Citation: | WANG Xiaojuan, SONG Qinghua, LIU Zhanqiang, WANG Bing. Research of Dynamic Characteristics in Milling of Thin-walled Parts Under Moving Boundary Constraint[J]. Mechanical Science and Technology for Aerospace Engineering, 2024, 43(7): 1120-1131. doi: 10.13433/j.cnki.1003-8728.20240078 |
[1] |
GARG A, BELARBI M O, CHALAK H D, et al. A review of the analysis of sandwich FGM structures[J]. Composite Structures, 2021, 258: 113427. doi: 10.1016/j.compstruct.2020.113427
|
[2] |
KARAMANLI A. Transient vibration analysis of strain gradient multi-directional functionally graded microplates under a moving concentrated load[J]. Composite Structures, 2023, 308: 116678. doi: 10.1016/j.compstruct.2023.116678
|
[3] |
ABAD F, ROUZEGAR J, LOTFIAN S. Application of the exact spectral element method in the analysis of the smart functionally graded plate[J]. Steel and Composite Structures, 2023, 47(2): 297-313.
|
[4] |
KIM T, LEE U. Vibration analysis of thin plate structures subjected to a moving force using frequency-domain spectral element method[J]. Shock and Vibration, 2018, 2018: 1908508.
|
[5] |
GHAZVINI T, NIKKHOO A, ALLAHYARI H, et al. Dynamic response analysis of a thin rectangular plate of varying thickness to a traveling inertial load[J]. Journal of the Brazilian Society of Mechanical Sciences and Engineering, 2016, 38(2): 403-411. doi: 10.1007/s40430-015-0409-2
|
[6] |
MONTERRUBIO L E, ILANKO S. Proof of convergence for a set of admissible functions for the Rayleigh-Ritz analysis of beams and plates and shells of rectangular planform[J]. Computers & Structures, 2015, 147: 236-243.
|
[7] |
SONG Q H, SHI J H, LIU Z Q. Vibration analysis of functionally graded plate with a moving mass[J]. Applied Mathematical Modelling, 2017, 46: 141-160. doi: 10.1016/j.apm.2017.01.073
|
[8] |
SONG Q H, LIU Z Q, SHI J H, et al. Parametric study of dynamic response of sandwich plate under moving loads[J]. Thin-Walled Structures, 2018, 123: 82-99. doi: 10.1016/j.tws.2017.11.012
|
[9] |
NGUYEN V X, LIEU Q X, LE T A, et al. A novel coupled finite element method for hydroelastic analysis of FG-CNTRC floating plates under moving loads[J]. Steel and Composite Structures, 2022, 42(2): 243-256.
|
[10] |
KARAMANLI A, ELTAHER M A, THAI S, et al. Transient dynamics of 2D-FG porous microplates under moving loads using higher order finite element model[J]. Engineering Structures, 2023, 278: 115566. doi: 10.1016/j.engstruct.2022.115566
|
[11] |
ESEN I. A new finite element for transverse vibration of rectangular thin plates under a moving mass[J]. Finite Elements in Analysis and Design, 2013, 66: 26-35. doi: 10.1016/j.finel.2012.11.005
|
[12] |
MALEKZADEH P, MONAJJEMZADEH S M. Nonlinear response of functionally graded plates under moving load[J]. Thin-Walled Structures, 2015, 96: 120-129. doi: 10.1016/j.tws.2015.07.017
|
[13] |
LIU Z H, NIU J C, JIA R H. Dynamic analysis of arbitrarily restrained stiffened plate under moving loads[J]. International Journal of Mechanical Sciences, 2021, 200: 106414. doi: 10.1016/j.ijmecsci.2021.106414
|
[14] |
杨建华, 张定华, 吴宝海. 考虑加工过程的复杂薄壁件加工综合误差补偿方法[J]. 航空学报, 2014, 35(11): 3174-3181. https://www.cnki.com.cn/Article/CJFDTOTAL-HKXB201411028.htm
YANG J H, ZHANG D H, WU B H. A comprehensive error compensation approach considering machining process for complex thin-wall parts machining[J]. Acta Aeronautica et Astronautica Sinica, 2014, 35(11): 3174-3181. (in Chinese) https://www.cnki.com.cn/Article/CJFDTOTAL-HKXB201411028.htm
|
[15] |
CHO D S, KIM B H, KIM J H, et al. Forced vibration analysis of arbitrarily constrained rectangular plates and stiffened panels using the assumed mode method[J]. Thin-Walled Structures, 2015, 90: 182-190.
|
[16] |
NGUYEN-THOI T, BUI-XUAN T, PHUNG-VAN P, et al. Static, free vibration and buckling analyses of stiffened plates by CS-FEM-DSG3 using triangular elements[J]. Computers & Structures, 2013, 125: 100-113.
|
[17] |
SU Z, WANG L F, SUN K P, et al. Vibration characteristic and flutter analysis of elastically restrained stiffened functionally graded plates in thermal environment[J]. International Journal of Mechanical Sciences, 2019, 157-158: 872-884.
|
[18] |
ESMAEILZADEH M, KADKHODAYAN M. Dynamic analysis of stiffened bi-directional functionally graded plates with porosities under a moving load by dynamic relaxation method with kinetic damping[J]. Aerospace Science and Technology, 2019, 93: 105333.
|
[19] |
SU J P, HE W P, ZHOU K. Study on vibration behavior of functionally graded porous material plates immersed in liquid with general boundary conditions[J]. Thin-Walled Structures, 2023, 182: 110166.
|
[20] |
RAD H K, SHARIATMADAR H, GHALEHNOVI M. Simplification through regression analysis on the dynamic response of plates with arbitrary boundary conditions excited by moving inertia load[J]. Applied Mathematical Modelling, 2020, 79: 594-623.
|
[21] |
PIRMORADIAN M, TORKAN E, KARIMPOUR H. Parametric resonance analysis of rectangular plates subjected to moving inertial loads via IHB method[J]. International Journal of Mechanical Sciences, 2018, 142-143: 191-215.
|
[22] |
DYNIEWICZ B, PISARSKI D, BAJER C I. Vibrations of a mindlin plate subjected to a pair of inertial loads moving in opposite directions[J]. Journal of Sound and Vibration, 2017, 386: 265-282.
|
[23] |
LIU Z H, NIU J C, JIA R H, et al. An efficient numerical method for dynamic analysis of polygonal plate under moving loads[J]. Thin-Walled Structures, 2021, 167: 108183.
|
[24] |
SORRENTINO S, CATANIA G. Dynamic analysis of rectangular plates crossed by distributed moving loads[J]. Mathematics and Mechanics of Solids, 2018, 23(9): 1291-1302.
|
[25] |
LIU L, CORRADI R, RIPAMONTI F, et al. Wave based method for flexural vibration of thin plate with general elastically restrained edges[J]. Journal of Sound and Vibration, 2020, 483: 115468.
|
[26] |
SONG Q H, SHI J H, LIU Z Q, et al. Dynamic analysis of rectangular thin plates of arbitrary boundary conditions under moving loads[J]. International Journal of Mechanical Sciences, 2016, 117: 16-29.
|
[27] |
MEIROVITCH L. Analytical methods in vibrations[M]. New York: The Macmillan, 1967.
|
[28] |
KADIVAR M H, MOHEBPOUR S R. Finite element dynamic analysis of unsymmetric composite laminated beams with shear effect and rotary inertia under the action of moving loads[J]. Finite Elements in Analysis and Design, 1998, 29(3-4): 259-273.
|
[29] |
PAN W J, LI X P, WANG L L, et al. A normal contact stiffness fractal prediction model of dry-friction rough surface and experimental verification[J]. European Journal of Mechanics-A/Solids, 2017, 66: 94-102.
|
[30] |
RAO S. Vibration of continuous systems[M]. John Wiley & Sons, Inc, 1969.
|