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Global bifurcation diagrams and exact multiplicity of positive solutions for a one-dimensional prescribed mean curvature problem arising in MEMS (Global qualitative theory of ordinary differential equations and its applications)

机译：MEMS中产生的一维规定平均曲率问题的整体分叉图和正解的精确多重性（常微分方程的全球定性理论及其应用）

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Cheng Yan-Hsiou; Hung Kuo-Chih; Wang Shin-Hwa;
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年度 2013
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1. Global bifurcation diagrams and exact multiplicity of positive solutions for a one-dimensional prescribed mean curvature problem arising in MEMS [J] . Cheng Y.-H., Hung K.-C., Wang S.-H. Nonlinear Analysis: An International Multidisciplinary Journal . 2013,第Null期

机译：MEMS中产生的一维规定平均曲率问题的整体分叉图和正解的精确多重性
2. Bifurcation diagrams and exact multiplicity of positive solutions of one-dimensional prescribed mean curvature equation in Minkowski space [J] . Zhang Xuemei, Feng Meiqiang Communications in contemporary mathematics . 2019,第3期

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3. Exact multiplicity and bifurcation diagrams of positive solutions of a one-dimensional multiparameter prescribed mean curvature problem [J] . Hung Kuo-Chih, Cheng Yan-Hsiou, Wang Shin-Hwa, Journal of Differential Equations . 2014,第9期

机译：一维多参数规定平均曲率问题的正解的精确多重性和分支图
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7. Global bifurcation and exact multiplicity of positive solutions for a positone multiparameter problem with cubic nonlinearity (Global qualitative theory of ordinary differential equations and its applications) [O] . Tzeng Chih-Chun, Hung Kuo-Chih, Wang Shin-Hwa 2013

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Global bifurcation diagrams and exact multiplicity of positive solutions for a one-dimensional prescribed mean curvature problem arising in MEMS (Global qualitative theory of ordinary differential equations and its applications)

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