F. Tin-Loi, G. Bolzon, G. Maier (1995). "Holonomic and Nonholonomic Simulations of Quasi-Brittle Fracture: a Comparative Study of Mathematical Programming Approaches." In Proceedings of FraMCoS 2, Zurich, Switzerland.
F. Tin-Loi, G. Bolzon, G. Maier. "Holonomic and Nonholonomic Simulations of Quasi-Brittle Fracture: a Comparative Study of Mathematical Programming Approaches." Paper presented at FraMCoS 2, Zurich, Switzerland, 1995.
F. Tin-Loi, G. Bolzon, G. Maier, "Holonomic and Nonholonomic Simulations of Quasi-Brittle Fracture: a Comparative Study of Mathematical Programming Approaches," in Proc. FraMCoS 2, Zurich, Switzerland, 1995.
@inproceedings{f-tin-loi1995,
title = {Holonomic and Nonholonomic Simulations of Quasi-Brittle Fracture: a Comparative Study of Mathematical Programming Approaches},
author = {F. Tin-Loi, G. Bolzon, G. Maier},
year = {1995},
booktitle = {Proceedings of FraMCoS 2},
address = {Zurich, Switzerland},
}
TY - CPAPER
TI - Holonomic and Nonholonomic Simulations of Quasi-Brittle Fracture: a Comparative Study of Mathematical Programming Approaches
AU - F. Tin-Loi
AU - G. Bolzon
AU - G. Maier
PY - 1995
T2 - Proceedings of FraMCoS 2
CY - Zurich, Switzerland
UR - https://framcos.org/wp-content/uploads/framcos-papers/Holonomic_and_Nonholonomic_Simulations_of_Quasi-Brittle_Fracture_a_Comparative_S.pdf
AB - cohesive-crack idealization of quasi-brittle fracture processes, supplemented by a piecewise linear constitutive law for the interfaces, leads to linear complementarity problems (LCPs) as recurrent mathematical model governing both time-stepping (nonholonomic) and single-step (holonomic) analysis whenever the crack propagation path is a priori known. This paper is devoted to a preliminary investigation of typical linear complementarity solution algorithms, as for their ability to capture expected multiplicity of solutions and for their computational potentialities in quasi-brittle fracture rnt:i..
ER -
