Feedback

Faculté des Sciences appliquées
Faculté des Sciences appliquées
MASTER THESIS
VIEW 57 | DOWNLOAD 23

Final work : Modeling and analysis of composite pressure vessels

Download
Moreno Jiménez, Francesc Roger ULiège
Promotor(s) : Bruyneel, Michaël ULiège
Date of defense : 26-Jun-2023/27-Jun-2023 • Permalink : http://hdl.handle.net/2268.2/17745
Details
Title : Final work : Modeling and analysis of composite pressure vessels
Translated title : [en] Modeling and analysis of composite pressure vessels.
Author : Moreno Jiménez, Francesc Roger ULiège
Date of defense  : 26-Jun-2023/27-Jun-2023
Advisor(s) : Bruyneel, Michaël ULiège
Committee's member(s) : Ponthot, Jean-Philippe ULiège
Strepenne, François 
Language : English
Number of pages : 105
Keywords : [en] Pressure vessel
[en] Axisymmetric
[en] Carbon fiber
[en] Damage
[en] Delaminations
[en] FEM
[en] Hydrogen
[en] Burst pressure
[en] Burst mode
Discipline(s) : Engineering, computing & technology > Aerospace & aeronautics engineering
Funders : GDTech
Target public : Researchers
Professionals of domain
Student
Institution(s) : Université de Liège, Liège, Belgique
Degree: Master en ingénieur civil en aérospatiale, à finalité spécialisée en "turbomachinery aeromechanics (THRUST)"
Faculty: Master thesis of the Faculté des Sciences appliquées

Abstract

[en] In recent years, the use of green fuels such as compressed natural gas or hydrogen has increased enormously, so it has become necessary to improve their storage technology: pressure vessels, which must be as cheap as possible without compromising their structural integrity.
From this situation arises the need to develop models capable of faithfully predicting the behavior of the structure. Having a reliable damage and stress calculation model means being able to operate with lower safety factors, which reduces weight and costs.
During this project, the main objective will be to validate different approaches to address the problem. For this purpose, the finite element software Samcef will be used to predict damage propagation, especially in the dome region where the laminate becomes extremely complex.
The first iterations consist of a series of 2D axisymmetric models, 3D models where a single portion of the structure is modeled by implementing periodic boundary conditions, and a full 3D model that will serve as validation. Once a reliable model with low computational cost is available, different techniques will be implemented to predict the appearance and evolution of damage in the structure, so that it will be possible to predict both the burst pressure and the failure mode of the structure. Among these techniques are the classical failure criteria (Max. Stress, Tsai-Wu and Hashin), the advanced failure material models, which make use of an iterative calculation process in order to solve the problem in discrete times and thus, evaluate the degradation of the material and the appearance of plastic strains over time. Finally, the possible onset of delaminations will also be evaluated thanks to the use of cohesive elements.
Once it has been determined in which situation it is more convenient to use one or another of the previously generated models, a real case will be studied and an attempt will be made to predict the burst pressure and the failure mode. Subsequently, the limitations of the model generated during this project will be evaluated and improvements will be proposed in order to enhance its accuracy.


File(s)

Document(s)

File
Access TFE_Francesc_Roger_Moreno_Jiménez.pdf
Description: Report
Size: 15.45 MB
Format: Adobe PDF
File
Access Summary_TFE_Francesc_Roger_Moreno_Jiménez.pdf
Description: Summary
Size: 1.15 MB
Format: Adobe PDF

Author

  • Moreno Jiménez, Francesc Roger ULiège Université de Liège > Master ingé. civ. aérospat., à fin. (THRUST)

Promotor(s)

Committee's member(s)

  • Ponthot, Jean-Philippe ULiège Université de Liège - ULiège > Département d'aérospatiale et mécanique > LTAS-Mécanique numérique non linéaire
    ORBi View his publications on ORBi
  • Strepenne, François
  • Total number of views 57
  • Total number of downloads 23










All documents available on MatheO are protected by copyright and subject to the usual rules for fair use.
The University of Liège does not guarantee the scientific quality of these students' works or the accuracy of all the information they contain.