[1].Chen H, Xiao J, Peng H, et al. A new method for predicting residual stress in light alloys using truncated conical indentation. International Journal of Pressure Vessels and Piping, 2025, 214: 105427. [2]Chen H, Ou J, et al. Composite dual-conical indentation model for obtaining the hyperelastic constitutive curves of rubber-like materials[J]. Polymer Testing, 2025: 108968. [3]Fu Z, Chen H*, Yang K,et al.A novel semi-analytical sharp indentation model for inverse identifying metallic plastic properties[J]. Measurement, 2026,269, 120731. [4]Meng Z, Chen H*, Peng H, et al. Evaluation method of uniaxial residual stress in metallic materials by spherical indentation[J]. Materials Today Communications, 2025, 42: 111370. [5]Meng Z, Chen H*, Peng H, et al. A novel model to obtain equi-biaxial residual stress of metallic materials via instrumented spherical indentation[J]. Nondestructive Testing and Evaluation, 2024: 1-20. [6]Chen H, Peng H, Cai L, et al. A novel combined dual-conical indentation model for determining plastic properties of metallic materials[J]. Journal of Materials Research and Technology, 2022, 20: 3241-3254. [7]Fu Z, Chen H*, Peng H, et al. A novel model for obtaining both equi-biaxial and uniaxial residual stress of metallic materials by instrumented sharp indentation[J]. International Journal of Pressure Vessels and Piping, 2023, 203: 104942. [8]Chen H, Fu Z, Chen D, et al. A unified sharp indentation method for obtaining stress-strain relations, strength and Vickers hardness of ductile metallic materials[J]. Materials Today Communications, 2022, 33: 104652. [9]Chen H, Cai L X. An elastoplastic energy model for predicting the deformation behaviors of various structural components[J]. Applied Mathematical Modelling, 2019, 68:405-421. [10]Chen H, Cai L X, Bao C. Equivalent-energy indentation method to predict the tensile properties of light alloys[J]. Materials & Design, 2019, 162:322-330. [11]Chen H, Cai L X. Theoretical model for predicting uniaxial stress-strain relation by dual conical indentation based on equivalent energy principle[J]. Acta Materialia, 2016, 121: 181-189. [12]Chen H, Cai L X. Unified elastoplastic model based on a strain energy equivalence principle[J]. Applied Mathematical Modelling, 2017, 52: 664-671. [13]Peng Y., Cai L X, Chen H*, et al. A new method based on energy principle to predict uniaxial stress-strain relations of ductile materials by small punch testing[J]. International Journal of Mechanical Sciences, 2018, 138: 244-249. [14]Peng Y, Cai L X, Chen H*, et al. A novel semi-analytical method based on equivalent energy principle to obtain J resistance curves of ductile materials[J]. International Journal of Mechanical Sciences, 2018, 148: 31-38. [15]Chen H, Cai L X. Theoretical conversions of different hardness and tensile strength for ductile materials based on stress–strain curves[J]. Metallurgical and Materials Transactions A, 2018, 49(4): 1090-1101. [16]Chen H, Cai L. A universal elastic-plastic model correlating load-displacement relation and constitutive parameters for typical testing components[J]. Results in Physics, 2019: 102230. [17]Chen H, Cai L X. Unified ring-compression model for determining tensile properties of tubular materials [J]. Materials Today Communications, 2017, 13: 210-220. [18]Chen H, Cai L X, Bao C. A novel model for determining tensile properties and hardness of steels by spherical indentations[J]. Strain, 2020: 12365. [19]Chen H, Cai L X, Li C X. An elastic-plastic indentation model for different geometric indenters and its applications[J]. Materials Today Communications, 2020:101440. [20]Peng Y, Cai L, Yao D, Chen H*, et al. A novel method to predict the stress-strain curves and J resistance curves of ductile materials by small samples[J]. International Journal of Pressure Vessels and Piping, 2019:172:48-55. [21]Peng Y, Cai L X, Chen H*, et al. A theoretical model for predicting uniaxial stress-strain relations of ductile materials by small disk experiments based on equivalent energy method[J]. Transactions of the Indian Institute of Metals, 2019, 72(1): 133-141. [22]Peng Y, Cai L X, Chen H*, et al. Application of a semi-analytical method that accounts for constraint effects in the determination of resistance curves of mode I cracked specimens[J]. Theoretical and Applied Fracture Mechanics, 2020,107: 102560. [23]陈辉,范中天,彭晖,等.预测金属材料拉伸性能的圆台形平面压入方法[J].工程力学,2024,41(11):207-216. [24]陈辉,蔡力勋,彭晖,等.幂硬化材料圆锥压入完整塑性区的应力分布模型[J].中国科学:物理学 力学 天文学,2023,53(01):95-104. [25]陈辉,傅作华,陈得良,等.基于维氏压入理论模型的材料塑性参数与硬度一体化预测方法[J].机械工程学报,2023,59(08):132-141. [26]陈辉,蔡力勋,彭晖.预测铝合金单轴力学性能的复合型双锥压入法[J].机械工程学报,2021,57(20):79-88. [27]李虎, 陈辉*, 彭晖, 等.TC17钛合金表面残余应力的点阵式维氏压痕测试[J].机械工程材料,2024,48(07):93-99. [28]陈辉, 蔡力勋, 包陈.双锥度压入的FAT迭代法获取材料的力学性能[J].核动力工程, 2015, 36(5): 101-104. |