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Chunyi Zhao
Chunyi Zhao
Department of Mathematics, East China Normal University
Verified email at math.ecnu.edu.cn
Title
Cited by
Cited by
Year
On phase-separation models: Asymptotics and qualitative properties
H Berestycki, TC Lin, J Wei, C Zhao
Archive for Rational Mechanics and Analysis 208 (1), 163-200, 2013
752013
Sharp estimates for fully bubbling solutions of a SU (3) Toda system
CS Lin, J Wei, C Zhao
Geometric and Functional Analysis 22 (6), 1591-1635, 2012
342012
Non-compactness of the prescribed Q-curvature problem in large dimensions
J Wei, C Zhao
Calculus of Variations and Partial Differential Equations 46 (1-2), 123-164, 2013
232013
Asymptotic behavior of SU (3) Toda system in a bounded domain
CS Lin, J Wei, C Zhao
Manuscripta mathematica 137 (1-2), 1-18, 2012
222012
On nondegeneracy of solutions to SU (3) Toda system
J Wei, C Zhao, F Zhou
Comptes Rendus Mathematique 349 (3), 185-190, 2011
192011
Blowing-up solutions to an anisotropic Emden–Fowler equation with a singular source
C Zhao
Journal of Mathematical Analysis and Applications 342 (1), 398-422, 2008
102008
Singular limits in a Liouville-type equation with singular sources
C Zhao
HOUSTON JOURNAL OF MATHEMATICS 34 (2), 601-621, 2008
102008
Infinitely Many Solutions for the Prescribed Boundary Mean Curvature Problem in BN
L Wang, C Zhao
CANADIAN JOURNAL OF MATHEMATICS-JOURNAL CANADIEN DE MATHEMATIQUES 65 (4 …, 2013
92013
Infinitely many solutions for the prescribed boundary mean curvature problem on
L Wang, C Zhao
arXiv preprint arXiv:1202.0120, 2012
9*2012
Vortex Solutions of the High-κ High-Field Ginzburg-Landau Model with an Applied Current
Q Du, J Wei, C Zhao
SIAM Journal on Mathematical Analysis 42 (6), 2368-2401, 2010
82010
INFINITELY MANY SOLUTIONS FOR NONLINEAR SCHRODINGER EQUATIONS WITH SLOW DECAYING OF POTENTIAL
L Wang, C Zhao
DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS 37 (3), 1707-1731, 2017
52017
Infinitely many solutions to a fractional nonlinear Schr\"{o} dinger equation
L Wang, C Zhao
arXiv preprint arXiv:1403.0042, 2014
52014
On non-degeneracy of solutions to
J Wei, CY Zhao, F Zhou
SU 3, 3-4, 0
4
SOLUTIONS WITH CLUSTERED BUBBLES AND A BOUNDARY LAYER OF AN ELLIPTIC PROBLEM
L Wang, C Zhao
DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS 34 (5), 2333-2357, 2014
32014
SOME RESULTS ON TWO-DIMENSIONAL HÉNON EQUATION WITH LARGE EXPONENT IN NONLINEARITY.
C Zhao
Communications on Pure & Applied Analysis 12 (2), 2013
32013
On the number of interior peaks of solutions to a non-autonomous singularly perturbed Neumann problem
C Zhao
Proceedings of the Royal Society of Edinburgh: Section A Mathematics 139 (02 …, 2009
32009
We analyze the asymptotic behavior of blowing up solutions for the SU (3) Toda system in a bounded domain. We prove that there is no boundary blow-up point, and that the blow …
CS Lin, J Wei, C Zhao
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