朴大雄 - 中国海洋大学 - 数学科学学院

个人简介

学习与工作经历最后学历：北京大学基础数学专业博士研究生最高学位：理学博士 2002年春按青岛市特聘政策，由辽宁石油化工大学调入中国海洋大学工作

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【1】Xinli Zhang，Yaqun Peng，Daxiong Piao*, Boundedness of solutions of quasi-periodic p-Laplacian equations with jumping nonlinearity,Acta Mathematica Sinica, English Series. Published online: July 15, 2022 https://doi.org/10.1007/s10114-022-0625-5 【2】Xinli Zhang, Yaqun Peng, Daxiong Piao*, Quasi-periodic solutions for the general semilinear Duffing equations with asymmetric nonlinearity and oscillating potential, SCIENCE CHINA Math., 64（2021), 931-946. 【3】张新丽，朴大雄*，次线性非对称 Duffing 方程的不变环面, 数学学报， 2021 ,v.64 (06) : 967-978. 【4】Yaqun Peng, Xinli Zhang, Daxiong Piao*, Boundedness of solutions of a quasi-periodic sublinear Duffing equations, Chinese Ann. Math., 42(1)(2021), 85-104. 【5】Yaqun Peng; Daxiong Piao*; Yiqian Wang, Longtime closeness estimates for bounded and unbounded solutions of non-recurrent Duffing equations with polynomial potentials, J. Differential Equations, 268(2020), no. 6, 513-540. 【6】Shuzheng Guo, Daxiong Piao*, Lyapunov behavior and dynamicallocalization for qusi-periodic CMV matrices, Linear Algebra and Its Applications, 606(2020), 68-89. 【7】Muhammad Afzal, Shuzheng Guo, Daxiong Piao* , On the reducibility of a class of linear almost periodic Hamiltonian systems, Qualitative Theory of Dynamical Systems, 18(2019), 723–738. 【8】Zhiguo Wang, Yiqian Wang, Daxiong Piao*, A new method for the boundedness of semilinear Duffing equations at resonance, Discrete Contin. Dyn. Syst., 36(2016), no.7, 3961-3991. 【9】Daxiong Piao , Xiang Sun, Boundedness of solutions for a class of impact oscillators with time-dependent polynomial potentials. Commun. Pure Appl. Anal., 13 (2014), no.2, 645-655. 【10】Daxiong Piao, Jiafan Sun, Besicovitch almost periodic solutions for a class of second order differential equations involving reflection of the argument, Electron. J. Qual. Theo. Diff. Equ., 2014 (41) :1-8. 【11】Xiao Ma, Daxiong Piao* ,Yiqian Wang, Boundedness for second order differential equations with jumping p-Laplacian and an oscillating term，Taiwanese J. Math. ,17 (2013), no. 6,1945-1966. 【12】Lei Jiao, Daxiong Piao* ,Yiqian Wang, Boundedness for the general semilinear Duffing equations via the twist theorem，J. Differential Equations, 252 (2012), no. 1, 91-113. 【13】Shilin Zhang, Zhen Gao, Daxiong Piao, Pseudo-almost periodic viscosity solutions of second-order nonlinear parabolic equations, Nonlinear Analysis, TAM, 2011 ,74 (18) :6970-6980. 【14】Kong, Lingju; Piao, Daxiong; Wang, Linshan. Positive Solutions for Third Order Boundary Value Problems with p-Laplacian， Results In Math., 2009 ,55 (1-2) :111-128. 【15】] Daxiong Piao, Wenling Li, Boundedness of solutions for reversible system via Moser's twist theorem，J. Math. Anal. Appl., 341(2008), no. 2, 1224-1235. 【16】Hongyan Zhou, Daxiong Piao, Hamiltonian long wave expansions for internal waves over a periodically varying bottom，Appl. Math. Mechanics-English Edition, 2008 ,29 (6) :745-756. 【17】Hongyan Zhou, Daxiong Piao, Pseudo Almost Periodic Solutions of Nonlinear Hyperbolic Equations with Piecewise Constant Argument, Northeastern Math. J., 2007 (06) :491-504. 【18】 Daxiong Piao， Pseudo almost periodic solutions for the systems of differential equations with piecewise constant argument [t + 1/2]， Science in China. Series A, Mathematics, Physics, Astronomy, 2004, 47(1): p.31-38. 【19】Daxiong Piao，Periodic and almost periodic solutions of differential equations with reflection of the argument, Nonlinear Analysis, TAM, 57(2004), 633-637. 【20】Daxiong Piao，Pseudo almost periodic solutions for differential equations involving reflection of the argument, J. Korean Math. Soc., 2004 ,41 (4) :747-754. 【21】朴大雄，带逐段常变量[t+1/2]的微分方程组的伪概周期解，中国科学（A 辑），33 卷3 期，E220-226 , 2003年5月. 【22】Daxiong Piao，Almost periodic solutions of neutral differential equations with piecewise constant arguments, Acta Math. Sinica, English Series, 18:2(2002),263-276. 【23】朴大雄，带逐段常变量的时滞微分方程的伪概周期解，北京大学学报， 37:3(2001), 297-304. 【24】Daxiong Piao，Pseudo almost periodic solutions for the systems of differential equations with piecewise constant argument [t], Science in China , Series A , 44: 9(2001),1156-1161. 【25】朴大雄，带逐段常变量微分方程的概周期解，数学学报，42(1999), 749-756. 【26】Daxiong Piao, Rong Yuan, Pseudo almost periodic solutions of differential equations with piecewise constant argument, Chinese Ann. Math., 20B:5(1999), 489-494.