N
Nenad Bićanić
Researcher at University of Glasgow
Publications - 106
Citations - 2916
Nenad Bićanić is an academic researcher from University of Glasgow. The author has contributed to research in topics: Finite element method & Discontinuous Deformation Analysis. The author has an hindex of 26, co-authored 106 publications receiving 2597 citations. Previous affiliations of Nenad Bićanić include University of Zagreb & University of Rijeka.
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Failure criteria for quasi-brittle materials in lattice-type models
Colin T. Davie,Nenad Bićanić +1 more
TL;DR: In this article, failure criteria for quasi-brittle materials are considered in the context of a lattice-type modelling framework, implemented and assessed in macro-scale lattice type models realised through bonded, linked particle assemblies constructed in a DEM framework.
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A model of mudflow propagation downstream from the Grohovo landslide near the city of Rijeka (Croatia)
TL;DR: In this paper, the main characteristics of mudflow processes that have emerged in the past (1908) in the area downstream of the Grohovo landslide are examined, and the more relevant parameters and attributes describing the mudflow are presented.
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Fully coupled, hygro-thermo-mechanical sensitivity analysis of a pre-stressed concrete pressure vessel
TL;DR: In this article, the authors investigated the long-term behavior of concrete nuclear power plant structures, using a fully coupled hygro-thermo-mechanical (HTM) model for concrete.
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Analysis of restitution in rocking of single rigid blocks
TL;DR: In this paper, a single rigid prismatic block is analyzed for free rocking behavior without slipping and jumping, and a numerical procedure based on precise contact detection is developed and tested to determine the extra parameter present in this model.
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A note on singularity indicators for Mohr-Coulomb type yield criteria
R. de Borst,Pankaj,Nenad Bićanić +2 more
TL;DR: De Borst et al. as mentioned in this paper established a corrected formula to distinguish between return-mapping schemes for regular and singular parts of Mohr-Coulomb or Tresca yield surfaces.