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Inno vative Timber Constr uct io ns
Yves Weinand
Laboratory for Timber Constructions
Innovat ive Timber Construct ions
Yves Weinand, Associate Professor
IBOIS | EPFL | Lausanne
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Inno vative Timber Constr uct io ns
Yves Weinand
Bureau d’Etudes Weinand
Quai Godefroid Kurth, 40
4020 Liège
Belgique
Tél: + 32 4 343 39 38Fax: +32 4 343 01 07
www.weinand.be
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Yves Weinand
2007 Pont pédestre sur l’Our,
Burg Reuland
Maître d'ouvrage : Commune de Burg-Reuland
Architecte: association momentanée
Michaelis-Weinand, Espeler
Ingénieur: bureau d'études Weinand
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Yves Weinand
2006 Patinoire, Liège
Maître d'ouvrage : Ville de Liège
Architecte: association momentanée Escaut-
Weinand
Ingénieur: bureau d'études Weinand
Surface utile : 4700 m²,Coût estimé : € 7'200'000,-
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La charpente principale est composée de 8
poutres treillis en bois lamellé collé sous-
tendues par des tirants métalliques qui
confèrent à la structure sa légèreté.
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2003 Musée de la photographie, Charleroi
Maître d'ouvrage : Communauté française de
Belgique
Architecte: Escaut Architecture, Bruxelles
Ingénieur: Bureau d'études Weinand
Surface utile : 2450 m²Coût estimé : € 3'000'000,-
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L’architecture de l’extension du musée de la
photographie à Charleroi est un exemple
d’application innovante d’architecture et
d’application du matériau bois. Des panneaux en
bois massif et contrecollés sont mis en oeuvre
pour réaliser un étage en porte-à-faux. Sur le
plan économique la variante bois bat la variante
en béton initialement prévu. Il s’agit d’une
approche interdisciplinaire qui lie les réflexions
d’espace à celle relatives à la structure du
bâtiment.
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Yves Weinand
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2005, Complexe funéraire, Welkenraedt
Maître d'ouvrage : Intercommunale du centre funéraire de
Liège et environs (CFR)
Architecte: Association momentanée Dethier - Weinand
Ingénieur: Bureau d’Etudes Weinand
Surface utile : +/- 5000 m²,Coût estimé € 5’100’00,-
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2006, Salle de sport, Yverdon
Maître d'ouvrage : Commune d’Yverdon
Architecte: Ueli Brauen & Doris Wälchli avec Yves Weinand
Ingénieur: Bureau d’Etudes Weinand
Surface utile : 2866 m²
Coût estimé : CHF 14'000'000,-
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2009, Parlement
Maître d'ouvrage : Canton de Vaud
Architecte: Atelier Cube / Bonell & Gil
Ingénieur: Bureau d’Etudes Weinand
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IBOIS
Laboratory for timber constructions
Direction
Prof. Yves Weinand, ISA architect, EPFL civil engineer,
Associate Professor
Administration
Hildegard Bachmann, secretary
Collaborators
Hani Buri, EPFL architect, scientific collaborator
Gilles Gouaty, DEA EDIIS Lyon (F) computer scientist, PhD assistant
Markus Hudert, Städelschule Frankfurt (D) architect, PhD assistant
Johannes Natterer, EPFL SIA civil engineer, PhD assistant
Ivo Stotz, EPFL architect, PhD assistant
François Demoures, EPFL, mathematician, PHD assistant
Masoud Sistaninia, Iran University of Science and Technology, Teheran
mechanical engineer, PHD assistant
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D e r i v e d t i m b e r
p t o d u c t s
C e l l u l o s e
M i c r o f i b r e s
T r a c e ï d e s
P a p e r
‘ C l e a r W o o d ’
C o n s t r u c t i o n a l
t i m b e r
Mecanical Properties [Glos 1999]
T e n s i l e
s t r e n g t h
Characteristic properties Small
Specimen
Constructional
Element
Difference
to the small
specimen
Bending Strength
(mean value [N/mm2]) 68 37 46%
Tensile Strength
parallel to fibers
(mean value [N/mm2])
80 30 63%
Compression Strength
parallel to fibers
(mean value [N/mm2])
40 32 20%
Caracteristic values of spruce
[P. Niemz, 1993 and P. Glos, 1981)
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1 , l o n g i t u d i n a l
Radial
SectionTangential Section
Transversal
Section Fibre Direction
Tangentiel
Direction
Radial
Direction
Definition of the circular orthotropic coordinate system [Schickhofer 2005]
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Elasticity modulus E – normal deflection:
Shear modulus G – shear deflection:
longitudinal
radial
tangentiel
Elasticity Modulus E (in Tangential, Longitudinal and Radial direction)
Shear Modulus G (in Tangential, Longitudinal and
Radial direction):
(Soft Wood)
(Hard Wood)
(Soft Wood)
(Hard Wood)
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Glued connection
LayerLOCAL
LOCAL
LOCAL
Three-layered timber boards :
E Modulus Thickness Fiber Orientation
[Schickhofer 2005]
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Philibert de l’Orme
Construction detail
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Research at Ibois
Free form shell structures
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Structural behavior of rib shells
Construction detail
Johannes Natterer
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GEOS
Build rib shells on free-form surfaces
Claudio Pirazzi
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Multi-Layer beams with inter-layer-slip theories
Method gamma
Appendice-G de la DIN 1052
Truss
Finite element
2n+1 degrees fo freedom
2
ii
m
i
i
m
i
ief a A I I
Johannes Natterer
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Test
Stiffness of the joints
Johannes Natterer
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Structural behavior of rib shells
Develop a finite element
Johannes Natterer
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Prototype
Final validation of the finite element
Johannes Natterer
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Modélisation du prototype
Résultats
Johannes Natterer
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Structural timber fabric
Applying textile principles to building scale
Markus Hudert
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Primary Textile Techniques
Example Exemple
.Mesh Fabrics Tissus à mailles
Transitional Techniques
Example Exemple
.Braiding Tresser
.Plaiting with active systems
.natter avec systems active
Felted Fibers
Example Exemple
.Felt Feutre .Paper Papier
Interworked Elements
Advanced Textile Techniques
Example Exemple
.Weaving Tisser
Markus Hudert
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Basic Textile Techniques
Felting, meshing, plaiting, weaving
Markus Hudert
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A matter of scale
Changes in material, geometry and behaviour
Markus Hudert
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Markus Hudert
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Markus Hudert
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Markus Hudert
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‚Sprang‘ Structure
Markus Hudert
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Markus Hudert, Masoud Sistaninia
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Markus Hudert
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Markus Hudert
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Markus Hudert
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Fixpoints
Markus Hudert, Masoud Sistaninia
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Markus Hudert, Masoud Sistaninia
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M o d u l e h
e i g h t
Module length
Module width
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Masoud Sistaninia
Calculation of internal stresses in textile modulus
Finite Element software (ABAQUS 6.7-1) was used for this analysis
Simulated by FEM software:
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Masoud Sistaninia
Maximum principal internal stresses for two proportion
Proportion (length/width)= 7
Length= 11.55 m, Width= 1.65 mProportion (length/width)= 8.7
Length= 11.55 m, Width= 1.32 m
Maximum Principal stress= 46 MPa Maximum Principal stress= 29 MPa
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Markus Hudert
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Masoud Sistaninia
Conclusion of this analysis
According to ABAQUS results, proportion ≥ 8.7 is safe for Plywood material
with E=8800 Mpa, tensile strength= 26 MPa
PrototypeThe modulus with proportion of 8.7 was built in the laboratory
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Passerelle tressée
Y
Z
X
X
Z
Student Richard Thürler
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Origami – Folded Plate An interdisciplinary reasearch between architects, engineers and mathematiciens
Hani Buri, François Demoures
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Hani Buri
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Method•Form-finding
•Analysis of the geometry
•Prototypes
Hani Buri
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Patterns•Diamond
•Herrigbone
•Diagonal
Hani Buri
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Numerical pattern generationTwo profiles generate a folding pattern
Hani Buri
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Prototype
Hani Buri
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Origami, engineering
GoalProvide tools that allow an economic and easy
realisation of folded constructions made from cross
glued timber panels
Hani Buri
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MethodsBoth numerical simulation and laboratory testing
contribute important information
Hani Buri
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Hani Buri
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Hani Buri
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Hani Buri
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Hani Buri
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Hani Buri
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Hani Buri
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Variations of amplitude and extension of a folded plate structure:
1. amplitude a1 constant
extension e1 constant
3. amplitude a1 constant
extension e2<e1
2. amplitude a2>a1
extension e1constant
Hani Buri
D f tiI t l f
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DeformationsInternal forces
1. Max vectorial
displacement 3.3
mm
3. Max vectorial
displacement 1.9mm
2. Max vectorial
displacement 2.2
mm
Hani Buri, Johannes Natterer
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Hani Buri, François Demoures
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IFS surface design
for timber constructions An interdisciplinary research between architects,
mathematicians and computer scientists
Gilles Gouaty, Ivo Stotz
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GoalComputer-aided solutions for the production of
complex free-form architecture
Gilles Gouaty, Ivo Stotz
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Mathematical BackgroundOf monster curves and Iterative geometric figures
Gilles Gouaty, Ivo Stotz
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Software DevelopmentHow to: discrete curve design
Gilles Gouaty, Ivo Stotz
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Software Development A new surface model
Gilles Gouaty, Ivo Stotz
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Software Development A new surface model
Gilles Gouaty, Ivo Stotz
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PrototypesShell structure – feasibility test
Gilles Gouaty, Ivo Stotz
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Design Possibilities
Gilles Gouaty, Ivo Stotz
application: B-Spline Shell
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Unrolled and addressed list of construction elements
Assembly of the reduced scale modelapplication: B-Spline Shell
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Assembly of the reduced scale model
application: B-Spline Shell
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Thickening in order to obtain construction elements
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Parallel offset, bisector planes, volume elements
Feasibility study: Partial production
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Feasibility study: G-code generation
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Automated detailing
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Detail study
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Feasibility study: G-code simulation
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Gilles Gouaty, Ivo Stotz
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Feasibility study: 4x4 Prototype
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Feasibility study: 8x8 Prototype
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Gilles Gouaty, Ivo Stotz
Offset
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Feasibility study: 8x8 Prototype
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Collaborators – Gilles Gouaty, Ivo Stotz
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Collaborators – Gilles Gouaty, Ivo Stotz
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1500mm
2 3 0 0 mm
Gilles Gouaty, Ivo Stotz
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Gilles Gouaty, Ivo Stotz
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Gilles Gouaty, Ivo Stotz
Exemple d'une coque mince (20mm) de 12m de portée sous un cas
de charge asymétrique (neige) :
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Y
Z
X
Y
Z
X
Y
Z
X
Y
Z
X
dZmax = 220mm dZmax = 45mm
g y q ( g )
Gilles Gouaty, Ivo Stotz
Origami architecture
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Origami, architecture
GoalFoldet plate structures with cross laminated timber panels
Hani Buri
Geodesic rib shells
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Johannes Natterer
2008, Chapelle St-Loup
Maître d'ouvrage : Communauté de diaconesses de Saint Loup
Architecte: Localarchitecture / Atelier d’architecture Danilo Mondada, Shel
(Hani Buri, Yves Weinand; Architecture, engineering and production
D i )
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GROUPEMENT D’ARCHITECTES SHEL (architecture, engineering, production design
Localarchitecture, Atelier d’architecture Danilo Mondada Hani Buri, Yves weinand
Design)
Deformation dx (mm)Deformation dy (mm)
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Deformation dx (mm)
Membrane effort Nx Membrane effort Nz
Timber block panels horizontal 60mm 151m2 net Timber block panels vertical 40mm 175m2 net
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Maximum principal internal stresses for two proportion
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Masoud Sistaninia
Maximum principal internal stresses for two proportion
Proportion (length/width)= 7
Length= 11.55 m, Width= 1.65 mProportion (length/width)= 8.7
Length= 11.55 m, Width= 1.32 m
Maximum Principal stress= 46 MPa Maximum Principal stress= 29 MPa
Exemple d'une coque mince (20mm) de 12m de portée sous un cas
de charge asymétrique (neige) :
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Y
Z
X
Y
Z
X
Y
Z
X
Y
Z
X
dZmax = 220mm dZmax = 45mm
Gilles Gouaty, Ivo Stotz, Johannes Natterer
DeformationsInternal forces
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1. Max vectorial
displacement 3.3mm
3. Max vectorial
displacement 1.9mm
2. Max vectorial
displacement 2.2
mm
Hani Buri, Johannes Natterer
Atelier Weinand
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Structural Fibres, Autumn 2007
Research & Teaching
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Practical implementation of knowledge
Atelier Weinand Autumn 07 Prof. Yves Weinand, Hani Buri, Markus Hudert
Students Pietro Ramondo , Jacopo Laffranchini
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Atelier Weinand Spring 08 Prof. Yves Weinand, Hani Buri, Markus Hudert
Student Thomas Austerveil
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Atelier Weinand Autumn 07 Prof. Yves Weinand, Hani Buri, Markus Hudert
Student Jacopo Laffranchini
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Atelier Weinand Spring 07 Prof. Yves Weinand, Hani Buri, Ivo Stotz
Student Sophie Carpentieri
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Atelier Weinand Autumn 06 Prof. Yves Weinand, Hani Buri, Ivo Stotz
Student Celine Kobel
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Yves Weinand
C R I T I Q U E F I N A L E
Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Magdalena Besomi
E P R I N C I P E
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2D 3D
Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Magdalena Besomi
TISSU 1
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Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Magdalena Besomi
TISSU 1
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Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Magdalena Besomi
TISSU 1
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Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Magdalena Besomi
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TISSU 1
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Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Magdalena Besomi
TISSU 1
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Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Magdalena Besomi
TISSU 2
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Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Magdalena Besomi
TISSU 2
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Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Magdalena Besomi
TISSU 2
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Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Magdalena Besomi
TISSU 2
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Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Magdalena Besomi
TISSU 2
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Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Magdalena Besomi
TISSU 2
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Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Magdalena Besomi
TISSU 2
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Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Magdalena Besomi
PALIERS
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Yves Weinand
Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Magdalena Besomi
ESCALIERS
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Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Magdalena Besomi
GARDES-CORPS
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Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Magdalena Besomi
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Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Magdalena Besomi
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Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Magdalena Besomi
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Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Magdalena Besomi
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Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Steve Cherpillod
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Yves Weinand
tissage
géométrie
module
pattern
structure potentiel
Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Steve Cherpillod
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essai 01
essai 02
Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Steve Cherpillod
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Yves Weinand
variantes d'utilisations du
module
Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Steve Cherpillod
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Yves Weinand
échelle du module
variation du module
Position de la marche
Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Steve Cherpillod
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Yves Weinand
dimension du module
6.00 m
1.40 m
2.00 m
schéma assemblage0.36 m
Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Steve Cherpillod
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Yves Weinand
élévationcoupe
Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Steve Cherpillod
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Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Jonathan Hermann
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Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Jonathan Hermann
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Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Jonathan Hermann
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Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Jonathan Hermann
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Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Jonathan Hermann
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Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Jonathan Hermann
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Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Jonathan Hermann
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Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Martin Wyss
Répétition et intersection
des éléments identiques
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PROJET WYSS
Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Martin Wyss
Répétition et intersection
des éléments identiques
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PROJET WYSS
Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Martin Wyss
Perception du même objet
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Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Martin Wyss
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Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Martin Wyss
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Atelier Weinand Autumn 09 Prof. Yves Weinand, Fred Hatt, Markus Hudert
Student Martin Wyss
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PHOTOS PREPA EXPO
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L b t f ti b t ti
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Laboratory for timber constructionsDirection
Prof. Yves Weinand, ISA architect, EPFL civil engineer,
Associate Professor
Administration
Hildegard Bachmann, secretary
Staff
Ivo Stotz, EPFL architect, Dr.
Gilles Gouaty, DEA EDIIS Lyon (F) computer scientist, Dr.
Hani Buri, EPFL architect, scientific collaborator
François Demoures, EPFL mathematician, PhD assistant
Markus Hudert, Städelschule Frankfurt (D) architect, PhD
assistant
Johannes Natterer, EPFL SIA civil engineer, Dr., scientific
collaborator
Masoud Sistaninia, Iran University of Science and Technology,
Teheran,
mechanical engineer, PHD assistant
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ibois.epfl.ch