Mathematical analysis on a multidimensional model of morphogen transport with receptor synthesis
Mathematical analysis on a multidimensional model of morphogen transport with receptor synthesis
参考文献22
-
1T. Bollenbach, K. Kruse, P. Pantazis, M. Gonz1ez-Gaitn and F. Jiilicher, Robust formation of morphogen gradients, Phys. Rev. Lett. 94 (2005) 018103.
-
2T. Bollenbach, K. Kruse, P. Pantazis, M. Gonz1ez-Gaitn and F. Julicher, Mor- phogen transport in epithelin, Phys. Rev. E T5 (2007) 011901.
-
3J. W. Cholewa and T. Dlotko, Global Attractors in Abstract Parabolic Problems (Cambridge University Press, 2000).
-
4T. Gregor, D. W. Tank, E. Wieschaus and W. Bialek, Probing the limits to positional information, Cell 130 (2007) 153-164.
-
5P. Grisvard, Elliptic Problems in Nonsmooth Domains (Pitman Advanced Publishing Program, 1985).
-
6J. B. Gurdon and P. Y. Bourillot, Morphogen gradient interpretation, Nature 413 (2001) 797 803.
-
7K. Kruse, P. Pantazis, T. Bollenbach, F. Jiilicher and M. Gonzlez-Gaitn, Dpp gradient formation by dynamin-dependent endocytosis: Receptor trafficking and the diffusion model, Develo)ment 131 (2004) 4843-4856.
-
8P. Krzyanowski, P. Laurenot and D. Wrzosek, Well-posedness and convergence to the steady state for a model of morphogen transport, SIAM J. Math. Anal. 40 (2008) 1725.
-
9P. Krzynowski, P. Laurent and D. Wrzosek, Mathematical models of receptor- mediated transport of morphogens, Math. Models Methods Appl. Sci. 20 (2010) 2021- 2052.
-
10A. D. Lander, Q. Nie and F. Y. M. Wan, Do morphogen gradients arise by diffusion? Developmental Cell 2 (2002) 785-796.
-
1Smo的胞质尾传输Hh信号的机制[J].科学中国人,2007(11):81-81.
-
2白丽红,宋贵彩,吴承霞.基于时不变ARMA模型的线性多自由度结构参数识别[J].河南科学,2010,28(1):28-32.
-
3JIA LIU,HUA ZHOU,LAI ZHANG.CROSS-DIFFUSION INDUCED TURING PATTERNS IN A SEX-STRUCTURED PREDATOR-PREY MODEL[J].International Journal of Biomathematics,2012,5(4):39-61.
-
4盛平兴.SEIFERT'S CONJECTURE[J].Annals of Differential Equations,2003,19(3):391-396.
-
5祝英杰,从福仲.吸引-排斥情形下Keller-Segel模型的不稳定性[J].吉林大学学报（理学版）,2015,53(4):617-622. 被引量：1
-
6杜月娇.用数学建模 以逆向求因——记浙江大学数学系研究员徐翔[J].科学中国人,2016(3):68-70.
-
7徐龙封,吴汉兵.一个多维油漆干燥过程的自由边界问题[J].辽东学院学报（自然科学版）,2016,23(4):295-299.
-
8李晓光,张健,吴永洪.MATHEMATICAL ANALYSIS OF THE COLLAPSE IN BOSE-EINSTEIN CONDENSATE[J].软件工程师,2009(4). 被引量：1
-
9吉喜斌,康尔泗,陈仁升,赵文智,金博文,张智慧.植物根系吸水模型研究进展[J].西北植物学报,2006,26(5):1079-1086. 被引量：25
-
10钟近洁,刘开泰.氟与骨形成蛋白关系的研究进展[J].地方病通报,2004,19(1):78-80.
