2016
DOI: 10.1061/(asce)em.1943-7889.0001123
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Modeling of Cohesive Fracture and Plasticity Processes in Composite Microstructures

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Cited by 17 publications
(24 citation statements)
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“…The cohesive contact finite element is defined as an element with four nodes and its geometry is compatible with the two triangule finite elements used to model the matrix and aggregate zones. The formulation of the cohesive contact finite element is presented in Pituba and Souza Neto [12] and Pituba et al [19]. On the other hand, to deal with plastic strains presented on the macrostructure of the concrete when the material is subjected mainly to compression stress, the well-know Mohr-Coulomb model is used to represent the mechanical behavior of the cement matrix.…”
Section: Figurementioning
confidence: 99%
“…The cohesive contact finite element is defined as an element with four nodes and its geometry is compatible with the two triangule finite elements used to model the matrix and aggregate zones. The formulation of the cohesive contact finite element is presented in Pituba and Souza Neto [12] and Pituba et al [19]. On the other hand, to deal with plastic strains presented on the macrostructure of the concrete when the material is subjected mainly to compression stress, the well-know Mohr-Coulomb model is used to represent the mechanical behavior of the cement matrix.…”
Section: Figurementioning
confidence: 99%
“…Furthermore, with the facility of standard explicit FE code, various types of constitutive theories for composite analysis can be easily accommodated into the FE framework. Pituba et al [57] developed a contact FE in order to capture the effects of phase debonding, interface crack closure or opening, and the cracking process inside the matrix of fiber-reinforced composites. Zuo et al [58] developed the wavelet FE method adopting B-spline wavelet on the interval to investigate static and free vibration problems of laminated composite plates.…”
Section: Composite Materials and Structuresmentioning
confidence: 99%
“…Other aspect is related to the capabilities increasing of the computational devices allowing the development of the constitutive models and numerical techniques. Due to the similar characteristics of the mechanical behavior at macroscopic level, many constitutive models based on continuum mechanics and thermodynamics of solids have been proposed for limited applications in several cases, Peric et al (2010), Nguyen et al (2011) and Pituba et al (2016). This limitation is evident when dealing with materials composed of heterogeneous microstructures resulting in constitutive models with complex formulation and many parameters to identify (Karamnedjad et al, 2013).…”
Section: Introductionmentioning
confidence: 99%
“…In this context, this work intends to contribute to the knowledge about yield surface for metallic materials with inclusions perfectly bonded and the influence of the weak interface in the yield surface using simple constitutive models at microscopic level within a purely kinematical multiscale framework. For this propose, the weak interface is modeled by a recently proposed contact and fracture model in Pituba et al (2016). This model represents the decohesion process in matrix/inclusion interface leading to a proper representation about the homogenized macroscopic behavior of the material.…”
Section: Introductionmentioning
confidence: 99%
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