1133��5 �©�§ÛÏùS�9ISÆâ¬Æ

The 13th Summer School and International Conference on

Nonlinear Partial Differential Equations

ISÆâ¬Æ�H

u¥���ÆêÆ�ÚOÆÆ�

�� ÉÇ

2015c8�1F-8�3F

1133��5 �©�§ÛÏùS�9ISÆâ¬Æ

The 13th Summer School and International Conference on

Nonlinear Partial Differential Equations

®{0

/��5 �©�§ÛÏùS�9ISÆâ¬Æ0´d�l¥©�ÆêÆïĤ"±²�

Ç��!dIS10{¤p��ÓÌ��X�Æâ¹Ä"T¹Ä�m�´r?Æâ�6�Ü�§

¿JpIS�c��ÚïÄ)�;�Y²Ú�ïUå§�8®¤õÞ�123"3¸S�¶;

[!Æö��å|±�È4ë�e§�)ûÐ��¬�AÚ���ÆâK�"

/1�n3��5 �©�§ÛÏùS�9ISÆâ¬Æ0òu2015c7�10F-8�3F3

���ÉǽÞ�§du¥���Æ«�"7�10F-7�31F�ÛÏùS�ò�ïÄ)m�X

�ù�ÚÜ©Ä:�§§Ì�SNkµBoltzman�§X�ù�§�;ý�¯K9Ù¸�)§�

�5ý��§�»)�ìC1�§�Ø 6¥�gd>�¯K"3dÏm�ò��IS�¶

Æö�X��w"8�1F-8�3FÞ�/��5 �©�§9ÙA^0Æâ¬Æ§7�31F��

5þ§8�3FeÌl¬"

Æâ�¬

ÌRµ "±²£�l¥©�ÆêÆïĤ¤

�£U©ÑüS¤µ

ù�¬£¥I�Æ�¤ � z£ÉÇ�Ƥ

"ÚR£u¥���Ƥ ¶gÝ£¥I�Æ�¤

Hy(£�®A^Ôn�O�êƤ¤ ö[,£E��Æê¤

���£���Ƥ ô t£�®A^Ôn�O�êƤ¤

o�d£E��Ƥ o°ù£ÄÑ���Ƥ

|��¬

ÌRµ $V�£u¥���Ƥ

�£U©ÑüS¤µ

¶�?£uH���Ƥ pöd£H®���Ƥ Hýu£Ü��Ƥ

å§t£wÅ�Ƥ ÛÅ,£oA���Ƥ Ë�Ü£ÄÑ���Ƥ

o�Ó£=²�Ƥ 4�J£uHnó�Ƥ � â£�®ó��Ƥ

��9£���Ƥ îäÜ£u¥���Ƥ ��S£¥ì�Ƥ

ë¬ô£ÉÇ�Ƥ xp¸£u¥���Ƥ

«�ü u¥���ÆêÆ�ÚOÆÆ�

]Ïü I[g,�ÆÄ7�¬

u¥���Æ 1133��5 �©�§ÛÏùS�9ISÆâ¬Æ 13�

��Ü“�ôÆö�M#ìèuÐOy0

�®ó��ÆA^ênÆ�

uHnó�ÆêÆÆ�

uH���ÆêÆ�ÆÆ�

u¥���ÆêÆ�ÚOÆÆ�

=²�ÆêÆ�ÚOÆ�

H®���ÆêÆ�ÆÆ�

oA���ÆêÆ�^��ÆÆ�

ÄÑ���ÆêÆ�ÆÆ�

wÅ�ÆnÆ�

ÉÇ�ÆêÆ�ÚOÆ�

Ü��ÆêÆÆ�

���ÆêÆ�O��ÆÆ�

¥ì�ÆêÆ�O��ÆÆ�

¬Æ��http://maths.ccnu.edu.cn/2015pdess/

ÏÕ/�u¥���ÆêÆ�ÚOÆÆ�, e?: 430079

u¥���Æ 1133��5 �©�§ÛÏùS�9ISÆâ¬Æ 11�

¬ÆF§L

8�1F 8�2F 8�3F

ÌR ù�¬ ô t Hm²

1 Á ² ' Å Ú�÷

þ 2 ¸ � ¨ ¡ ���

� �

ÌR M,! Ù¬¤ � â

Ì 3 ± Á Ù�� �Sµ

4 =7g o°f 4°�

¥Ì Ìê9Ì>

ÌR ��� {~�

1 ¢ � ¶�?

e 2 o ¿ Úåå l

� �

ÌR �² o�Ó

Ì 3 � À X � ¬

4 p l ÛU©

�þ �ê

5µ¬Æ/:µ8Ò¢6401�¿¶¬Æ4�µ?�U,"

12� 1133��5 �©�§ÛÏùS�9ISÆâ¬Æ u¥���Æ

Æâ�wSüLFÏ: 8 � 1 F

ÌR �m �w<, K8 /:

8:008:45

m4ª9ì� 6401

8:459:25

Á ²§¥ì�ÆThe Ricci Flow and Its Geometric Applications

6401

ù�¬ >E 5 ©¨

9:3010:10

¸�§�®�Æ!�1�ÆRemainder estimates and convergence for boundary expansionsfor Loewner-Nirenberg problem

6401

10:10-10:25 � �

10:2511:05

±Á§E��ÆStructure of Helicity and Global Solutions of IncompressibleNavier-Stokes Equations

6401

M,! >E 5 ©¨

11:1011:50

=7g§�®���ÆSchauder estimates for fully nonlinear nonlocal equations

6401

14:3015:10

¢�§¥I<¬�Æ!�²�²á�ÆCross-diffusion models in population dynamics

6401

��� >E 5 ©¨

15:1515:55

o¿§¥I�Æ�Large-Time Behavior of Solutions to One-Dimensional Com-pressible Navier-Stokes System in Unbounded Domains withLarge Data

6401

15:55-16:15 � �

16:1516:55

�À§{Iâ��ÆConformal metrics in R2m with constant Q-curvature and ar-bitrary volume

6401

�² >E 5 ©¨

17:0017:40

pl§Iá���ÆI[�ÆnØïÄ¥%Vortices of a modified Ginzburg-Landau model

6401

u¥���Æ 1133��5 �©�§ÛÏùS�9ISÆâ¬Æ 13�

Æâ�wSüLFÏ: 8 � 2 F

ÌR �m �w<, K8 /:

8:309:10

'ŧ�²�²á�ÆEstimates for fully nonlinear elliptic and parabolic equations

6401

ôt >E 5 ©¨

9:159:55

¨¡§¥=Jyvaskyla�ÆOn the Euler-Lagrange equation of a functional by Polya andSzego

6401

9:55-10:15 � �

10:1510:55

Ù��§�®�ÆWell-posedness and break-down criterion for the incompress-ible Euler equations with free boundary

6401

Ù¬¤ >E 5 ©¨

11:0011:40

o°f§�®���ÆGradient estimates and asymptotics for elliptic equations fromcomposite materials

6401

14:3015:10

¶�?§uH���Æ

Wellposedness for the non-isothermal model of the nematic Liq-

uid crystals

6401

{~� >E 5 ©¨

15:1515:55

Úåå§oA�ÆOn impinging flows and impinging jet flows

6401

15:55-16:15 � �

16:1516:55

X�§E��ÆGlobal Wellposedness of 2D Incompressible Elastodynamics

6401

o�Ó >E 5 ©¨

17:0017:40

ÛU©§�l¥©�ÆNon-uniqueness of Admissible Weak Solutions to CompressibleEuler Systems with Source Terms

6401

14� 1133��5 �©�§ÛÏùS�9ISÆâ¬Æ u¥���Æ

Æâ�wSüLFÏ: 8 � 3 F

ÌR �m �w<, K8 /:

8:309:10

Ú�÷§e�|æ#=�=�Æ

Convergence to an equilibrium of nonlinear parabolic equations

on RN

6401

Hm² >E 5 ©¨

9:159:55

���§úô�Æ

Non perturbation methods and Sobolev norms estimates for

Klein-Gordon equations

6401

9:55-10:15 � �

10:1510:55

�Sµ§þ°�Ï�ÆSteady Euler flows with physical boundaries

6401

�â >E 5 ©¨

11:0011:40

4°�§OÖu²á�Æ

Condensate Development in a Model of Photon Scattering6401

u¥���Æ 1133��5 �©�§ÛÏùS�9ISÆâ¬Æ 15�

�wÁ�

Wellposedness for the non-isothermal model of the nematic

Liquid crystals

¶�?§uH���Æ

In this talk, we establish the local and global existence and uniqueness of strong

solution for the non-isothermal model of the nematic Liquid crystals.

On impinging flows and impinging jet flows

Úåå§oA�Æ

In this talk, we will discuss some recent results on steady impinging flows and

impinging jet flows. First, we will introduce the existence and uniqueness of the com-

pressible subsonic impinging flows. And then some recent results on incompressible

oblique impinging jet flows will be also presented. Finally, we will give the existence

and uniqueness results on incompressible impinging jet in ideal rotational flows.

Convergence to an equilibrium of nonlinear parabolic

equations on RN

Ú�÷§e�|æ#=�=�Æ

We consider the Cauchy problem

ut −∆u = f(u)(x ∈ RN , t > 0), u(0, x) = u0(x)(x ∈ RN),

where u0 is a nonnegative function with compact support, and f is a smooth function

satisfying f(0) = 0. A well-known open question is whether any globally bounded

solution u of this problem must converge to a stationary solution as t goes to infinity.

If the space dimension N = 1, a positive unswer was given by Manato and the speaker

in 2010.

In this talk I will report a recent result obtained by Polacik and the speaker,

which gives a positive answer to this question for any N ≥ 2, under the following

extra condition: all the nonnegative zeros of f are nondegenerate (i.e., f(u) = 0 and

16� 1133��5 �©�§ÛÏùS�9ISÆâ¬Æ u¥���Æ

u ≥ 0 imply f ′(u) 6= 0).

Non perturbation methods and Sobolev norms estimates for

Klein-Gordon equations

���§úô�Æ

In this talk I will consider a time periodic Klein-Gordon equation with periodic

boundary conditions. Based on the nonperturbative methods similar to those in

Bourgain and so on, we are interested in controlling the possible growth of Sobolev

norms of solution to equation. This is a joint work with Zheng Han and Wei-Min

Wang.

Vortices of a modified Ginzburg-Landau model

pl§Iá���ÆI[�ÆnØïÄ¥%

In this talk, we consider the vortices of a modified Ginzburg-Landau model,

especially the radial solution with given degree. We prove existence, quantization

result, monotonicity property and asymptotic behavior of solution as r tends to

infinity.

Estimates for fully nonlinear elliptic and parabolic equations

'ŧ�²�²á�Æ

Establishing a priori C2 estimates is a central issue in the study of fully nonlin-

ear second order equations. Such estimates are also of fundamental importance in

applications. In this talk we present an overview of techniques developed over the

past decades since the groundbreaking work of Caffarelli, Nirenberg and Spruck in

1985, followed by a report recent progresses. We shall?focus on second derivative

estimates for equations on real or complex manifolds.

u¥���Æ 1133��5 �©�§ÛÏùS�9ISÆâ¬Æ 17�

Remainder estimates and convergence for boundary

expansions for Loewner-Nirenberg problem

¸�§�®�Æ!�1�Æ

In 1974, Loewner and Nirenberg discussed a class of semilinear elliptic equations

in a bounded domain with solutions blowing up on boundary. In this talk, we discuss

a recent result of the optimal boundary expansions for its solutions in the context of

the finite regularity. We also discuss the convergence of the expansion under extra

assumptions.

Global Wellposedness of 2D Incompressible Elastodynamics

X�§E��Æ

÷v"^��[�5ÅÄ�§�Ð�)��N·½5nØu2001cc®�

�â»5?Ч�'¤JQ´ù�q�+��I�5¤J§�´Christodoulou!

Klainerman!Alinhac�ºkêÆ[�I\5¤J"ÔnÆ¥ÅÄ.�§�­��

.))�5åÆ�§��§|�äkõÅ�"��2000c§Agemi!Sideris��U

)û�.�3��/", §2��/duÙ��.A5�Ï] �û§·��

C��)û2�Ø�Ø �/)��N�35"l6NåÆ��ݧgHolder'

u2�Ø�ØEuler�§�ó�±5§2�Ø�Ø�5åÆ�§���{ü�ÃÊE

,6N�§§Ù)��N�35���´��ég,�ïÄ�K"

Gradient estimates and asymptotics for elliptic equations

from composite materials

o°f§�®���Æ

Recently there is growing interest in partial differential equations with high con-

trast coefficients arising from the study of composite materials. In this talk, we

consider the Lame system with partially infinite coefficients which models a linear

isotropic elastic body containing two adjoint inclusions with infinity elastic parame-

ters.

As the distance ε between the surfaces of discontinuity of the coefficients of the

system tends to zero, we establish upper bounds on the blow up rate of the gradients

of solutions. Especially, for strictly convex inclusions, we show the upper bound

18� 1133��5 �©�§ÛÏùS�9ISÆâ¬Æ u¥���Æ

is ε−1/2, which is expected to be optimal, since the optimal bound for anti-plane

elasticity is known to be ε−1/2 and some numerical results support this. For the

simplified model—-equation cases, we further obtain the asymptotic expression for

the gradient of solutions. This talk is based on joint work with Professor Jiguang

Bao and Yanyan Li.

Large-Time Behavior of Solutions to One-Dimensional

Compressible Navier-Stokes System in Unbounded Domains

with Large Data

o¿§¥I�Æ�

We are concerned with the large-time behavior of solutions to the initial and

initial boundary value problems with large initial data for the compressible Navier-

Stokes system describing the one-dimensional motion of a viscous heat-conducting

perfect polytropic gas in unbounded domains. The temperature is proved to be

bounded from below and above independently of both time and space. Moreover, it

is shown that the global solution is asymptotically stable as time tends to infinity.

Note that the initial data can be arbitrarily large. This result is proved by using

elementary energy methods.

Condensate Development in a Model of Photon Scattering

4°�§OÖu²á�Æ

We study long-time dynamics in a model of the Kompaneets equation. The

Kompaneets equation describes evolution of photon energy spectrum due to Compton

scattering of photons by electrons, an important energy transport mechanism in

certain plasmas. For our model, we prove global existence for initial data with any

finite moment, convergence to equilibrium in large time, and failure to conserve

photon number for large solutions, due to formation of a shock at zero energy. This

is joint work with Dave Levermore (UMD) and Robert Pego (CMU).

u¥���Æ 1133��5 �©�§ÛÏùS�9ISÆâ¬Æ 19�

Cross-diffusion models in population dynamics

¢�§¥I<¬�Æ!�²�²á�Æ

Cross-diffusion system is an important class of reaction-diffusion problems. At

the individual level, the basic underlying assumption for cross-diffusion is that the

transition probability only depends upon departure conditions, e.g., population den-

sity and environmental condition at the departure location. We will discuss the

Shigesada-Kawasaki-Teromoto model for two competing species. This talk is based

on joint works with Wei-Ming Ni, Michael Winkler, Shoji Yotsutani.

Non-uniqueness of Admissible Weak Solutions to

Compressible Euler Systems with Source Terms

ÛU©§�l¥©�Æ

In this talk, we will present the recent results on the non-uniqueness of admissi-

ble weak solutions to the compressible Euler system with source terms, which include

rotating shallow water system and the Euler system with damping as special exam-

ples. In particular, we construct a class of finite-states admissible weak solutions

when the source term is anti-symmetric such as rotations. This is a joint work with

Prof. Chunjing Xie and Prof. Zhouping Xin.

Steady Euler flows with physical boundaries

�Sµ§þ°�Ï�Æ

In this talk, we discuss the steady Euler flows past a wall or through a nozzle.

The focus in on the subsonic flows with large vorticity.

Schauder estimates for fully nonlinear nonlocal equations

=7g§�®���Æ

The Schauder estimate is one of the most important regularity result for elliptic

partial differential equations. In 1989, L. Caffarelli introduced a nonlinear perturba-

tion method and established the Schauder estimate for fully nonlinear second order

110� 1133��5 �©�§ÛÏùS�9ISÆâ¬Æ u¥���Æ

elliptic PDEs. In this talk, we will talk about a nonlocal analogue of Caffarelli.

s result, which answers a remainder open problem after a series of recent work of

Caffarelli-Silvestre on fully nonlinear integro-differential equations. This is joint work

with T. Jin.

Conformal metrics in R2m with constant Q-curvature and

arbitrary volume

�À§{Iâ��Æ

We study the polyharmonic problem ∆mu = ±eu in R2m, with m ≥ 2. In

particular, we prove that for any V > 0, there exist radial solutions of ∆mu = −eu

such that ∫R2m

eudx = V.

It implies that for m odd, given any Q0 > 0 and arbitrary volume V > 0, there exist

conformal metrics g on R2m with constant Q-curvature equal to Q0 and vol(g) = V .

This answers some open questions.

Well-posedness and break-down criterion for the

incompressible Euler equations with free boundary

Ù��§�®�Æ

In this talk, I will first review some recent well-posedness results on the water-

wave problem. Then I will talk about our well-posedness result in the low regularity

Sobolev space and a break-down criterion in terms of the mean curvature, the gradient

of the velocity and the Taylor sign stability condition.

On the Euler-Lagrange equation of a functional by Polya and

Szego

¨¡§¥=Jyvaskyla�Æ

I will talk about a conjeture of Polya and Szego on minimal electrostatic capac-

ity sets in convex shape optimization. The functional, associated to the conjecture,

u¥���Æ 1133��5 �©�§ÛÏùS�9ISÆâ¬Æ 111�

involves capacity and perimeter. The talk focus on the regularity properties of gen-

eralized solutions of the corresponding Euler-lagrange equation. This is joint work

with Nicola Fusco.

Structure of Helicity and Global Solutions of Incompressible

Navier-Stokes Equations

±Á§E��Æ

In this paper we construct a family of finite energy smooth solutions to the

threedimensional incompressible Navier-Stokes equations. The initial data are con-

structed so that the velocity fields are almost parallel to the corresponding vorticity

fields in a very large portion of the spatial domain, which can be viewed as pertur-

bations from steady Beltrami flows. The choices of such initial data are motivated

by an observation on the structure of the helicity defined by the solutions to the 3D

incompressible Euler and Navier-Stokes equations. The latter may be of independent

interest.

The Ricci Flow and Its Geometric Applications

Á ²§¥ì�Æ

The Ricci flow is a useful tool to understand the geometry and topology of

manifolds. In this talk, I will give a survey to the theory and report some recent ap-

plications to the classification of four-dimensional manifolds with positive curvature.

112� 1133��5 �©�§ÛÏùS�9ISÆâ¬Æ u¥���Æ

ÏÕ¹S

Ò6¶

5

Oü 

�¡

�Ö>{ E Mail

1 ^] I �u�Æ Æ¬)

2 xa_ å àH�Æ ïÄ) 13676977387 bairuixia2014@163.com

3 ù�¬ I ¥I�Æ� ïÄ 13552993858 dmcao@amt.ac.cn

4 ùZ å àH�Æ ïÄ) 13783149132 cllyhn@163.com

5 �1ÿ I oA���Æ �Ç 13980761918chenguanggan@hotmail.com

6 �z I ÉÇ�Æ �Ç 13607154510 chenhua@whu.edu.cn

7 ��² å LwÆ� �Ç 15206709566 chenxiangping@163.com

8 ��j I �H���Æ Æ) 15111173847 1102504773@qq.com

9 ��� I S �Æ ù� 18326619960 chenzzandu@163.com

10 §x å u¥���Æ B�Ç 18986059156 tcheng@mail.ccnu.edu.cn

11 §�] å àH�Æ ïÄ) 18739966874chengweiyongcwy@163.com

12 §âl I =²�Æ B�Ç 13919944950 chengxy@lzu.edu.cn

13 §[° I uHnó�Æ ù� 15920328279 chengyk@scut.edu.cn

14 �¦· I �H���Æ �Ç 13574192147 qiuyidai@aliyun.com

15 "ÚR I u¥���Æ �Ç 13507190134 ybdeng@mail.ccnu.edu.cn

16 ¶' å ��©nÆ� dingling1975@qq.com

17 ¶�? I uH���Æ �Ç 13650861899 dingsj@scnu.edu.cn

18 Úåå I oA�Æ �Ç 13540819911 dulili@scu.edu.cn

19 Ú�÷ I #=�=�Æ �Ç ydu@turing.une.edu.au

20 ã;� I �l¥©�Æ rjduan@math.cuhk.edu.hk

21 ��� I úô�Æ �Ç 13336193456 dyf@zju.edu.cn

22 pöd I H®���Æ �Ç 13951608632 gaohj@njnu.edu.cn

23 pl å ���Æ Æ¬� 886-

0978745504

gaoq@ntu.edu.tw

24 pý� I u{�Æ B�Ç gaozhensheng@hqu.edu.cn

25 'Å I �²�²á�Æ �Ç 18850195039 guan@math.ohio-

state.edu

26 �[� I �H���Æ �Ç 18017116616

27 HJh I u{�Æ ù� g.rongcong@foxmail.com

u¥���Æ 1133��5 �©�§ÛÏùS�9ISÆâ¬Æ 113�

S

Ò6¶

5

Oü 

�¡

�Ö>{ E Mail

28 H�§ I ¥I�Æ� ïÄ 18062782002 yjguo@wipm.ac.cn

29 H�_ å �u�Æ �Ç 18610652218yguo@math.tsinghua.edu.cn

30 Hýu I Ü��Æ �Ç 13468625427 zhguo@nwu.edu.cn

31 H�� I �u�Æ Æ¬)

32 Hm² I àH���Æ �Ç 13938737953 gzm@htu.cn

33 ¸øõ I ¥I�Æ� ïÄ 13681158274 pghan@amss.ac.cn

34 ¸� I {I�1�Æ �Ç qhan@math.pku.edu.cn

35 Û¤ II[g,�ÆÄ7

�¬�Ç

36 �7b I ʵ�Æ ù� 13630428413 huangjinrui1@163.com

37 �]� I ÜS�Ï�Æ ù� 13572475404yongpanhuang@mail.xjtu.edu.cn

38 _¨ê å ÜS�Ï�Æ B�Ç 18392181951 jiahl@mail.xjtu.edu.cn

39 {~� I �u�Æ �Ç 13691083598hjian@math.tsinghua.edu.cn

40 ôt I�®A^Ôn�O

�êÆïĤïÄ 13601089374 jiang@iapcm.ac.cn

41 ögA å u¥���Æ B�Ç 15927430860 jmn3911@mail.ccnu.edu.cn

42 ö�µ I �H�Æ �Ç

43 XUf II[g,�ÆÄ7

�¬�Ç

44 X� I E��Æ �Ç 13917457956 Zlei@fudan.edu.cn

45 X�X I H®���Æ �Ç

46 o¤ I LwÆ� ù� 13210495781 qfnu-licheng@163.com

47 o� å uÀ���Æ BïÄ

13918579156 fangli0214@gmail.com

48 oº� I �ënó�Æ �Ç 15164005929 fqli@dlut.edu.cn

49 o°f I �®���Æ B�Ç 15117934830 hgli@bnu.edu.cn

50 o¿ I ¥I�Æ� ïÄ 13133666755 ajingli@gmail.com

51 o;B I LwÆ� ù� 18766801312 lrg 126@126.com

52 o�Ó I =²�Æ �Ç 13609363637 wtli@lzu.edu.cn

53 o�� I ÀH�Æ �Ç 13770673528 lieyx@seu.edu.cn

54 o å u�Y|Y>�Æ ù� 13526563933 liyuanyuan@ncwu.edu.cn

114� 1133��5 �©�§ÛÏùS�9ISÆâ¬Æ u¥���Æ

S

Ò6¶

5

Oü 

�¡

�Ö>{ E Mail

55 �d� I uHnó�Æ B�Ç 13570989612 scjylin@scut.edu.cn

56 4°� I Iowa State Univer-

sity

�Ç 17603790021 hliu@iastate.edu

57 4w� å àH�Æ ïÄ) 18736743970 liulijun1005@163.com

58 4 � å �H���Æ Æ) 15243644175 745269957@qq.com

59 4�n I Hu�Æ ù� 13787702969 430000078140@usc.edu

60 4,, I ¥I¶��Æ ù� 15862186482liuxingxing123456@163.com

61 4O I �²�EÆ� ù� 15950036135 luckliuz@163.com

62 4�J I uHnó�Æ �Ç 13710695827 liuzhr@scut.edu.cn

63 4§� I àH�Æ ù� 15737817030 liuzy@henu.edu.cn

64 ¢� I �²�²á�Æ �Ç 18800068700 Lou.8@osu.edu

65 º¢² I �²�Æ B�Ç 18852572289 mathpde@yahoo.ca

66 ½2H I àH�Æ B�Ç 15137877126 Gylvmaths@126.com

67 Ûܲ I �u�Æ Æ¬)

68 ÛU© I �l¥©�Æ Æ¬ luotw.laurence@gmail.com

69 ÛÌè I 2²�Æ ù� 13422239536 luotj@gzhu.edu.cn

70 Û?© I E��Æ Æ)

71 êX I þ°�Ï�Æ Æ) 15026658965 717134170@qq.com

72 ²Ü I ÜH�Ï�Æ ïÄ) 13438072756 senming1987@163.com

73 $V� I u¥���Æ �Ç 13071218604 sjpeng@mail.ccnu.edu.cn

74 ¯�� I wÅ�Æ �Ç 18868930209 quchangzheng@nbu.edu.cn

75 _á� I u¥���Æ �Ç 13971402574 lzruan@mail.ccnu.edu.cn

76 ÿRÀ IH®���Æ�²

Æ�ù� 15152609930 xudong-shang@163.com

77 !Uù I M�Tó§�Æ��

�Ç13384605920 Shenjihong@hrbeu.edu.cn

78 !�U I uHnó�Æ �Ç 020-

87574877

maytshen@scut.edu.cn

79 !g� I úô���Æ �Ç 13957998969 szf@zjnu.cn

80 ��¶ I �®zó�Æ �Ç 13911222611 shixiaoding@139.com

81 �Sl I =²�Æ �Ç 13669371802 sunchy@lzu.edu.cn

82 �# I ����Æ� ù� 15172408523 271488687@qq.com

83 �¨¬ I Ü��Æ ù� 15202409557 Yiminsun@126.com

u¥���Æ 1133��5 �©�§ÛÏùS�9ISÆâ¬Æ 115�

S

Ò6¶

5

Oü 

�¡

�Ö>{ E Mail

84 /SX I ÜH�Æ �Ç 13883159865 tangcl@swu.edu.cn

85 /®� I �®���Æ B�Ç 15001297422 tangzw@bnu.edu.cn

86 �Ss å u¥���Æ ù� 13016460260wangchunhua@mail.ccnu.edu.cn

87 �S* I 3��Æ �Ç 18604468381 wangcp@jlu.edu.cn

88 �s å uÀ�Ï�Æ ù� 13677087400 wangli.423@163.com

89 �Ôï å x²�ó�Æ� ù� 13838287672 sjwangred@163.com

90 �â I �®ó��Æ �Ç 13911701792 wangshu@bjut.edu.cn

91 ��� I þ°�Ï�Æ �Ç 13816433012 wkwang@sjtu.edu.cn

92 ��u I ÃXÆ� ù� 13950770816 wangvh@163.com

93 �l� I uHnó�Æ B�Ç 13560202103 scyjwang@scut.edu.cn

94 �O? I �¢�Æ B�Ç 13561200927 wangzenggui@lcu.edu.cn

95 �£S I �lnó�Æ mawza@polyu.edu.hk

96 Çä± å ÄÑ���Æ �Ç 13910169376 yaping wu@hotmail.com

97 Ç�L I ¥I¶��Æ ù� 15852481084 wuyz850306@cumt.edu.cn

98 ��9 I ���Æ �Ç 13973218431 xyl@xtu.edu.cn

99 �Sµ I þ°�Ï�Æ �Ç 13916332458 cjxie@sjtu.edu.cn

100 "±² I �l¥©�Æ �Ç zpxin@ims.cuhk.edu.hk

101 =7g I �®���Æ ù� 18046512521 jx@bnu.edu.cn

102 M�ô I ÉÇ�Æ �Ç 15072448741 chjxu.math@whu.edu.cn

103 MÅ I ìÀnó�Æ B�Ç 13792177156 Xfy 02@163.com

104 MdÙ I M�Tó§�Æ �Ç 13895793068 xurunzh@163.com

105 M,! I #\·Iá�Æ �Ç 18751966850 matxuxw@nus.edu.sg

106 Nl� I Hu�Æ B�Ç 15573497065 youjunxu@163.com

107 A% I àH���Æ B�Ç 18224553461 yanwei19821115@sina.cn

108 îI� I u¥���Æ �Ç 13545280357 yan gz@mail.ccnu.edu.cn

109 îp I u¥�E�Æ ù� 15623539626 kaiyan@hust.edu.cn

110 îäÜ Iu¥���Æ#=

�=�Æ�Ç 15623524178 syan@turing.une.edu.au

111 ¬ å ô��E�Æ ù� 18617142853 411878475@qq.com

112 � I u¥���Æ �Ç 15549064385 lnszzl@mail.sysu.edu.cn

113 d å uHnó�Æ ù� 15011838935 yangjun@scut.edu.cn

114 �² I H®nó�Æ �Ç 13951847767 yangxp@mail.njust.edu.cn

115 �° I¥��ÉÇÔn�

êÆïĤïÄ xzyang@wipm.ac.cn

116� 1133��5 �©�§ÛÏùS�9ISÆâ¬Æ u¥���Æ

S

Ò6¶

5

Oü 

�¡

�Ö>{ E Mail

116 ��u I u¥���Æ �Ç 13545888609yaoxiaohua@mail.ccnu.edu.cn

117 ��S I ¥ì�Æ �Ç mcsyao@mail.sysu.edu.cn

118 �À I {Iâ��Æ �Ç dong.ye@univ-lorraine.fr

119 Ù¬¤ I H®���Æ �Ç huicheng@nju.edu.cn

120 Ù¦ å u¥�E�Æ B�Ç 13476155804 yinhui928@126.com

121 u°Å I u{�Æ ù� yuhaibo2049@126.com

122 ܧ å 4²�Æ ù� 18850767590 huizhang1987@126.com

123 Ü3¦ I H®���Æ �Ç zhangjihui@njnu.edu.cn

124 Üwu E��Æ Æ)

125 Ü�! I u{�Æ ù� zhpx@hqu.edu.cn

126 Ü�ü I ÜS�Ï�Æ �Ç 13891430564 zhangzc@mail.xjtu.edu.cn

127 Ü�# I u¥���Æ �Ç 13871357336 zjz@mail.ccnu.edu.cn

128 Ü�� I ë��Æ �Ç 13697609119 zhangzj@ytu.edu.cn

129 Ù�� I �®�Æ �Ç 15811172388 zfzhang@math.pku.edu.cn

130 ë¬ô I ÉÇ�Æ �Ç 15907181735 hhjjzhao@whu.edu.cn

131 ë�Ó I =²�Æ �Ç 13919291119 zhaoph@lzu.edu.cn

132 xp¸ I u¥���Æ �Ç 13627235836 gfzheng@mail.ccnu.edu.cn

133 ¨¡ I ¥ =Jyvaskyla�

Æ

�Ç xiao.x.zhong@jyu.fi

134 ¨# ¥I�Æ� Ƭ� xzhong1014@amss.ac.cn

135 ±�t I¥��ÉÇÔn�

êÆïĤïÄ hszhou@wipm.ac.cn

136 ±Á I E��Æ �Ç 021-

55665154

yizhou@fudan.edu.cn

137 Á�ô Iu¥���ÆuH

nó�Æ�Ç cjzhu@mail.ccnu.edu.cn

138 Á ² I ¥ì�Æ �Ç stszxp@mail.sysu.edu.cn

139 ÁR) I uÀ�Ï�Æ B�Ç 13607049671 zhuxs4402@sina.com

140 ÁÉ å E��Æ Æ)

141 9aè I u¥���Æ ù� 18986152728 ruizhao3805@163.com

142 q©² I �u�Æ �Çwzou@math.tsinghua.edu.cn

143

u¥���Æ 1133��5 �©�§ÛÏùS�9ISÆâ¬Æ 117�

�/ã

?�U,!8Ò¢