无机材料学报 ›› 2026, Vol. 41 ›› Issue (3): 331-339.DOI: 10.15541/jim20250258 CSTR: 32189.14.10.15541/jim20250258
郑晨1(
), 王湘宁2, 苑贺楠1, 杨嘉伟1, 李传建3(
), 王华栋1(
)
收稿日期:2025-06-17
修回日期:2025-08-04
出版日期:2025-09-11
网络出版日期:2025-09-11
通讯作者:
王华栋, 高级工程师. E-mail: wanghuadonglq@126.com;作者简介:郑 晨(1992-), 男, 高级工程师. E-mail: zhengchen2603@163.com
ZHENG Chen1(
), WANG Xiangning2, YUAN Henan1, YANG Jiawei1, LI Chuanjian3(
), WANG Huadong1(
)
Received:2025-06-17
Revised:2025-08-04
Published:2025-09-11
Online:2025-09-11
Contact:
WANG Huadong, senior engineer. E-mail: wanghuadonglq@126.com;About author:ZHENG Chen (1992-), male, senior engineer. E-mail:zhengchen2603@163.com
摘要:
连续氧化铝纤维增强二氧化硅陶瓷基复合材料具有优异的高温抗氧化性、高强度、高韧性等特性, 作为一种军民两用材料, 广泛应用于航空、航天、能源等领域。但国内相关研究尚处于起步阶段, 对其力学性能失效机制认识不足。本研究综合溶胶-凝胶法和浆料浸渍法的工艺特点, 采用改进的液相浸渍法, 成功制备了孔隙率可调控的连续氧化铝纤维增强二氧化硅复合材料。通过多种技术手段全面表征了典型复合材料的微观形貌和成分组成, 并测试分析了不同致密程度复合材料的力学性能。结合计算机断层扫描(CT)测试获得的复合材料孔隙率, 通过模拟仿真计算, 建立了连续氧化铝纤维增强二氧化硅复合材料力学性能失效与孔隙率及孔隙尺寸的关系模型。研究结果表明, 采用改进的液相浸渍法制备的复合材料因孔隙缺陷和弱界面结合的影响, 其力学性能显著提升。同时, 随着复合材料孔隙率由2.2%增大到15.2%, 其拉伸强度由24.5 MPa降低至17.8 MPa。进一步建模仿真分析显示, 当孔隙缺陷半径为250 μm时, 孔隙率由4.5%增大至13.5%, 拉伸强度从27.2 MPa降低至20.6 MPa, 这验证了仿真模型的合理性, 揭示了拉伸强度的n次方与孔隙率呈负线性关系, 拉伸强度指数因子n与缺陷半径r呈负线性关系。本研究为连续氧化铝纤维增强二氧化硅复合材料的性能优化和实际应用提供了研究基础。
中图分类号:
郑晨, 王湘宁, 苑贺楠, 杨嘉伟, 李传建, 王华栋. 氧化铝纤维增强二氧化硅复合材料力学性能失效研究[J]. 无机材料学报, 2026, 41(3): 331-339.
ZHENG Chen, WANG Xiangning, YUAN Henan, YANG Jiawei, LI Chuanjian, WANG Huadong. Mechanical Property Failure of Alumina Fiber Reinforced Silica Composite[J]. Journal of Inorganic Materials, 2026, 41(3): 331-339.
图3 氧化铝纤维增强二氧化硅复合材料样品和石英纤维增强二氧化硅复合材料的XRD图谱
Fig. 3 XRD patterns of alumina fiber reinforced silica composite and quartz fiber reinforced silica composite
| Parameter | Value |
|---|---|
| Thermal conductivity/(W·m-1·K-1) | 0.644 (300 ℃) |
| Average linear expansion coefficient/K-1 | 5.26×10-6 (RT-800 ℃) |
表1 氧化铝纤维增强二氧化硅复合材料样品的基本热学性能
Table 1 Basic thermal properties of alumina fiber reinforced silica composite
| Parameter | Value |
|---|---|
| Thermal conductivity/(W·m-1·K-1) | 0.644 (300 ℃) |
| Average linear expansion coefficient/K-1 | 5.26×10-6 (RT-800 ℃) |
图5 氧化铝纤维增强二氧化硅复合材料样品的力学性能测试结果
Fig. 5 Mechanical property test results of alumina fiber reinforced silica composite (a) Tensile stress-strain curves; (b) Compressive stress-strain curves; (c) Bending stress-strain curves Colorful figures are available on website
| Sample | 1 | 2 | 3 | 4 | 5 |
|---|---|---|---|---|---|
| Tensile strength/MPa | 17.8 | 19.4 | 21.8 | 22.2 | 24.5 |
| Compressive strength/MPa | 51.0 | 58.0 | 55.9 | 71.5 | 79.8 |
| Bending strength/MPa | 81.2 | 90.6 | 93.5 | 111.9 | 101.6 |
表2 氧化铝纤维增强二氧化硅复合材料样品的力学性能
Table 2 Mechanical properties of alumina fiber reinforced silica composite
| Sample | 1 | 2 | 3 | 4 | 5 |
|---|---|---|---|---|---|
| Tensile strength/MPa | 17.8 | 19.4 | 21.8 | 22.2 | 24.5 |
| Compressive strength/MPa | 51.0 | 58.0 | 55.9 | 71.5 | 79.8 |
| Bending strength/MPa | 81.2 | 90.6 | 93.5 | 111.9 | 101.6 |
图6 拉伸断裂试样(a)不同角度的重构立体图像、(b)内部切片图像和(c)截面缺陷/孔隙率定量分析统计结果图
Fig. 6 (a) Reconstructed stereogram from different angles, (b) inner slice image and (c) quantitative statistical results of cross-sectional defect/porosity analysis of tensile fracture sample
| Sample | 1 | 2 | 3 | 4 | 5 |
|---|---|---|---|---|---|
| Tensile strength/MPa | 17.8 | 19.4 | 21.8 | 22.2 | 24.5 |
| Porosity/% | 15.2 | 10.4 | 8.9 | 3.7 | 2.2 |
表3 氧化铝纤维增强二氧化硅复合材料拉伸试样对应的拉伸强度及孔隙率
Table 3 Tensile strengths and porosities of tensile samples of alumina fiber reinforced silica composite
| Sample | 1 | 2 | 3 | 4 | 5 |
|---|---|---|---|---|---|
| Tensile strength/MPa | 17.8 | 19.4 | 21.8 | 22.2 | 24.5 |
| Porosity/% | 15.2 | 10.4 | 8.9 | 3.7 | 2.2 |
图7 (a)复合材料模型拉伸断裂时的体位移(应变)图; (b)不同孔隙缺陷半径的复合材料模型的不同拉伸强度对应的临界孔隙率
Fig. 7 (a) Position shift (strain) of the composite model during tensile fracture; (b) Critical porosities corresponding to different tensile strengths of composite materials with different pore defect radii
图8 (a)不同孔隙缺陷半径下的拉伸强度与孔隙率的关系拟合曲线; (b)指数因子n与孔隙缺陷半径r的关系拟合直线
Fig. 8 (a) Relationship between tensile strength and porosity under different pore defect radii; (b) Relationship between exponential factor n and pore defect radius r
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