Abdessalem Jarraya

Prof. Abdessalem Jarraya

University of Jeddah, Jeddah, Makkah al Mukarramah, Saudi Arabia
+1
orcid

Research Focus & Metrics

Academic Career Length

20Years (2007-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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1 November 2015 in Composite Structures
Verified
Journal Article
Closed access
AHA. Hajlaoui
A. Hajlaoui
Abdessalem JarrayaAbdessalem Jarraya
Abdessalem Jarraya
KBK. El Bikri
K. El Bikri
FDFakhreddine Dammak
Fakhreddine Dammak

1 April 2015 in Thin-Walled Structures
Verified
Journal Article
Closed access
JMJamel mars Mars
Jamel mars Mars
MWMondher Wali
Mondher Wali
Abdessalem JarrayaAbdessalem Jarraya
Abdessalem Jarraya
FDFakhreddine Dammak
Fakhreddine Dammak
ADA. Dhiab
A. Dhiab

1 July 2015 in Composite Structures
Verified
Journal Article
Closed access
MWMondher Wali
Mondher Wali
THT. Hentati
T. Hentati
Abdessalem JarrayaAbdessalem Jarraya
Abdessalem Jarraya
FDFakhreddine Dammak
Fakhreddine Dammak

1 October 2012 in Journal of Mechanical Science and Technology
Verified
Journal Article
Closed access
PDF file
AHAbdessalem Hajlaoui
Abdessalem Hajlaoui
Abdessalem JarrayaAbdessalem Jarraya
Abdessalem Jarraya
IKImen Kallel-Kamoun
Imen Kallel-Kamoun
FDFakhreddine Dammak
Fakhreddine Dammak

27 January 2016 in Mechanics of Time-Dependent Materials
Verified
Journal Article
Closed access
PDF file
MEMakram ELFARHANI
Makram ELFARHANI
Abdessalem JarrayaAbdessalem Jarraya
Abdessalem Jarraya
SASaid Abid
Said Abid
MHMed HADDAR
Med HADDAR

15 November 2011 in Multidiscipline Modeling in Materials and Structures
Verified
Journal Article
Closed access
Abdessalem JarrayaAbdessalem Jarraya
Abdessalem Jarraya
IKImen Kammoun Kallel
Imen Kammoun Kallel
FDFakhreddine Dammak
Fakhreddine Dammak
Purpose: The purpose of this paper is to describe a general theoretical and finite element implementation framework for the constitutive modelling of biological soft tissues.Design/methodology/approach: The model is based on continuum fibers reinforced composites in finite strains. As an extension of the isotropic hyperelasticity, it is assumed that the strain energy function is decomposed into a fully isotropic component and an anisotropic component. Closed form expressions of the stress tensor and elasticity tensor are first established in the general case of fully incompressible plane stress which orthotropic and transversely isotropic hyperelasticity. The incompressibility is satisfied exactly.Findings: Numerical examples are presented to illustrate the model's performance.Originality/value: The paper presents a constitutive model for incompressible plane stress transversely isotropic and orthotropic hyperelastic materials.