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| 1 | Genome-wide Targeted Mutagenesis in Rice Using the CRISPR/Cas9 System显示文摘 | Lu, Yuming Ye, Xiao Guo, Renming Huang, Jing Wang, Wei Tang, Jiuyou Tan, Longtao Zhu, Jian-kang Chu, Chengcai Qian, Yangwen | 2017 | Molecular Plant2017，10，9： | 28 |
| 2 | Schur convexity for a class of symmetric functions显示文摘The Schur convexity and concavity of a class of symmetric functions are discussed, and an open problem proposed by Guan in 'Some properties of a class of symmetric functions' is answered. As consequences, some inequalities are established by use of the theory of majorization. | CHU YuMing 1, XIA WeiFeng 1 & ZHAO TieHong 2 1 Department of Mathematics, Huzhou Teachers College, Huzhou 313000, China 2 Institut de Mathmatiques, Universit Pierre et Marie Curie, Paris F-75252, France | 2010 | Science China Mathematics2010，53，2： | 6 |
| 3 | Regularity of harmonic maps with the potential显示文摘The aim of this work is to prove the partial regularity of the harmonic maps with potential. The main difficulty caused by the potential is how to find the equation satisfied by the scaling function. Under the assumption on the potential we can obtain the equation, however, for a general potential, even if it is smooth, the partial regularity is still open. | CHU Yuming & LIU Xiangao Department of Mathematics, Huzhou Teachers College, Huzhou 313000, China Institute of Mathematics, Fudan University, Shanghai 200433, China | 2006 | Science China Mathematics2006，49，5： | 4 |
| 4 | Solution of an open problem for Schur convexity or concavity of the Gini mean values显示文摘The Schur convexity or concavity problem of the Gini mean values S(a, b; x, y) with respect to (x, y) ∈ (0, ∞) × (0, ∞) for fixed (a, b) ∈ R × R is still open. In this paper, we prove that S(a, b; x, y) is Schur convex with respect to (x, y) ∈ (0, ∞) × (0, ∞) if and only if (a, b) ∈ {(a, b) : a 0, b 0, a + b 1}, and Schur concave with respect to (x, y) ∈ (0, ∞) × (0, ∞) if and only if (a, b) ∈ {(a, b) : b 0, b a, a + b 1} ∪ {(a, b) : a 0, a b, a + b 1}. | CHU YuMing XIA WeiFeng | 2009 | Science China Mathematics2009，52，10： | 3 |
| 5 | WT classes of differential forms on Riemannian manifolds显示文摘 | GAO Hongya GU Zhihua CHU Yuming | 2008 | International Jour of Pure and Appl Math2008，48，1： | 1 |
| 6 | Delay-dependent H∞ filtering for stochastic systems with Markovian switching and mixed mode-dependent delays显示文摘 | SHEN Hao XU Shengyuan SONG Xiaona CHU Yuming | | 0，，： | 1 |
| 7 | Necessary and sufficient conditions such that extended mean values are Schur-convex or Schur-concave显示文摘 | Chu Yuming Zhang Xiaoming | 2008 | J Math Kyoto Univ2008，48，1： | 1 |
| 8 | The Schur geometrical convexity of the extended mean values显示文摘 | Chu Yuming Zhang Xiaoming Wang Gendi | 2008 | J Convex Anal2008，15，4： | 1 |
| 9 | The Schur harmonic convexity of the hamy symmetric function and its applieations显示文摘 | Chu Yuming Yi Yupei | 2009 | Journal of Inequalities and Applications2009，，： | 1 |
| 10 | Optimal convex combination bounds of Seiffert and geometric means for the arithmetic mean显示文摘 | CHU Yuming ZONG Cheng WANG Gendil | 2011 | J Math Inequal2011，5，3： | 1 |
| 11 | An optimal double inequality between power-type Heron and Seiffert means显示文摘 | CHU Yuming WANG Miaokun QIU Yefang | 2010 | J Inequal Appl2010，，14： | 1 |
| 12 | Optimal inequalities among various means of two arguments显示文摘 | SHI Mingyu CHU Yuming JIANG Yueping | 2009 | Abstr Appl Anal2009，，： | 1 |
| 13 | Robust stochastic stabilization and H∞control of uncertain neutral stochastic time-delay systems显示文摘 | XU Shengyuan SHI Peng CHU Yuming | 2006 | Journal of Mathematical Analusis and Applications2006，314，1： | 1 |
| 14 | Three best inequalities for means显示文摘 | SHI Mingyu CHU Yuming JIANG Yueping | 2010 | Int Math Forum2010，22，5： | 1 |
| 15 | Two sharp inequalities for power mean,geometric mean and harmonic mean显示文摘 | CHU Yuming XIA Weifeng | 2009 | J Inequal Appl2009，，： | 1 |
| 16 | Sharp inequalities between means显示文摘 | Chu Yuming Long Boyong | 2011 | Mathematical inequalities& Applications2011，14，3： | 1 |
| 17 | Stability analysis and modeling for the three-dimensional Darcy-Forchheimer stagnation point nanofluid flow towards a moving surface显示文摘In this research,the three-dimensional(3D)steady and incompressible laminar Homann stagnation point nanofluid flow over a porous moving surface is addressed.The disturbance in the porous medium has been characterized by the Darcy-Forchheimer relation.The slip for viscous fluid is considered.The energy equation is organized in view of radiative heat flux which plays an important role in the heat transfer rate.The governing flow expressions are first altered into first-order ordinary ones and then solved numerically by the shooting method.Dual solutions are obtained for the velocity,skin friction coefficient,temperature,and Nusselt number subject to sundry flow parameters,magnetic parameter,Darcy-Forchheimer number,thermal radiation parameter,suction parameter,and dimensionless slip parameter.In this research,the main consideration is given to the engineering interest like skin friction coefficient(velocity gradient or surface drag force)and Nusselt number(temperature gradient or heat transfer rate)and discussed numerically through tables.In conclusion,it is noticed from the stability results that the upper branch solution(UBS)is more reliable and physically stable than the lower branch solution(LBS). | Yuming CHU M.I.KHAN M.I.U.REHMAN S.KADRY S.QAYYUM M.WAQAS | 2021 | Applied Mathematics and Mechanics(English Edition)2021，42，3： | 1 |
| 18 | Approximate convexity and concavity of generalized Gr?tzsch ring function显示文摘 | Wang Gendi Qiu Songliang Zhang Xiaohui Chu Yuming | 2006 | Applied Mathematics - A Journal of Chinese Universities2006，，2： | 1 |
| 19 | A new method to prove and find analytic inequalities显示文摘 | Zhang Xiaoming Xi Boyan Chu Yuming | 2010 | Abstract and Applied Analysis2010，，： | 1 |
| 20 | Inequalities for the Gaussian hypergeometric function显示文摘we study the monotonicity of certain combinations of the Gaussian hypergeometric functions F(-1/2,1/2;1;1- xc) and F(-1/2- δ,1/2 + δ;1;1- xd) on(0,1) for given 0 < c 5d/6 < ∞ andδ∈(-1/2,1/2),and find the largest value δ1 = δ1(c,d) such that inequality F(-1/2,1/2;1;1- xc) | SONG YingQing ZHOU PeiGui CHU YuMing | 2014 | Science China Mathematics2014，57，11： | 1 |
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