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International Journal of Mechanical Engineering and Technology (IJMET)
Volume 6, Issue 9, Sep 2015, pp. 102-111, Article ID: IJMET_06_09_010
Available online at
http://www.iaeme.com/IJMET/issues.asp?JTypeIJMET&VType=6&IType=9
ISSN Print: 0976-6340 and ISSN Online: 0976-6359
© IAEME Publication
ANISOTROPIC BEHAVIOUR OF NATURAL
WOOD PALMYRA (BORASSUS
AETHIOPUM MART) OF CHAD
NGARGUEUDEDJIM K and ANNOUAR D. M.
LERTI: Laboratoire d’Etude et de Recherche en Techniques Industrielles, Faculté
des Sciences Exactes et Appliquées (FSEA), Université de N’Djaména, BP 1027,
Tchad.
G.E. NTAMACK
GMMA: Groupe de Mécanique, Matériaux et Acoustique, Département de Physique,
Faculté des Sciences, Université de Ngaoundéré B.P. 454 Ngaoundéré, Cameroun
S. CHARIF D’OUAZZANE
LMTM: Laboratoire de Mécanique, Thermique et Matériaux, Ecole Nationale de
l’Industrie Minérale (ENIM), B.P. 753 Rabat, Maroc
BIANPAMBE H. W.
LERTI: Laboratoire d’Etude et de Recherche en Techniques Industrielles, Faculté
des Sciences Exactes et Appliquées (FSEA), Université de N’Djaména, BP 1027,
Tchad.
GMMA: Groupe de Mécanique, Matériaux et Acoustique, Département de Physique,
Faculté des Sciences, Université de Ngaoundéré B.P. 454 Ngaoundéré, Cameroun
ABSTRACT
The Palmyra (Borassus aethiopum Mart.) is a plant with great size none
forked which produces lumber used in the domain of construction, housing
and in textiles. Its anatomical structure brings up the naked eye in both
directions of fiber orientation: one is parallel along the axis of growth of the
trunk and the other is inclined relatively to this axis. It should be noted that in
Chad we know very little about their scientific characteristics. This work
concerns the determination of elastic constants of the wood of an individual
aged of about 30 years. The mechanical tests performed in this study using the
method of six specimens were used to determine its:
- Young's modulus in the longitudinal GL, radial GR and tangential ET.
- Poissons coefficient TL, TR, LR, LT, RT, RL.
- Coulombs modulus GRL, GLT and GRT.
The values of the elastic constants confirm the anisotropic nature of the
wood.
Anisotropic Behaviour of Natural wood Palmyra (Borassus Aethiopum Mart) of Chad
http://www.iaeme.com/IJMET/index.asp 103 editor@iaeme.com
Key words: Borassus Aethiopum Mart, Wood, Anisotropic Material, Fiber,
Natural Composite.
Cite this Article: Ngargueudedjim K, Annouar D. M, G.E. Ntamack, S.
Charif D’ouazzane and Bianpambe H. W. Anisotropic Behaviour of Natural
wood Palmyra (Borassus Aethiopum Mart) of Chad, International Journal of
Mechanical Engineering and Technology, 6(9), 2015, pp. 102-111.
http://www.iaeme.com/currentissue.asp?JType=IJMET&VType=6&IType=9
1. INTRODUCTION
The Palmyra is an angiosperm spermatophyte plant (class of monocotyledons) in the
class of palm. It grows in the African savannah [1]. He develops a trunk from 15m to
20m of length and 0.5m to 1.2m of diameter [2]. Its characteristics vary from one
region to another. Its wood has a woody tight structure, typical of palm trees, with
significant internal tensions [3, 4]. Unlike other woods whose heartwood (wood very
old and hard) is in the heart of the stem, Palmyras heartwood is located between
sapwood and bark. This wood rots hardly, even in water, and resistant to salinity. It is
not attacked by termites, marine borers and mushroom. It is an excellent lumber
which was widely used in civil engineering for the construction of bridges, wharves,
warehouses of infirmaries and in ports. Its fibrous structure and strength makes it a
material of choice carpentry and plastering. Finally, we note the recent use of this
wood in joinery and cabinet for manufacturing modern living rooms furniture, trunks
etc [1, 5, 6]. In Chad, we found plenty in the Sudano-Sahelian zone [7, 8]. In some
rapidly growing cities, It constitutes the frame of houses (walls supports, frames, door
and window frames, window frames). In rural areas, it is also widely used in
construction and as palisades support poles, in addition to many other domestic
purposes (manufacture beehives, seats, and shelters for domestic animals). Given its
importance in the construction work, knowledge of scientific data is essential to
define a strategy for the rational use. The work carried out concerning the extent of its
elastic constants as an orthotropic anisotropic material (natural composite).
Specifically, it is to determine its mechanical parameters which are the Young's
modulus, Poisson’s coefficients and shear modulus by using the 6 test method.
2. PLANT MATERIAL TESTING
The plant material is taken from a trunk of a male Palmyra tree aged of about 30
years. Its average height and bead diameter in the middle of the useful length (8m of
height) are respectively 16m and 34cm. The trunk is cut into pieces of 1.20m. The
piece of the base circumference of 1.46m is used for these experimental tests. The
sampling site is in the village Malfana at south of N'Djamena – Chad, located at
15°15.113 east longitude and 11°11.771 north latitude (figure 1).
Figure 1: Localization of Palmyra groves of the village Malfana.
Ngargueudedjim K, Annouar D. M, G.E. Ntamack, S. Charif D’ouazzane And Bianpambe H. W
http://www.iaeme.com/IJMET/index.asp 104 editor@iaeme.com
The average values of its chemical composition are 65.66% of cellulose, 23.66%
of lignin, 9.33% of hemicellulose and 1.35% of extractives. The density at 12% humidity is
823.22kg/m3
[9].
3. METHODOLOGY
3.1. Theoretical reminders
3.1.1. Anisotropy wood material
Wood is a natural composite material which is heterogeneous, porous anisotropic. It
has several levels of well organized cellulars structures and is made with 3 natural
biopolymers including:
- 2 amorphous polymers, lignin and hemicellulose which constitute the matrix,
- 1 crystalline polymer, cellulose which contributes to strengthening [10].
With the anisotropic material, the main directions of strain are not necessarily those
stress. In the case of a parallel or perpendicular effort to the direction of the fiber, the
two main directions are the same. It is possible to determine the Young’s modulus in
this direction and the corresponding Poisson's ratio with one strain gauge placed along
one of the two directions. If the force is neither parallel nor perpendicular to the fiber
direction the main directions of the strain are different from those of the stress and
those of the material. It takes this time a diagonal rosette (3 gauges at 45°) or Delta
rosette (3 gauges at 60°) for measuring strain. For an orthotropic material in plane
stresses or in the presence of an isotropic plane, it must necessarily the following five
parameters to calculate the stresses:
- Poisson’s coefficient III, Young’s modulus EI, EII and Coulomb’s modulus GI II,
which are independent,
- Poisson’s coefficient II I = I II * EII / EI if the material properties are the same in
tension and compression.
3.1.2. Linear orthotropic elasticity of wood
It is assumed that wood is a continuous, elastic, homogeneous orthotropic medium
admitting a cylindrical symmetry hardware [11, 12]. Then, we adopt the system of
orthogonal axes (R, T, L) for this study (figure 2).
(a) (b)
Figure 2: (a) System of cylindrical symmetry coordinates, (b): Test tube oriented along the
symmetry axes [12].
In the base (1, 2, 3), the elastic behaviour of the material is characterized by the
tensor of the compliances (Sij) which links the strain tensor (ij) to the stress (ij)
tensor:
TR
LR
LT
L (3)
T (2)
R (1)
R
L
T
TR
LR
LT
L (3)
T (2)
R (1)
TR
LR
LT
L (3)
T (2)
R (1)
R
L
TR
L
T
Anisotropic Behaviour of Natural wood Palmyra (Borassus Aethiopum Mart) of Chad
http://www.iaeme.com/IJMET/index.asp 105 editor@iaeme.com

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In the basic (R, T, L), equation (1) becomes:
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RT
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(2)
Modulus EL, ER and ET in the directions L, R and T, respectively, are defined by:
11
R
S
1
E  ,
22
T
S
1
E  ,
33
L
S
1
E  (3)
The coefficients of Poisson RT RL, TR, LT, LR, and TL are given by the following
relationships:
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11
31
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33
23
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22
12
TR
33
13
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22
32
TL
11
21
RT
S
S
,
S
S
,
S
S
S
S
,
S
S
,
S
S
(4)
The shear modulus GLR, GLT and GRT in the planes LR, LT and RT, respectively, are
defined for a rosette orthogonal by:
 
 
  
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2
L
2
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66
RT
RLRLRLRLR
2
L
2
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55
LR
RTTRTRTRR
2
T
2
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44
LT
EEE2EE4E
EEE
S
1
G
EEE2EE4E
EEE
S
1
G
EEE2EE4E
EEE
S
1
G
(5)
The components Cijkl of elastic stiffness tensor allow calculating the components kl
of stress tensor according the components ij of strain:
klijklij C  (6)
Ngargueudedjim K, Annouar D. M, G.E. Ntamack, S. Charif D’ouazzane And Bianpambe H. W
http://www.iaeme.com/IJMET/index.asp 106 editor@iaeme.com
3.2. Testing equipment
3.2.1. The strain gauge rosettes used
The rosette used comprises 3 gauges type CEA-06-240UZ-120 arranged at 45°. Its
dimensions are 16x10 mm. The active length of the gate of the gauge is 5mm (upper
3mm minimum recommended value in literature) it is sufficient to integrate the
macroscopic effect of the deformations of the material. The gauge dimensions are also
sufficient to allow for the dissipation of heat, therefore, to ensure greater compatibility
with a correct answer of the dynamic phenomena and gradients stress. Their
resistance and factor are R=120 and K=2.055, respectively.
3.2.2. Device tests
The test device (Figure 3) comprises
- 2 bridges strain type P3 of VSHAY Micromesures Firm. They have 4
independent channels and a dial LCD display. This bridge provides a facility for
setting the resistance, the gauge factor, the type of mounting of the bridge and the unit
of measurement.
- 1 bending and twisting machine designed and manufactured in the Exact and
Applied Sciences Faculty of University of N’Djamena-Chad. It is equipped with a
hydraulic system ENERPAC brand louse weight bearing. The maximum pressure of
the pump of the hydraulic system is 70bars. The piston of the hydraulic system is set
down in a vertical position for the occasion. Its diameter and maximum stroke are
25.3mm and 25mm respectively.
Figure 3 Device testing and specimens in position of test compression
3.3. Preparation of test specimens and conducting trials
The six specimens for the adopted method of characterization are collected from the
base of palmyra at 1m from the ground, especially in the part of the heartwood after
wood splitting into 4 parts (Figure 4) as follows:
- 3 specimens in main directions R, T and L,
- 3 specimens in tangential directions at 45° in the plans RT, RL and TL.
After their machining milling to dimensions 25x25x40mm, the two adjacent side
surfaces to receive the rosettes were polished to P800 sandpaper. The alignment pins
of the gauges on the surfaces have been drawn in pencil hard lead. These surfaces
have been degreased, cleaned and dried in the open air under the sun. The gauges are
cleaned resin solvent and neutralized before being glued with the M200 cyanoacrylate
Piston
Specimen
Bridge
strain P3
Hydraulic
pump
Anisotropic Behaviour of Natural wood Palmyra (Borassus Aethiopum Mart) of Chad
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superglue. Next, the connecting wires are welded on each gauge in quarter (1/4) of the
Wheatstone bridge mounting (figure 5).
Figure 4: Specimens for the six pieces method.
Figure 5 Test specimen with 2 diagonal rosettes (3 gauges at 45°).
To prevent the erosion of borders and ensure the proper distribution and alignment
of the load, a square steel plate side 30mm and 5mm thick is placed on each of the
two charging tips of the specimen. Each specimen is tested at 351.90 N (7 bars) of
magnitude compressive force tree times. The average values of deformations recorded
manually permits the calculation of the components of the tensor of the strain’s
coefficients.
4. RESULT AND DISCUSSIONS
The values of the observed deformations were used to calculate the tensor
components of the elastic compliances (table 1).
Rosettes
Connecting
wires
Ngargueudedjim K, Annouar D. M, G.E. Ntamack, S. Charif D’ouazzane And Bianpambe H. W
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Table 1 Elastic compliances of Palmyra
S11 S22 S33 S12 S21 S13
-5,21.10-4 -6,15.10-4 - 2,0.10-4 8,28.10-4 -2,89.10-4 8,69.10-5
S31 S23 S32 S44 S55 S66
5,42.10-5 -3,34.10-5 -6,05.10-5 1,20.10-3 5,97.10-3 1,29.10-3
The Young's modulus (table 2), the Poisson's ratios (table 3) and the Coulomb’s
modulus (table 4) are calculated by using the values of the compliance.
Table 2 Young’s modulus of Palmyra
EL (MPa) ER (MPa) ET (MPa)
5005.68 1918.17 1630
Table 3 Poisson’s coefficient of Palmyra
RT LT LR TR RL TL
0,55 0,43 0,16 0,13 0,10 0,09
Tableau 4 Coulomb’s modulus of Palmyra
GLR (MPa) GTL (MPa) GRT (MPa)
834.51 775.88 167
It is observed from Table 2 that the longitudinal Young's modulus EL has a higher
value than the radial and tangential modulus. Indeed, fibers are reinforcing elements
along the major axis; they are coated by a softer matrix consisting of the common
lamella. Thus, since the majority of fibers will be oriented along the axis of the trunk,
this will give a fibrous reinforcement in the longitudinal direction and consequently a
higher Young's modulus. Woody rays constitute reinforcement along the radial axis
and that is why the ER value is greater than that of ET. The cells constituting the
woody radius induce a strengthening in the radial direction relative to the tangential
direction. Under a tangential force, the longitudinal fibers and woody radius are
charged perpendicularly to the long axes of the cells, which give a low tangential
modulus [10]. The shear modulus GLT in the longitudinal plane-tangential is very high
because this plane contains the longitudinal fibers and woody radius which improves
on the shear strength. In the radial-tangential plane, the crystalline polymers
(cellulose) and amorphous polymers (lignin and hemicellulose) are cut, which makes
easier shearing.
Table 4 Young's modulus of Palmyras heartwoods on 2 different areas in Chad
Origin of Chadian
Palmyra
Longitudinal elastic modulus (Young’s modulus)
(MPa)
EL ER ET
Malfana 5005.68 1918.17 1630
Houndouman [12] 6400 199.83
Table 4 shows the effect of the maturity of the tree on the mechanical properties
of the wood. Indeed, the Palmyra of Houndouman (at 15°04.47 east longitude and
11°51.33 North latitude) is oldest (40 years) than that of Malfana (30 years) standed at
Anisotropic Behaviour of Natural wood Palmyra (Borassus Aethiopum Mart) of Chad
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15°15.113 east longitude and 11°11.771 north latitude. Its heartwood is more resistant
(EL = 6400 MPa) than Malfana’s one (EL = 5005.68 MPa).
Tables 2, 3 and 5 highlight anisotropic nature of palmyra wood. Indeed, the
anisotropy of the wood results in the following order relationships:
- EL >> ER > ET for Young's modulus [12],
- GLR > GTL > GRT for shear modulus and RT > LT >> LR > TR > RL > TL for
the Poisson's ratios [10].
Table 5 Poisson's coefficients at 12% moisture content of the wood Palmyra with other
species [10].
Essence  (kg/m3
) RT LT LR TR RL TL
Douglas 650 0.52 0.47 0.17 0.21 0.05 0.02
Spruce 450 0.42 0.40 0.34 0.38
Pine 490 0.45 0.44 0.39 0.39
Oak 560 0.6 0.57 0.39 0.18 0.04 0.02
Palmyra 823.22 0.55 0.43 0.16 0.13 0.10 0.09
Compared to other woods (table 5), the Palmyra wood has a low coefficient of
shrinkage in LR TR and LR plans. This can be explained by its consistency due to its
high lignin content (23.66%). His withdrawal coefficients in the RT plans, LT and LR
are close to the timber Douglas. Table 6 shows that the wood Palmyra is stronger than
spruce and Douglas in the shear plan RS and RT. Their shear modulus is similar to
those of pine and oak in the LR and LT plans. Its radial and tangential Young's
modulus are much higher than those of spruce, pine, Douglas and oak. Paradoxically,
the longitudinal Young's modulus of Palmyra is 10 times lower than those of other
timber. Palmyra Heartwood of Houndouman tested has given the longitudinal
Young's modulus of 6400 MPa in compression and 15044 MPa in flexure [13]. In
reality, flexural strength of high quality wood often exceeds the compressive strength
[12]. But this enormous gap values requires careful thought because the only
anisotropic character is not enough. Its anatomical structure which is heavily
composed of coarse fibers (figure 5) seems one explanation of this comportment. Like
other wood, Palmyra has Young’s modulus and Coulomb’s modulus well below those
of monvingui.
Table 6 Coulomb's modulus of Palmyra with other species to 12% of wood humidity
Essence Palmyra Douglas [10]
Spruce
[14]
Pine [10] Oak [10] Monvingui [14]
 (kg/m3
) 823.22 470 390 490 560 760
EL (MPa) 5005.68 16872 11800 16015 15248 16000
ER (MPa) 1918.17 949 920 1182 1182 2490
ET (MPa) 1630 934 510 616 616 1730
GLR (MPa) 834.51 749 760 828 828 1410
GLT (MPa) 775.88 802 730 688 688 1230
GRT (MPa) 167 114 40 320 320 550
Ngargueudedjim K, Annouar D. M, G.E. Ntamack, S. Charif D’ouazzane And Bianpambe H. W
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Table 7 Poisson's coefficients of Palmyra with Broad-leaved tree and resinous to 12% of
wood humidity
Essence  (kg/m3
) RT LT LR TR RL TL
Broad-leaved
tree [10]
650 0.67 0.46 0.39 0.38 0.048 0.033
Resinous [10] 450 0.51 0.43 0.39 0.31 0.03 0.02
Palmyra 823.22 0.55 0.43 0.16 0.13 0.10 0.09
Table 8: Coulomb's coefficients of Palmyra with Broad-leaved tree and resinous to 12% of
wood humidity.
 (kg/m3)
GTL
(MPa)
GLR
(MPa)
GTR
(MPa)
EL/ER GLR/GTR GTL/GTR
Broad-leaved
tree [10]
650 971 1260 366 12,1 à 62 3,4 2,6
Resinous [10] 450 745 862 83,6 40,6 à 182 10,3 8,9
Palmyra 823.22 775.85 834.51 167 5,0 4,6
Tables 7 and 8 show that Palmyra is a special wood whose mechanical
characteristics are similar to those of resinous.
5. CONCLUSION
The objective of this work is was to characterize the mechanical wood Palmyra of
Chad. The study has identified its elastic compliances, its elastic constants (Young's
modulus, Coulomb’s modulus and Poisson's ratios) using the method of six
specimens. The test results of this study corresponds to what is reported in the
literature. In the same test conditions, the Young's modulus in the longitudinal
direction is much higher than the radial and tangential modulus. The values of
different elastic constants found confirm the anisotropic nature of Palmyra wood. The
comparison on the elastic constants of 2 individuals of different ages (30 and 45
years) showed that the Young's modulus of the Palmyra heartwood depends strongly
of the maturity of the tree. Compared to other species, wood Palmyra seems very
durable and has mechanical characteristics similar to those of oak wood. The results
of our tests give a longitudinal Young’s modulus well below those of other species;
this enormous gap values requires careful thought. The results of this work will
undoubtedly contribute to a better understanding of the mechanical behaviour of
Palmyra wood of Chad.
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Ijmet 06 09_010

  • 1. http://www.iaeme.com/IJMET/index.asp 102 editor@iaeme.com International Journal of Mechanical Engineering and Technology (IJMET) Volume 6, Issue 9, Sep 2015, pp. 102-111, Article ID: IJMET_06_09_010 Available online at http://www.iaeme.com/IJMET/issues.asp?JTypeIJMET&VType=6&IType=9 ISSN Print: 0976-6340 and ISSN Online: 0976-6359 © IAEME Publication ANISOTROPIC BEHAVIOUR OF NATURAL WOOD PALMYRA (BORASSUS AETHIOPUM MART) OF CHAD NGARGUEUDEDJIM K and ANNOUAR D. M. LERTI: Laboratoire d’Etude et de Recherche en Techniques Industrielles, Faculté des Sciences Exactes et Appliquées (FSEA), Université de N’Djaména, BP 1027, Tchad. G.E. NTAMACK GMMA: Groupe de Mécanique, Matériaux et Acoustique, Département de Physique, Faculté des Sciences, Université de Ngaoundéré B.P. 454 Ngaoundéré, Cameroun S. CHARIF D’OUAZZANE LMTM: Laboratoire de Mécanique, Thermique et Matériaux, Ecole Nationale de l’Industrie Minérale (ENIM), B.P. 753 Rabat, Maroc BIANPAMBE H. W. LERTI: Laboratoire d’Etude et de Recherche en Techniques Industrielles, Faculté des Sciences Exactes et Appliquées (FSEA), Université de N’Djaména, BP 1027, Tchad. GMMA: Groupe de Mécanique, Matériaux et Acoustique, Département de Physique, Faculté des Sciences, Université de Ngaoundéré B.P. 454 Ngaoundéré, Cameroun ABSTRACT The Palmyra (Borassus aethiopum Mart.) is a plant with great size none forked which produces lumber used in the domain of construction, housing and in textiles. Its anatomical structure brings up the naked eye in both directions of fiber orientation: one is parallel along the axis of growth of the trunk and the other is inclined relatively to this axis. It should be noted that in Chad we know very little about their scientific characteristics. This work concerns the determination of elastic constants of the wood of an individual aged of about 30 years. The mechanical tests performed in this study using the method of six specimens were used to determine its: - Young's modulus in the longitudinal GL, radial GR and tangential ET. - Poissons coefficient TL, TR, LR, LT, RT, RL. - Coulombs modulus GRL, GLT and GRT. The values of the elastic constants confirm the anisotropic nature of the wood.
  • 2. Anisotropic Behaviour of Natural wood Palmyra (Borassus Aethiopum Mart) of Chad http://www.iaeme.com/IJMET/index.asp 103 editor@iaeme.com Key words: Borassus Aethiopum Mart, Wood, Anisotropic Material, Fiber, Natural Composite. Cite this Article: Ngargueudedjim K, Annouar D. M, G.E. Ntamack, S. Charif D’ouazzane and Bianpambe H. W. Anisotropic Behaviour of Natural wood Palmyra (Borassus Aethiopum Mart) of Chad, International Journal of Mechanical Engineering and Technology, 6(9), 2015, pp. 102-111. http://www.iaeme.com/currentissue.asp?JType=IJMET&VType=6&IType=9 1. INTRODUCTION The Palmyra is an angiosperm spermatophyte plant (class of monocotyledons) in the class of palm. It grows in the African savannah [1]. He develops a trunk from 15m to 20m of length and 0.5m to 1.2m of diameter [2]. Its characteristics vary from one region to another. Its wood has a woody tight structure, typical of palm trees, with significant internal tensions [3, 4]. Unlike other woods whose heartwood (wood very old and hard) is in the heart of the stem, Palmyras heartwood is located between sapwood and bark. This wood rots hardly, even in water, and resistant to salinity. It is not attacked by termites, marine borers and mushroom. It is an excellent lumber which was widely used in civil engineering for the construction of bridges, wharves, warehouses of infirmaries and in ports. Its fibrous structure and strength makes it a material of choice carpentry and plastering. Finally, we note the recent use of this wood in joinery and cabinet for manufacturing modern living rooms furniture, trunks etc [1, 5, 6]. In Chad, we found plenty in the Sudano-Sahelian zone [7, 8]. In some rapidly growing cities, It constitutes the frame of houses (walls supports, frames, door and window frames, window frames). In rural areas, it is also widely used in construction and as palisades support poles, in addition to many other domestic purposes (manufacture beehives, seats, and shelters for domestic animals). Given its importance in the construction work, knowledge of scientific data is essential to define a strategy for the rational use. The work carried out concerning the extent of its elastic constants as an orthotropic anisotropic material (natural composite). Specifically, it is to determine its mechanical parameters which are the Young's modulus, Poisson’s coefficients and shear modulus by using the 6 test method. 2. PLANT MATERIAL TESTING The plant material is taken from a trunk of a male Palmyra tree aged of about 30 years. Its average height and bead diameter in the middle of the useful length (8m of height) are respectively 16m and 34cm. The trunk is cut into pieces of 1.20m. The piece of the base circumference of 1.46m is used for these experimental tests. The sampling site is in the village Malfana at south of N'Djamena – Chad, located at 15°15.113 east longitude and 11°11.771 north latitude (figure 1). Figure 1: Localization of Palmyra groves of the village Malfana.
  • 3. Ngargueudedjim K, Annouar D. M, G.E. Ntamack, S. Charif D’ouazzane And Bianpambe H. W http://www.iaeme.com/IJMET/index.asp 104 editor@iaeme.com The average values of its chemical composition are 65.66% of cellulose, 23.66% of lignin, 9.33% of hemicellulose and 1.35% of extractives. The density at 12% humidity is 823.22kg/m3 [9]. 3. METHODOLOGY 3.1. Theoretical reminders 3.1.1. Anisotropy wood material Wood is a natural composite material which is heterogeneous, porous anisotropic. It has several levels of well organized cellulars structures and is made with 3 natural biopolymers including: - 2 amorphous polymers, lignin and hemicellulose which constitute the matrix, - 1 crystalline polymer, cellulose which contributes to strengthening [10]. With the anisotropic material, the main directions of strain are not necessarily those stress. In the case of a parallel or perpendicular effort to the direction of the fiber, the two main directions are the same. It is possible to determine the Young’s modulus in this direction and the corresponding Poisson's ratio with one strain gauge placed along one of the two directions. If the force is neither parallel nor perpendicular to the fiber direction the main directions of the strain are different from those of the stress and those of the material. It takes this time a diagonal rosette (3 gauges at 45°) or Delta rosette (3 gauges at 60°) for measuring strain. For an orthotropic material in plane stresses or in the presence of an isotropic plane, it must necessarily the following five parameters to calculate the stresses: - Poisson’s coefficient III, Young’s modulus EI, EII and Coulomb’s modulus GI II, which are independent, - Poisson’s coefficient II I = I II * EII / EI if the material properties are the same in tension and compression. 3.1.2. Linear orthotropic elasticity of wood It is assumed that wood is a continuous, elastic, homogeneous orthotropic medium admitting a cylindrical symmetry hardware [11, 12]. Then, we adopt the system of orthogonal axes (R, T, L) for this study (figure 2). (a) (b) Figure 2: (a) System of cylindrical symmetry coordinates, (b): Test tube oriented along the symmetry axes [12]. In the base (1, 2, 3), the elastic behaviour of the material is characterized by the tensor of the compliances (Sij) which links the strain tensor (ij) to the stress (ij) tensor: TR LR LT L (3) T (2) R (1) R L T TR LR LT L (3) T (2) R (1) TR LR LT L (3) T (2) R (1) R L TR L T
  • 4. Anisotropic Behaviour of Natural wood Palmyra (Borassus Aethiopum Mart) of Chad http://www.iaeme.com/IJMET/index.asp 105 editor@iaeme.com                                                                          12 31 23 3 2 1 66 55 44 333231 232221 131211 12 31 23 3 2 1 S00000 0S0000 00S000 000SSS 000SSS 000SSS 2 2 2 (1) In the basic (R, T, L), equation (1) becomes:                                                                                                                       RT LR TL L T R RT LR TL LT TL R RL L LT TR RT L LR T TR R RT LR TL L T R G 1 00000 0 G 1 0000 00 G 1 000 000 E 1 EE 000 EE 1 E 000 EEE 1 (2) Modulus EL, ER and ET in the directions L, R and T, respectively, are defined by: 11 R S 1 E  , 22 T S 1 E  , 33 L S 1 E  (3) The coefficients of Poisson RT RL, TR, LT, LR, and TL are given by the following relationships:                    11 31 RL 33 23 LT 22 12 TR 33 13 LR 22 32 TL 11 21 RT S S , S S , S S S S , S S , S S (4) The shear modulus GLR, GLT and GRT in the planes LR, LT and RT, respectively, are defined for a rosette orthogonal by:                        TLTLTLTLT 2 L 2 LTTL 66 RT RLRLRLRLR 2 L 2 LRRL 55 LR RTTRTRTRR 2 T 2 TRTR 44 LT EEE2EE4E EEE S 1 G EEE2EE4E EEE S 1 G EEE2EE4E EEE S 1 G (5) The components Cijkl of elastic stiffness tensor allow calculating the components kl of stress tensor according the components ij of strain: klijklij C  (6)
  • 5. Ngargueudedjim K, Annouar D. M, G.E. Ntamack, S. Charif D’ouazzane And Bianpambe H. W http://www.iaeme.com/IJMET/index.asp 106 editor@iaeme.com 3.2. Testing equipment 3.2.1. The strain gauge rosettes used The rosette used comprises 3 gauges type CEA-06-240UZ-120 arranged at 45°. Its dimensions are 16x10 mm. The active length of the gate of the gauge is 5mm (upper 3mm minimum recommended value in literature) it is sufficient to integrate the macroscopic effect of the deformations of the material. The gauge dimensions are also sufficient to allow for the dissipation of heat, therefore, to ensure greater compatibility with a correct answer of the dynamic phenomena and gradients stress. Their resistance and factor are R=120 and K=2.055, respectively. 3.2.2. Device tests The test device (Figure 3) comprises - 2 bridges strain type P3 of VSHAY Micromesures Firm. They have 4 independent channels and a dial LCD display. This bridge provides a facility for setting the resistance, the gauge factor, the type of mounting of the bridge and the unit of measurement. - 1 bending and twisting machine designed and manufactured in the Exact and Applied Sciences Faculty of University of N’Djamena-Chad. It is equipped with a hydraulic system ENERPAC brand louse weight bearing. The maximum pressure of the pump of the hydraulic system is 70bars. The piston of the hydraulic system is set down in a vertical position for the occasion. Its diameter and maximum stroke are 25.3mm and 25mm respectively. Figure 3 Device testing and specimens in position of test compression 3.3. Preparation of test specimens and conducting trials The six specimens for the adopted method of characterization are collected from the base of palmyra at 1m from the ground, especially in the part of the heartwood after wood splitting into 4 parts (Figure 4) as follows: - 3 specimens in main directions R, T and L, - 3 specimens in tangential directions at 45° in the plans RT, RL and TL. After their machining milling to dimensions 25x25x40mm, the two adjacent side surfaces to receive the rosettes were polished to P800 sandpaper. The alignment pins of the gauges on the surfaces have been drawn in pencil hard lead. These surfaces have been degreased, cleaned and dried in the open air under the sun. The gauges are cleaned resin solvent and neutralized before being glued with the M200 cyanoacrylate Piston Specimen Bridge strain P3 Hydraulic pump
  • 6. Anisotropic Behaviour of Natural wood Palmyra (Borassus Aethiopum Mart) of Chad http://www.iaeme.com/IJMET/index.asp 107 editor@iaeme.com superglue. Next, the connecting wires are welded on each gauge in quarter (1/4) of the Wheatstone bridge mounting (figure 5). Figure 4: Specimens for the six pieces method. Figure 5 Test specimen with 2 diagonal rosettes (3 gauges at 45°). To prevent the erosion of borders and ensure the proper distribution and alignment of the load, a square steel plate side 30mm and 5mm thick is placed on each of the two charging tips of the specimen. Each specimen is tested at 351.90 N (7 bars) of magnitude compressive force tree times. The average values of deformations recorded manually permits the calculation of the components of the tensor of the strain’s coefficients. 4. RESULT AND DISCUSSIONS The values of the observed deformations were used to calculate the tensor components of the elastic compliances (table 1). Rosettes Connecting wires
  • 7. Ngargueudedjim K, Annouar D. M, G.E. Ntamack, S. Charif D’ouazzane And Bianpambe H. W http://www.iaeme.com/IJMET/index.asp 108 editor@iaeme.com Table 1 Elastic compliances of Palmyra S11 S22 S33 S12 S21 S13 -5,21.10-4 -6,15.10-4 - 2,0.10-4 8,28.10-4 -2,89.10-4 8,69.10-5 S31 S23 S32 S44 S55 S66 5,42.10-5 -3,34.10-5 -6,05.10-5 1,20.10-3 5,97.10-3 1,29.10-3 The Young's modulus (table 2), the Poisson's ratios (table 3) and the Coulomb’s modulus (table 4) are calculated by using the values of the compliance. Table 2 Young’s modulus of Palmyra EL (MPa) ER (MPa) ET (MPa) 5005.68 1918.17 1630 Table 3 Poisson’s coefficient of Palmyra RT LT LR TR RL TL 0,55 0,43 0,16 0,13 0,10 0,09 Tableau 4 Coulomb’s modulus of Palmyra GLR (MPa) GTL (MPa) GRT (MPa) 834.51 775.88 167 It is observed from Table 2 that the longitudinal Young's modulus EL has a higher value than the radial and tangential modulus. Indeed, fibers are reinforcing elements along the major axis; they are coated by a softer matrix consisting of the common lamella. Thus, since the majority of fibers will be oriented along the axis of the trunk, this will give a fibrous reinforcement in the longitudinal direction and consequently a higher Young's modulus. Woody rays constitute reinforcement along the radial axis and that is why the ER value is greater than that of ET. The cells constituting the woody radius induce a strengthening in the radial direction relative to the tangential direction. Under a tangential force, the longitudinal fibers and woody radius are charged perpendicularly to the long axes of the cells, which give a low tangential modulus [10]. The shear modulus GLT in the longitudinal plane-tangential is very high because this plane contains the longitudinal fibers and woody radius which improves on the shear strength. In the radial-tangential plane, the crystalline polymers (cellulose) and amorphous polymers (lignin and hemicellulose) are cut, which makes easier shearing. Table 4 Young's modulus of Palmyras heartwoods on 2 different areas in Chad Origin of Chadian Palmyra Longitudinal elastic modulus (Young’s modulus) (MPa) EL ER ET Malfana 5005.68 1918.17 1630 Houndouman [12] 6400 199.83 Table 4 shows the effect of the maturity of the tree on the mechanical properties of the wood. Indeed, the Palmyra of Houndouman (at 15°04.47 east longitude and 11°51.33 North latitude) is oldest (40 years) than that of Malfana (30 years) standed at
  • 8. Anisotropic Behaviour of Natural wood Palmyra (Borassus Aethiopum Mart) of Chad http://www.iaeme.com/IJMET/index.asp 109 editor@iaeme.com 15°15.113 east longitude and 11°11.771 north latitude. Its heartwood is more resistant (EL = 6400 MPa) than Malfana’s one (EL = 5005.68 MPa). Tables 2, 3 and 5 highlight anisotropic nature of palmyra wood. Indeed, the anisotropy of the wood results in the following order relationships: - EL >> ER > ET for Young's modulus [12], - GLR > GTL > GRT for shear modulus and RT > LT >> LR > TR > RL > TL for the Poisson's ratios [10]. Table 5 Poisson's coefficients at 12% moisture content of the wood Palmyra with other species [10]. Essence  (kg/m3 ) RT LT LR TR RL TL Douglas 650 0.52 0.47 0.17 0.21 0.05 0.02 Spruce 450 0.42 0.40 0.34 0.38 Pine 490 0.45 0.44 0.39 0.39 Oak 560 0.6 0.57 0.39 0.18 0.04 0.02 Palmyra 823.22 0.55 0.43 0.16 0.13 0.10 0.09 Compared to other woods (table 5), the Palmyra wood has a low coefficient of shrinkage in LR TR and LR plans. This can be explained by its consistency due to its high lignin content (23.66%). His withdrawal coefficients in the RT plans, LT and LR are close to the timber Douglas. Table 6 shows that the wood Palmyra is stronger than spruce and Douglas in the shear plan RS and RT. Their shear modulus is similar to those of pine and oak in the LR and LT plans. Its radial and tangential Young's modulus are much higher than those of spruce, pine, Douglas and oak. Paradoxically, the longitudinal Young's modulus of Palmyra is 10 times lower than those of other timber. Palmyra Heartwood of Houndouman tested has given the longitudinal Young's modulus of 6400 MPa in compression and 15044 MPa in flexure [13]. In reality, flexural strength of high quality wood often exceeds the compressive strength [12]. But this enormous gap values requires careful thought because the only anisotropic character is not enough. Its anatomical structure which is heavily composed of coarse fibers (figure 5) seems one explanation of this comportment. Like other wood, Palmyra has Young’s modulus and Coulomb’s modulus well below those of monvingui. Table 6 Coulomb's modulus of Palmyra with other species to 12% of wood humidity Essence Palmyra Douglas [10] Spruce [14] Pine [10] Oak [10] Monvingui [14]  (kg/m3 ) 823.22 470 390 490 560 760 EL (MPa) 5005.68 16872 11800 16015 15248 16000 ER (MPa) 1918.17 949 920 1182 1182 2490 ET (MPa) 1630 934 510 616 616 1730 GLR (MPa) 834.51 749 760 828 828 1410 GLT (MPa) 775.88 802 730 688 688 1230 GRT (MPa) 167 114 40 320 320 550
  • 9. Ngargueudedjim K, Annouar D. M, G.E. Ntamack, S. Charif D’ouazzane And Bianpambe H. W http://www.iaeme.com/IJMET/index.asp 110 editor@iaeme.com Table 7 Poisson's coefficients of Palmyra with Broad-leaved tree and resinous to 12% of wood humidity Essence  (kg/m3 ) RT LT LR TR RL TL Broad-leaved tree [10] 650 0.67 0.46 0.39 0.38 0.048 0.033 Resinous [10] 450 0.51 0.43 0.39 0.31 0.03 0.02 Palmyra 823.22 0.55 0.43 0.16 0.13 0.10 0.09 Table 8: Coulomb's coefficients of Palmyra with Broad-leaved tree and resinous to 12% of wood humidity.  (kg/m3) GTL (MPa) GLR (MPa) GTR (MPa) EL/ER GLR/GTR GTL/GTR Broad-leaved tree [10] 650 971 1260 366 12,1 à 62 3,4 2,6 Resinous [10] 450 745 862 83,6 40,6 à 182 10,3 8,9 Palmyra 823.22 775.85 834.51 167 5,0 4,6 Tables 7 and 8 show that Palmyra is a special wood whose mechanical characteristics are similar to those of resinous. 5. CONCLUSION The objective of this work is was to characterize the mechanical wood Palmyra of Chad. The study has identified its elastic compliances, its elastic constants (Young's modulus, Coulomb’s modulus and Poisson's ratios) using the method of six specimens. The test results of this study corresponds to what is reported in the literature. In the same test conditions, the Young's modulus in the longitudinal direction is much higher than the radial and tangential modulus. The values of different elastic constants found confirm the anisotropic nature of Palmyra wood. The comparison on the elastic constants of 2 individuals of different ages (30 and 45 years) showed that the Young's modulus of the Palmyra heartwood depends strongly of the maturity of the tree. Compared to other species, wood Palmyra seems very durable and has mechanical characteristics similar to those of oak wood. The results of our tests give a longitudinal Young’s modulus well below those of other species; this enormous gap values requires careful thought. The results of this work will undoubtedly contribute to a better understanding of the mechanical behaviour of Palmyra wood of Chad. REFERENCES [1] SAMBOU B, 1989. Rônier (Borassus aethiopum Mart.) et rôneraie au Sénégal état actuel et conditions de restauration. Thèse de Doctorat, Université Cheick Anta-Diop. [2] GBAGUIDI A. L et al, 2011. Etude de la possibilité d’utilisation du rônier comme armature végétal dans les éléments en béton cas de poutres. Anales des Sciences Agronomique, 15(1). [3] O.D. SAMAH et al, 2013. Caractérisations du rônier (Borassus aethiopum) «COCKER», CASPIAN Journal: Management and High Technologies 3(23), pp 140-146.
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