solutions of the three-dimensional Navier--Stokes equations in $\dot H^{3/2}$, $\dot H^{5/2}$, and $\dot B^{5/2}_{2,1}$. SIAM Journal on Mathematical Analysis, 48 (3). pp. 2119-2132. doi:10.1137/15M1017776 ISSN 0036-1410.
Leverhulme Trust (LT)
Fefferman, Charles L., McCormick, David S., Robinson, James C. and Rodrigo, Jose L. (2017) Local existence for the non-resistive MHD equations in nearly optimal Sobolev spaces. Archive for Rational Mechanics and Analysis, 223 (2). pp. 677-691. doi:10.1007/s00205-016-1042-7 ISSN 0003-9527.
Math. Department of University of Iowa
Li, Dong, Rodrigo, Jose L. and Zhang, Xiaoyi (2010) Exploding solutions for a nonlocal quadratic evolution problem. Revista Matematica Iberoamericana, Vol.26 (No.1). pp. 295-332. ISSN 0213-2230.
Mathematics Department of the University of Iowa
Li, Dong and Rodrigo, Jose L. (2010) Wellposedness and regularity of solutions of an aggregation equation. Revista Matematica Iberoamericana, Vol.26 (No.1). pp. 261-294. ISSN 0213-2230.
Li, Dong and Rodrigo, Jose (2009) Refined blowup criteria and nonsymmetric blowup of an aggregation equation. Advances in Mathematics, Vol.220 (No.6). pp. 1717-1738. doi:10.1016/j.aim.2008.10.016 ISSN 0001-8708.
Ministerio de Educacion y Ciencia (Spain)
Li, Dong, Rodrigo, Jose L. and Zhang, Xiaoyi (2010) Exploding solutions for a nonlocal quadratic evolution problem. Revista Matematica Iberoamericana, Vol.26 (No.1). pp. 295-332. ISSN 0213-2230.
Li, Dong and Rodrigo, Jose L. (2010) Wellposedness and regularity of solutions of an aggregation equation. Revista Matematica Iberoamericana, Vol.26 (No.1). pp. 261-294. ISSN 0213-2230.
Li, Dong and Rodrigo, Jose (2009) Refined blowup criteria and nonsymmetric blowup of an aggregation equation. Advances in Mathematics, Vol.220 (No.6). pp. 1717-1738. doi:10.1016/j.aim.2008.10.016 ISSN 0001-8708.
National Science Foundation
Li, Dong, Rodrigo, Jose L. and Zhang, Xiaoyi (2010) Exploding solutions for a nonlocal quadratic evolution problem. Revista Matematica Iberoamericana, Vol.26 (No.1). pp. 295-332. ISSN 0213-2230.
Li, Dong and Rodrigo, Jose L. (2010) Wellposedness and regularity of solutions of an aggregation equation. Revista Matematica Iberoamericana, Vol.26 (No.1). pp. 261-294. ISSN 0213-2230.
Li, Dong and Rodrigo, Jose (2009) Refined blowup criteria and nonsymmetric blowup of an aggregation equation. Advances in Mathematics, Vol.220 (No.6). pp. 1717-1738. doi:10.1016/j.aim.2008.10.016 ISSN 0001-8708.
National Science Foundation (U.S.) (NSF)
Fefferman, Charles L., McCormick, David S., Robinson, James C. and Rodrigo, Jose L. (2017) Local existence for the non-resistive MHD equations in nearly optimal Sobolev spaces. Archive for Rational Mechanics and Analysis, 223 (2). pp. 677-691. doi:10.1007/s00205-016-1042-7 ISSN 0003-9527.
Li, Dong and Rodrigo, Jose L. (2011) On a one-dimensional nonlocal flux with fractional dissipation. SIAM Journal on Mathematical Analysis, Volume 43 (Number 1). pp. 507-526. doi:10.1137/100794924 ISSN 0036-1410.
Li, Dong and Rodrigo, Jose L. (2008) Blow-up of solutions for a 1D transport equation with nonlocal velocity and supercritical dissipation. Advances in Mathematics, Vol.217 (No.6). pp. 2563-2568. doi:10.1016/j.aim.2007.11.002 ISSN 0001-8708.
Spain. Ministerio de Educaciรณn y Ciencia (MEC)
Li, Dong and Rodrigo, Jose L. (2011) On a one-dimensional nonlocal flux with fractional dissipation. SIAM Journal on Mathematical Analysis, Volume 43 (Number 1). pp. 507-526. doi:10.1137/100794924 ISSN 0036-1410.
Spain. Ministerio de Educaciรณn y Cultura (MEC)
Li, Dong and Rodrigo, Jose L. (2008) Blow-up of solutions for a 1D transport equation with nonlocal velocity and supercritical dissipation. Advances in Mathematics, Vol.217 (No.6). pp. 2563-2568. doi:10.1016/j.aim.2007.11.002 ISSN 0001-8708.
University of Iowa
Li, Dong and Rodrigo, Jose L. (2011) On a one-dimensional nonlocal flux with fractional dissipation. SIAM Journal on Mathematical Analysis, Volume 43 (Number 1). pp. 507-526. doi:10.1137/100794924 ISSN 0036-1410.
University of Iowa. Department of Mathematics
Li, Dong and Rodrigo, Jose L. (2011) On a one-dimensional nonlocal flux with fractional dissipation. SIAM Journal on Mathematical Analysis, Volume 43 (Number 1). pp. 507-526. doi:10.1137/100794924 ISSN 0036-1410.
project 973 in China
Li, Dong, Rodrigo, Jose L. and Zhang, Xiaoyi (2010) Exploding solutions for a nonlocal quadratic evolution problem. Revista Matematica Iberoamericana, Vol.26 (No.1). pp. 295-332. ISSN 0213-2230.
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