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教育部委託研究計畫      計畫執行:國立臺灣大學圖書館
 
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機構 日期 題名 作者
臺大學術典藏 2018-06-28T09:15:58Z Construction of Oscillating-Decaying Solutions for Anisotropic Elasticity Systems Nakamura, Gen; Wang, Jenn-Nan; Nakamura, Gen; Wang, Jenn-Nan
國立成功大學 2016-09 Reconstruction of the shear modulus of viscoelastic systems in a thin cylinder: an inversion scheme and experiments Eom, Junyong; Kang, Hyeonbae; Nakamura, Gen; Wang, Yun-Che
國立成功大學 2016 Unique continuation property for anomalous slow diffusion equation Lin, Ching-Lung;Nakamura, Gen
國立成功大學 2013-05-01 Unique continuation property for the anomalous diffusion and its application Cheng, Jin; Lin, Ching-Lung; Nakamura, Gen
國立成功大學 2011 Quantitative uniqueness for second order elliptic operators with strongly singular coefficients Lin, Ching-Lung; Nakamura, Gen; Wang, Jenn-Nan
國立臺灣大學 2011 Quantitative uniqueness for second order elliptic operators with strongly singular coefficients Lin, Ching-Lung; Nakamura, Gen; Wang, Jenn-Nan
國立臺灣大學 2011 Quantitative strong unique continuation for the Lame system with less regular coefficients Wang, Jenn-Nan; Lin, Ching-Lung; Nakamura, Gen; Uhlmann, Gunther
臺大學術典藏 2011 Quantitative strong unique continuation for the Lame system with less regular coefficients Uhlmann, Gunther; Nakamura, Gen; Lin, Ching-Lung; Wang, Jenn-Nan; Wang, Jenn-Nan;Lin, Ching-Lung;Nakamura, Gen;Uhlmann, Gunther
國立臺灣大學 2010 Optimal three-ball inequalities and quantitative uniqueness for the Lam? system with Lipschitz coefficients Lin, Ching-Lung; Nakamura, Gen; Wang, Jenn-Nan
臺大學術典藏 2010 Optimal three-ball inequalities and quantitative uniqueness for the Lam? system with Lipschitz coefficients Wang, Jenn-Nan; Nakamura, Gen; Lin, Ching-Lung; Lin, Ching-Lung; Nakamura, Gen; Wang, Jenn-Nan

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