Utilization of splitting strips in fracture mechanics tests of quasi-brittle materials

被引:0
|
作者
Ragip Ince
机构
[1] Firat University,Civil Engineering Department, Engineering Faculty
来源
关键词
Boundary collocation method; Fracture mechanics; Green’s function; Quasi-brittle materials; Splitting test;
D O I
暂无
中图分类号
学科分类号
摘要
In this study, utilizing the boundary collocation approach based on the generalized Westergaard formulation developed by Sanford, alternative splitting strips with various ratios of length/depth, L/h = 0.5, 0.75, 1.25, and 1.5, were first discussed for fracture mechanics of quasi-brittle materials for different load-distributed widths. By modifying Sanford's approach, some formulae calculating the tensile capacity of materials were subsequently proposed for strips without notches. To determine the simulating capacity of the split-tension strips on the fracture behavior of quasi-brittle materials, the formulas derived in this study were also applied to a popular fracture approach, the two-parameter model (TPM) in concrete fracture. As a result of the stress analysis based on this application, a square prismatic specimen type with edge crack was proposed to determine the fracture parameters of quasi-brittle materials. Subsequently, an experimental investigation on splitting cubes with edge cracks (L/h = 0.5) was performed. The analysis of this specimen based on TPM yielded viable and promising results.
引用
下载
收藏
页码:2661 / 2679
页数:18
相关论文
共 50 条
  • [21] Application of configurational mechanics to crack propagation in quasi-brittle materials
    Crusat, L.
    Carol, I
    Garolera, D.
    ENGINEERING FRACTURE MECHANICS, 2021, 241
  • [22] Brittle or Quasi-Brittle Fracture of Engineering Materials: Recent Developments and New Challenges
    Berto, F.
    Elices, M.
    Ayatollahi, M. R.
    Panin, S. V.
    Tserpes, K.
    ADVANCES IN MATERIALS SCIENCE AND ENGINEERING, 2014, 2014
  • [23] Phase-field modeling of fracture for quasi-brittle materials
    Ulloa, Jacinto
    Rodriguez, Patricio
    Samaniego, Cristobal
    Samaniego, Esteban
    UNDERGROUND SPACE, 2019, 4 (01) : 10 - 21
  • [24] AN R-CURVE APPROACH FOR FRACTURE OF QUASI-BRITTLE MATERIALS
    OUYANG, C
    MOBASHER, B
    SHAH, SP
    ENGINEERING FRACTURE MECHANICS, 1990, 37 (04) : 901 - 913
  • [25] Quasi-brittle fracture of heterogeneous materials: a nonlocal damage model
    Berthier, E.
    Ponson, L.
    Dascalu, C.
    20TH EUROPEAN CONFERENCE ON FRACTURE, 2014, 3 : 1878 - 1883
  • [26] Fracture failure of quasi-brittle materials by a novel peridynamic model
    Friedrich, Leandro F.
    Iturrioz, Ignacio
    Vantadori, Sabrina
    COMPOSITE STRUCTURES, 2023, 323
  • [27] ANALYTICAL MODELING OF MICROCRACKING AND BRIDGING IN THE FRACTURE OF QUASI-BRITTLE MATERIALS
    NIRMALENDRAN, S
    HORII, H
    JOURNAL OF THE MECHANICS AND PHYSICS OF SOLIDS, 1992, 40 (04) : 863 - 886
  • [28] A gradient-damage theory for fracture of quasi-brittle materials
    Narayan, Sooraj
    Anand, Lallit
    JOURNAL OF THE MECHANICS AND PHYSICS OF SOLIDS, 2019, 129 : 119 - 146
  • [29] Fracture analysis of model materials as a substitute of quasi-brittle ceramics
    Jiménez-Piqué, E
    Dortmans, LJMG
    de With, G
    EURO CERAMICS VII, PT 1-3, 2002, 206-2 : 755 - 758
  • [30] QUASI-BRITTLE FRACTURE OF SOFT STEELS AS A PROBLEM OF STOCHASTICS OF MATERIALS
    SCHNEEWEISS, G
    ARCHIV FUR DAS EISENHUTTENWESEN, 1973, 44 (02): : 119 - 124