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编号 |
科研论文/著作 |
|
1 |
Hui Cao, Zongmin
Yue, Yicang Zhou. The Stability and
Bifurcation Analysis of a Discrete Holling-
Tanner Model, Advances in Difference
Equations (SCI), 2014. |
|
2 |
Hui Cao,
Yicang Zhou. The basic reproduction number
of discrete SIR and SEIS models with
periodic parameters, Discrete and Continuous
Dynamical Systems Series-B (SCI), 2013. |
|
3 |
Hui Cao,
Yicang Zhou, Zhien Ma. Bifurcation analysis
of discrete SIS model with bilinear
incidence depending on new infection.
Mathematical Biosciences and Engineering
(SCI), 2013. |
|
4 |
Hui Cao, Yicang
Zhou. The discrete age-structured SEIT model
with application to tuberculosis
transmission in China. Mathematical and
Computer Modelling (SCI), 2012. |
|
5 |
Hui Cao,
Yicang Zhou, Fred Brauwer. Estimates of
tuberculosis progression rate of children in
China. Journal of Biological Dynamics (SCI),
2012/ |
|
6 |
Hui Cao, Yanni
Xiao, Yicang Zhou. The dynamics of a
discrete SEIT model with age and infection
age structures. International Journal
Biomathematics (SCI), 2012. |
|
7 |
The fluorescence
rate of a single molecule close to a
spherical metallic nanoparticle. Optik,
|
|
8 |
The measurement
of ultraweak liquid surface wave by laser
interferometry Optik, 2012. |
|
9 |
A Sono-oxidation
fluorescence method and determination of
folic acid in pharmaceutical formulation,
Oxidation communications, 2011. |
|
10 |
Hui Cao, Yicang
Zhou, Baojun Song. Complex Dynamics of
discrete SEIS models with simple demography.
Discrete Dynamics in Nature and Society
(SCI), 2011. |
|
11 |
周义仓，曹慧，肖燕妮，差分方程及其应用，科学出版社，2014. |
|
12 |
Gaihui Guo,
Jianhua Wu, Hua Nie. Multiplicity for a
diffusive predator-prey mutualist model[J].
Proc. London Math. Soc., 2012, 105(2):
342-366.（SCI） |
|
13 |
Gaihui Guo,
Bingfang Li, Meihua Wei, Jianhua Wu. Hopf
bifurcation and steady- state bifurcation
for an autocatalysis reaction-diffusion
model[J]. J. Math. Anal. Appl., 2012,
391(1): 265-277. （SCI） |
|
14 |
Probing the
structural and electronic properties of
small aluminum
dideuteride
clusters, J. Mol. Graph. Model., 2014. |
|
15 |
Evolution of
geometrical structures,
stabilities and electronic
properties of
neutral and anionic LinCuλ (n = 1-9, λ = 0,
-1) clusters: compare with pure
lithium clusters,
Molecular Physics, 2012. |
|
16 |
Gaihui Guo,
Jianhua Wu. The effect of mutual
interference between predators on a
predator–prey model with diffusion[J]. J.
Math. Anal. Appl., 2012, 389(1): 179-194.
（SCI） |
|
17 |
Gaihui Guo,
Bingfang Li, Xiaolin Lin. Hopf bifurcation
in spatially in home- geneous and
inhomogeneous autocatalysis models[J]. Comp.
Math. Appl., 2014, 67(1): 151-163. （SCI） |
|
18 |
Gaihui Guo,
Jianhua Wu, Yan’e Wang. Bifurcation from a
double eigenvalue in the unstirred
chemostat[J]. Applicable Analysis, 2013,
92(7): 1449-1461. (SCI) |
|
19 |
Gaihui Guo,
Bingfang Li, Xiaolin Lin. Qualitative
analysis on a predator-prey model with
Ivlev functional response[J]. Advances in
Difference Equations, 2013, 164: 1-14.
(SCI) |
|
20 |
Guo Gaihui, Wu
Jianhua, Ren Xiaohong. Hopf bifurcation in
general Brusselator system with diffusion[J].
Applied Mathematics and Mechanics-English
Edition, 2011, 32(9): 1177-1186. （SCI） |
|
21 |
Gaihui Guo,
Jianhua Wu. Multiplicity and uniqueness of
positive solutions for a predator-prey model
with B-D functional response[J]. Nonlinear
Analysis: TMA, 2010, 72(3-4): 1632-1646.
（SCI） |
|
22 |
Zai-En
Hou,Ke-Cun Zhang. Approximation of
multivariate function by using new
multivariate Bernsteinα-polynomials. Applied
Mathematics and Computation 154(2): 335-345,
Jul 5 2004(SCI) |
|
23 |
Zai-En Hou, Fu-Jian
Duan, The approximation algorithm for
solving a sort of non-smooth programming,
Applied Mathematics and Computation 186(2):
1511-1519, Mar 15, 2007(SCI) |
|
24 |
Guo Gaihui, Li
Bingfang. Hopf bifurcation in the
Brusselator system with diffusion[J]. 应用数学,
2011, 24(3): 467-473. |
|
25 |
Zai-En Hou,
Ke-Cun Zhang and Yan-Jun Wang. The model and
algorithm for optimization of the
granularity distribution. Applied
Mathematics and Computation 179(2): 763-771,
AUG,15 2006.( SCI) |
|
26 |
郭改慧，吴建华.
一类具有扩散的捕食-食饵模型正解的存在性和惟一性[J].
数学物理学报，2011，31A(1): 196-205． |
|
27 |
郭改慧，吴建华，任小红，于鹏.
具有扩散的广义Brusselator系统的Hopf分歧[J]. 应用数学与力学,
2011, 32 (9): 1100-1109. |
|
28 |
郭改慧, 查淑玲. 带Ivlev反应项的捕食模型的全局分歧[J].
系统科学与数学, 2011, 31(12): 1633-1640. |
