|
任青梅. 高超声速飞行器薄壁结构热屈曲行为研究进展[J]. 飞航导弹, 2018(7): 6-12. (REN Qingmei. Research progress on thermal buckling behavior of thin-walled structures of hypersonic vehicles[J].Aerodynamic Missile Journal,2018(7): 6-12. (in Chinese))
|
|
[2]厄尔·A 桑顿. 新一代航空航天热结构与材料[M]. 黄启忠, 译. 北京: 航空工业出版社, 2019. (THORNTON EARL A .Aerospace Thermal Structures and Materials for a New Era[M]. Translated by HUANG Qizhong. Beijing: Aviation Industry Press, 2019. (Chinese version))
|
|
[3]李若愚, 王天宏. 薄板热力耦合的屈曲分析[J]. 应用数学和力学, 2020,41(8): 877-886. (LI Ruoyu, WANG Tianhong. Thermo-mechanical buckling analysis of thin plates[J].Applied Mathematics and Mechanics,2020,41(8): 877-886. (in Chinese))
|
|
[4]龚雪蓓, 赵伟东, 郭冬梅. 横向非均匀温度场作用的FGM夹层圆板热屈曲分析[J]. 应用数学和力学, 2023,44(4): 419-430. (GONG Xuebei, ZHAO Weidong, GUO Dongmei. Thermal buckling analysis of FGM sandwich circular plates under transverse nonuniform temperature field actions[J].Applied Mathematics and Mechanics,2023,44(4): 419-430. (in Chinese))
|
|
[5]REN Y, HUO R, ZHOU D. Thermo-mechanical buckling analysis of non-uniformly heated rectangular plates with temperature-dependent material properties[J].Thin-Walled Structures,2023,186: 110653.
|
|
[6]BIRMAN V. Thermal buckling and postbuckling of columns accounting for temperature effect on material properties[J].Journal of Thermal Stresses,2022,45(12): 1043-1056.
|
|
[7]郭兆璞, 陈浩然. 复合材料层合板非线性热屈曲分析[J]. 大连理工大学学报, 1995,35(4): 463-467. (GUO Zhaopu, CHEN Haoran. Thermal buckling analysis o flaminated composite plates with temperature-dependent material properties[J].Journal of Dalian University of Technology,1995,35(4): 463-467. (in Chinese))
|
|
[8]邓可顺, 张亚辉. 考虑材料性质参数随温度变化的热屈曲试探解法[J]. 大连理工大学学报, 1999,39(3): 358-362. (DENG Keshun, ZHANG Yahui. Trial and error method of thermal buckling for complex structures[J].Journal of Dalian University of Technology,1999,39(3): 358-362. (in Chinese))
|
|
[9]WILLIAM L. Thermal and mechanical buckling analysis of hypersonic aircraft hat-stiffened panels with varying face sheet geometry and fiber orientation: 4770[R]. NASA Technical Memorandum, 1996.
|
|
[10]HUANG H, RAO D. Thermal buckling of functionally graded cylindrical shells with temperature-dependent elastoplastic properties[J].Continuum Mechanics and Thermodynamics,2020,32(5): 1403-1415.
|
|
[11]JOUEID N, ZGHAL S, CHRIGUI M, et al. Thermoelastic buckling analysis of plates and shells of temperature and porosity dependent functionally graded materials[J].Mechanics of Time-Dependent Materials,2024,28(3): 817-859.
|
|
[12]TRABELSI S, FRIKHA A, ZGHAL S, et al. A modified FSDT-based four nodes finite shell element for thermal buckling analysis of functionally graded plates and cylindrical shells[J].Engineering Structures,2019,178: 444-459.
|
|
[13]HAJLAOUI A, CHEBBI E, DAMMAK F. Three-dimensional thermal buckling analysis of functionally graded material structures using a modified FSDT-based solid-shell element[J].International Journal of Pressure Vessels and Piping,2021,194: 104547.
|
|
[14]AVEY M, FANTUZZI N, SOFIYEV A. On the solution of thermal buckling problem of moderately thick laminated conical shells containing carbon nanotube originating layers[J].Materials,2022,15(21): 7427.
|
|
[15]KAREEM M G, AL-RAHEEM S K, SADIQ S E, et al. Review of research on the vibration and buckling of functionally graded spherical shells[J].International Journal of Science and Research Archive,2024,13(2): 2170-2186.
|
|
[16]ALJADANI M H. The porosity effect on the buckling analysis of functionally graded plates under thermal environment using a Quasi-3D theory[J].Scientific Reports,2024,14: 30216.
|
|
[17]GUO H, Z·UR K K, OUYANG X. New insights into the nonlinear stability of nanocomposite cylindrical panels under aero-thermal loads[J].Composite Structures,2023,303: 116231.
|
|
[18]李畅, 万志强, 王晓喆, 等. 热载荷环境下金属-陶瓷功能梯度板屈曲特性[J]. 北京航空航天大学学报, 2025,51(12): 4196-4206. (LI Chang, WAN Zhiqiang, WANG Xiaozhe, et al. Buckling characteristics of metal-ceramic functionally graded plates in thermal loading environments[J].Journal of Beijing University of Aeronautics and Astronautics,2025,51(12): 4196-4206. (in Chinese))
|
|
[19]WANG Z, HAN Q, NASH D H, et al. Thermal buckling of cylindrical shell with temperature-dependent material properties: conventional theoretical solution and new numerical method[J].Mechanics Research Communications,2018,92: 74-80.
|
|
[20]CHAKRABORTY S, DEY T. Non-linear stability analysis of CNT reinforced composite cylindrical shell panel subjected to thermomechanical loading[J].Composite Structures,2021,255: 112995.
|
|
[21]杨坤. 高压捕获翼板的热屈曲分析研究[D]. 天津: 天津科技大学, 2023. (YANG Kun. Research on thermal buckling analysis of high-pressure capturing wing plate[D]. Tianjin: Tianjin University of Science & Technology, 2023. (in Chinese))
|
|
[22]TIMOSHENKO S P, GERE J M.Theory of Elastic Stability[M]. Courier Corporation, 2012.
|
|
[23]GTTEL S, TISSEUR F. The nonlinear eigenvalue problem[J].Acta Numerica,2017,26: 1-94.
|
|
[24]陈小平. 非线性特征值问题的数值方法及其应用[D]. 南京: 南京航空航天大学, 2016. (CHEN Xiaoping. Numerical methods for nonlinear eigenvalue problems and their applications[D]. Nanjing: Nanjing University of Aeronautics and Astronautics, 2016. (in Chinese))
|
|
[25]TANG Z, SAAD Y. A rational-Chebyshev projection method for nonlinear eigenvalue problems[J].Numerical Linear Algebra With Applications,2024,31(6): e2563.
|
|
[26]BRENNAN M C, EMBREE M, GUGERCIN S. Contour integral methods for nonlinear eigenvalue problems: a systems theoretic approach[J].SIAM Review,2023,65(2): 439-470.
|
|
[27]BAYDINA G, PEARLMUTTER B A, RADUL A A, et al. Automatic differentiation in machine learning: a survey[PP/OL]. (2018-02-05)[2026-03-31]. https://arxiv.org/abs/1502.05767.
|