殷雅俊

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殷雅俊

2024-06-24 02:40:13| 来源: 网络整理| 查看: 265

生物膜力学与几何方面的代表性论文:

[1] Y. Yin, Y. Chen, D. Ni, H. Shi and Q. Fan, Shape equations and curvature bifurcations induced by inhomogeneous rigidities in cell membranes, Journal of Biomechanics, Vol.38, 2005, 1433-1440.

[2] Y. Yin, J. Yin and D. Ni, General mathematical frame for open or closed biomembranes: equilibrium theory and geometrically constraint equation, Journal of Mathematical Biology, vol.51, 2005, 403-413.

[3] Y. Yin, J. Yin, C. Lv, Equilibrium theory in 2D Riemann manifold for heterogeneous biomembranes with arbitrary variational modes, Journal of Geometry and Physics 58 (2008) 122–132.

[4] Yajun Yin, Cunjing Lv, Equilibrium theory and geometrical constraint equation for two-component lipid bilayer vesicles, J. Biol. Phys. (2008) 34:591–610.

曲面微纳米力学与几何方面的代表性论文:

[1] Y. Yin, J. Wu, Shape gradient: a driving force induced by space curvatures, International Journal of Nonlinear Sciences and Numerical Simulation, 11(4), 259-267, July. 2010.

[2] Yin Y., Chen Y., Yin J. and Huang K., Geometric conservation laws for perfect Y-branched carbon nanotubes, Nanotechnology, 17 (2006) 4941–4945.

[3] Ya-jun Yin, Chao Chen, Cun-jing Lu and Quan-shui Zheng, Shape gradient and classical gradient of curvatures: driving forces on micro/nano curved surfaces, Appl. Math. Mech. 32(5), 1–16 (2011)

[4] WU JiYe, YIN YaJun, WANG XuGui & FAN QinShan, Interaction potential between micro/nano curved surface and a particle located inside the surface (I): driving forces induced by curvatures, SCIENCE CHINA, Physics, Mechanics & Astronomy, 2012 Vol.55 No.6: 1–11

微分几何与曲面上张量分析方面的代表性论文:

[1] Y. Yin, Integral theorems based on a new gradient operator derived from biomembranes (part I): Fundamentals, Tsinghua Science and Technology, Vol.10, No.3, 2005, pp372-375.

[2] Y. Yin, Integral theorems based on a new gradient operator derived from biomembranes (part II): Applications, Tsinghua Science and Technology, Vol.10, No.3, 2005, pp376-380.

[3] Y. Yin, J. Wu and J. Yin, The second gradient operator and integral theorems for tensor fields on curved surfaces, Applied Mathematical Sciences, Vol.1, 2007, No.30, 1465-1484.

[4] YIN Yajun, WU Jiye, YIN Jie, Symmetrical fundamental tensors, differential operators and integral theorems in differential geometry, Tsinghua Science and Technology, Vol.13, No.2, 121-126.

分形几何与分形生长运动学方面的代表性论文:

[1] Ya-Jun Yin, Fan Yang and Qin-Shan Fan, Growth Kinematics of Fractal Super Snowflakes, Chinese Science Bulletin, 2010 Vol.55 No.7: 573-580.

[2] Ya-Jun Yin, Fan Yang, Qin-Shan Fan, Tong Zhang, Cell elements, growth modes and topology evolutions of fractal supper fibers, International Journal of Nonlinear Sciences and Numerical Simulation, 10(1), 1-12, Jan. 2009.

[3] Yajun Yin, Fan Yang, Ying Li, Qinshan Fan, Fractal Geometry and Topology Abstracted from Hair Fibers, Applied Mathematics and Mechanics, 30(8),983-990, 2009.

[4] Yajun Yin, Ying Li, Fan Yang, Qinshan Fan, Multiple-cell elements and regular multifractals, Applied Mathematics and Mechanics, 2010, Vol.31, No.1, 55-65.

昆虫仿生力学方面的代表性论文:

[1] ZHAO HongXiao, YIN YaJun & ZHONG Zheng, Micro and nano structures and morphologies on the wing veins of dragonflies, Chinese Sci Bull, July 2010 Vol.55 No.19: 1993−1995

[2] H.X. ZHAO, Y.J. YIN and Z. ZHONG, Multi-levels, multi-scales and Multi-functions in the fine structure of the wing veins in the dragonfly PANTALA FLAVESCENS, Odonatologica 41(2): 161-172, June 1, 2012

[3] Hongxiao Zhao, Yajun Yin, Zheng Zhong, Arnold circulation and multi-optimal dynamic controlling mechanisms in dragonfly wings, Acta Mechanica Solida Sinica, Vol. 26, No. 3, June, 2013

科普方面的代表性论文:

[1] 殷雅俊,生物膜力学与几何中的对称,《力学与实践》,第30卷,第二期,2008,1-10.

[2] 殷雅俊,生物膜纳米管网络力学与几何问题中的对称,《力学与实践》,第30卷,第六期,2008,1-10.

[3] 殷雅俊,曲面物理和力学,《力学与实践》,第33卷,第六期,2011,1-8.

[4] 殷雅俊,曲面物理和力学:最佳微分算子对,《力学与实践》,第35卷,第一期,2013,1-7.

[5] 殷雅俊,吴继业,曲面物理和力学:泡利的魔鬼与曲率诱导的驱动力,《力学与实践》,第36卷,第二期,2014,1-10。



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