Propriétés des matériaux naturels - الهندسة المدنية

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jeudi 9 février 2017

Propriétés des matériaux naturels

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Propriétés des matériaux naturels

 

 

 

 

 1. Propriétés relevant de la mécanique des roches ............................
1.1 Propriétés des roches......................................................................
1.1.1 Identification ................................................................................
1.1.2 Résistance mécanique des roches .............................................
1.2 Propriétés des massifs rocheux.....................................................
1.2.1 État de fracturation d’un massif rocheux.....................................
1.2.2 État d’altération d’un massif rocheux ...........................................
1.2.3 Abrasivité ......................................................................................
1.3 Prévision des conditions d’extraction des massifs rocheux ............
2. Propriétés relevant de la mécanique des sols .................................
2.1 Courbe intrinsèque..........................................................................
2.2 Dilatance.........................................................................................
3. Propriétés géotechniques applicables au terrassement ...............
3.1 Paramètres de nature .....................................................................
3.1.1 Paramètres de nature retenus dans le GTR...................................
3.1.2 Autres paramètres de nature........................................................
3.2 Paramètres d’état.............................................................................
3.2.1 Schématisation et définition des paramètres d’état ....................
3.2.2 Paramètres d’état retenus dans le GTR ......................................
3.3 Paramètres de comportement mécanique .....................................
3.3.1 Paramètres de comportement mécanique d’un sol.....................
3.3.2 Paramètres de comportement mécanique d’une roche .............


La conception et la réalisation d’ouvrages en terre impliquent la connaissance
des propriétés des matériaux naturels qui relèvent de la mécanique des
roches et de la mécanique des sols. C’est l’objet des exposés paragraphes 1 et 2
qui présentent l’essentiel des bases théoriques et/ou empiriques ainsi que des
règles de référence permettant d’appréhender les propriétés des matériaux et
leur comportement sous l’influence de différents facteurs.
Dans le troisième paragraphe sont abordées, en complément à ces bases, les
propriétés caractéristiques des sols sous l’angle de la géotechnique adaptée aux
travaux de terrassement. Des paramètres résultant de la méthodologie appliquée
sur le terrain sont introduits dans l’étude des sols.
Cette approche constitue le vecteur le plus important pour l’activité du terrassement.
Elle permettra de classer les matériaux en fonction de leurs possibilités
d’utilisation dans les ouvrages en terre. Ces notions sont décisives au stade de
la conception comme au stade de la réalisation.



Dans le cas d’ouvrages comme les barrages en terre, les canaux, les digues fluviales
ou portuaires..., des guides ou des prescriptions techniques sont le plus
souvent élaborés ou adaptés au cas par cas par les maîtres d’oeuvre concernés.
Pour ce qui concerne les infrastructures routières et ferroviaires (par extension
et dans certaines conditions), on utilise le guide technique GTR « Réalisation des
remblais et des couches de forme ». Il répertorie les différents paramètres qui
interviendront dans le classement normalisé des sols.
C’est le guide auquel nous nous référerons dans le paragraphe 3.
Les essais qui concernent les propriétés et les paramètres sont cités et décrits
dans ce dossier.
Les propriétés à étudier étant très diverses, les méthodes à mettre en oeuvre pour les repérer
sont, de ce fait, très variées.
On se reportera dans les paragraphes qui suivent à différents dossiers d’autres rubriques
cités et parus dans les Techniques de l’Ingénieur et, plus particulièrement pour ce qui concerne
le paragraphe 

1.1, au guide technique « Terrassements à l’explosif dans les travaux routiers »

(TETR) édité par le Comité français pour les techniques routières (CFTR).

1. Propriétés relevant

de la mécanique des roches
Dans le domaine des roches, il est désormais classique de considérer
deux échelles différentes :
— celle de la roche, correspondant à quelques décimètres cubes ;
c’est l’échelle de l’échantillon et de l’éprouvette soumise aux essais
de laboratoire ;
— celle du massif rocheux, qui correspond à quelques dizaines
de mètres cubes ; c’est l’échelle des travaux de terrassements et des
fondations d’ouvrages.

1.1 Propriétés des roches

On se reportera pour plus de détails aux références [1] [2] dans les
Techniques de l’Ingénieur.

 1.1.1 Identification

La pétrographie classe les roches en trois grands groupes en se
fondant essentiellement sur des critères génétiques (tableau 1) :
— les roches éruptives proviennent de la solidification du
magma ;
— les roches sédimentaires sont formées à partir de dépôts d’éléments
détritiques chimiques ou biochimiques ;
— les roches métamorphiques résultent des modifications subies
par les roches éruptives ou sédimentaires lorsqu’elles sont soumises
au métamorphisme.
Du point de vue mécanique, c’est la distinction entre les formations
meubles, les sols et les formations cohérentes, les roches, qui
nous intéresse. Nous ne parlerons dans ce paragraphe que de ces
dernières. Cependant, dans tous les cas, il convient de désigner une
roche d’après la classification pétrographique.
Les roches cohérentes sont des solides particulièrement complexes
du fait de l’hétérogénéité des constituants et des défauts de
structure.





 Ce sont des solides polycristallins hétérogènes formés, le plus
généralement, de grains appartenant à plusieurs espèces minérales.
Les cristaux d’un même minéral peuvent eux-mêmes se différencier
par leur état d’altération.
Les roches sont également des milieux discontinus ; il existe des
vides intergranulaires nommés pores, des défauts planaires soit
intracristallins, soit intercristallins appelés fissures. La fissuration,
qui joue un rôle considérable dans le comportement mécanique des
roches, est la conséquence de l’hétérogénéité de comportement des
différents constituants d’une roche.
Le volume des vides contenu dans une roche est exprimé par la
porosité n :

          
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


La porosité des roches est très variable ; elle peut atteindre 20 %,
voire même 40 %, pour certaines roches sédimentaires comme la
craie, alors que, pour les roches éruptives ou métamorphiques non
altérées, exception faite de quelques laves, la porosité est inférieure
à 1 %.
La porosité exprime mal l’état de fissuration d’une roche, car le
volume de vides lié aux fissures est très faible. Aussi, il est apparu
nécessaire de quantifier, autrement que par la porosité, la densité de
discontinuités présentes dans un échantillon de roche. La théorie,
comme les mesures expérimentales, montre que la vitesse de propagation
des ondes dans un solide est très influencée par la présence
de discontinuités. C’est la raison pour laquelle on utilise
l’indice de continuité Ic :


data:image/png;base64,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

Le guide technique TETR reprend ces notions et fait état de la relation
établie de manière expérimentale représentée sur le graphique
de la figure 1.
La connaissance de l’indice de continuité et de la porosité d’une
roche permet donc de caractériser son état de fissuration.


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


Les roches sont souvent anisotropes : l’anisotropie peut être due
à des orientations préférentielles de certaines espèces minérales ou
de fissures. La mesure de la vitesse de propagation des ondes dans
différentes directions permet également de caractériser l’anisotropie
d’une roche.
1.1.2 Résistance mécanique des roches
Dans le domaine des contraintes usuelles, les roches ont un comportement
fragile. C’est seulement dans des conditions de température
et de pression élevées que les roches peuvent montrer une
certaine ductilité.
Depuis les travaux de Griffith, il est bien établi que la rupture fragile
est l’aboutissement du développement de fissures dans le
solide. Il dépend des conditions opératoires que la propagation de la
fissure puisse être ou non contrôlée. Le plus souvent, la résistance
d’une roche est donnée par la résistance maximale obtenue dans un
essai de traction ou dans un essai de compression simple.
■ La résistance en traction des roches est beaucoup plus faible que
la résistance en compression ; cette propriété est mise à profit dans
toutes les opérations de cassage et de fragmentation des roches.
L’essai de traction le plus couramment utilisé est un essai indirect,
l’essai brésilien. Le plan de rupture sur lequel s’exercent les contraintes
de traction est le plan diamétral de l’éprouvette.
Nous donnons ci-après quelques fourchettes de résistance en
traction σt de roches, mesurée par l’essai brésilien :
• Calcaires.........................................................................1 à 15 MPa
• Granites........................................................................10 à 20 MPa
• Basaltes........................................................................15 à 35 MPa
On peut établir un classement des roches suivant leur résistance
en traction comme suit :
• σt > 30 MPa .................................Résistance en traction très forte
• 10 MPa < σt < 30 MPa........................ Résistance en traction forte
• 5 MPa < σt < 10 MPa.................. Résistance en traction moyenne
• 2 MPa < σt < 5 MPa.......................... Résistance en traction faible
• σt < 2 MPa .................................. Résistance en traction très faible
Sur le chantier, il est possible de caractériser la roche par un essai
très rapide pouvant s’effectuer sur des carottes ou, même, sur des
morceaux irréguliers. C’est l’essai sous charge ponctuelle.
■ Mais la caractéristique mécanique la plus universellement utilisée
pour les roches est la résistance en compression simple σ. Elle
se mesure sur une éprouvette cylindrique d’élancement 2. La résistance
en compression simple est le paramètre de base de la plupart
des classifications proposées en mécanique des roches. Les intervalles
et les termes utilisés dans la classification de base de la
Société internationale de Mécanique des roches sont donnés dans
le tableau 2 et repris dans le guide TETR avec l’indication des classes
de résistances proposées par l’AFTES (Association française des
travaux en souterrain).

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
1.2 Propriétés des massifs rocheux
On se rapportera aux dossiers [1] [2] [3] des Techniques de l’Ingénieur.
Les caractéristiques mécaniques des roches mesurées sur échantillons
sont généralement élevées, et très supérieures à celles des
massifs rocheux. Cette différence s’explique par la présence de surfaces
de discontinuités.
Le terme général de discontinuité recouvre des surfaces d’origines
très diverses :
— les plans de stratification des formations sédimentaires (calcaires,
grès, marnes, pélites, etc.), qui ont une grande continuité
spatiale ;
— les plans de schistosité de certaines roches métamorphiques
(schistes, ardoises) ;
— les failles qui résultent d’une rupture par cisaillement avec
déplacement relatif des épontes ;
— les diaclases dont l’origine est plus controversée, mais qui
sont présentes dans pratiquement toutes les masses rocheuses ;
— les joints de retrait dus à un refroidissement rapide de laves ;
on peut particulièrement les observer dans les coulées basaltiques.
L’étude structurale d’un massif rocheux consiste à hiérarchiser
entre elles ces différentes familles, en distinguant les accidents
majeurs isolés (failles) d’éléments répétitifs (plan de stratification,
diaclases).
Pour chaque famille on s’efforce d’indiquer :
— l’orientation des surfaces (en indiquant l’azimuth et le
pendage) ;
— leur extension ;
— l’état des épontes (planéité, rugosité, imbrication) ;
— l’existence et la nature du remplissage (remplissage bréchique,
calciteux, argileux, etc.).
L’orientation des différentes surfaces de discontinuités est représentée
sur un diagramme polaire en faisant une projection stéréographique.
On peut classer les massifs rocheux suivant le nombre de familles
de discontinuités :
— massif avec très peu de discontinuités aléatoirement
réparties ;
— massif avec une famille de discontinuités, avec ou sans discontinuités
aléatoires (massif stratifié par exemple) ;
— massif avec deux familles de discontinuités, avec ou sans discontinuités
aléatoires ;
— massif avec trois familles de discontinuités ;
— massif très fracturé avec de nombreuses discontinuités plus
ou moins groupées en plus de trois familles.
1.2.1 État de fracturation d’un massif rocheux
L’étude complète de la structure d’un massif rocheux est souvent
très longue et très difficile ; aussi utilise-t-on fréquemment des indices
que l’on peut déterminer à partir de forages ou sur affleurements,
et qui permettent de caractériser l’état de fracturation d’un
massif.
■ L’indice le plus répandu actuellement est le RQD (Rock Quality
Designation). Il se détermine par la longueur cumulée des éléments
de carottes supérieurs à 10 cm de long par rapport à la
longueur L de sondage considérée. Il est exprimé en pour cent :



À partir de ce seul indice, Don Deere propose la classification
suivante :
• RQD > 90 %................... État de fracturation du massif très faible
• 75 % < RQD < 90 % .............État de fracturation du massif faible
• 50 % < RQD < 75 % .......... État de fracturation du massif moyen
• 25 % < RQD < 50 % ................ État de fracturation du massif fort
• RQD < 25 %...................... État de fracturation du massif très fort
L’indice RQD apparaît souvent insuffisant, aussi la Société internationale
de Mécanique des roches recommande-t-elle l’utilisation de
l’espacement moyen des discontinuités. Le guide technique
« Terrassements à l’explosif dans les travaux routiers » utilise la
notion de densité.
■ La densité de discontinuités dans le massif est souvent quantifiée
par l’intervalle de discontinuités ID mesuré suivant une ligne
(un sondage carotté, une ficelle tendue sur une paroi rocheuse...) et
défini comme l’intervalle moyen entre deux discontinuités successives.
Il est calculé sur une base glissante L (plusieurs mètres en général),
ou pour chaque unité homogène reconnue. Il est conseillé
d’utiliser les classes suivantes de l’intervalle ID, proposées par
l’AFTES (tableau 3).


data:image/png;base64,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

1.2.2 État d’altération d’un massif rocheux
Les processus d’altération des roches sont extrêmement divers.
Suivant leur intensité, la roche peut présenter tous les états intermédiaires
entre une roche saine et un sol résiduel, par exemple les arènes
granitiques. Le plus souvent, l’altération progresse par les
surfaces de discontinuités. La description de l’état d’altération peut
se faire à partir de la classification donnée dans le tableau 4.


data:image/png;base64,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


1.2.3 Abrasivité
L’essai selon la norme XP P 18-579, qui se pratique sur un granulat
de 4 à 6,3 mm, permet de quantifier la capacité d’une roche à user
les pièces métalliques : cette caractéristique est donc importante
pour les phases de foration et de reprise des matériaux abattus
après le tir.
Selon cet essai, les calcaires purs ont une abrasivité voisine de 0
(la calcite n’est pas un minéral abrasif) ; à l’opposé, les roches siliceuses
compactes telles que les quartzites ont une abrasivité qui
peut dépasser 2 000 (tableau 5

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

1.3 Prévision des conditions d’extraction
des massifs rocheux
Il est important, pour les travaux de terrassement, de prévoir les
conditions d’excavation des déblais. Nous y reviendrons de façon
détaillée dans la sous-rubrique
« Matériel et Exécution »
. Rappelons
à ce stade que les principales méthodes d’extraction sont :
— l’utilisation d’explosifs avec la foration de trous de mines ;
— le défoncement avec des tracteurs puissants ; les plus puissants
dépassent 500 ch (

370 kW) ;
— l’utilisation de pelles.
Ces deux dernières méthodes ne peuvent être utilisées que si les
roches ne sont pas trop dures et le massif trop compact.
La prévision des conditions d’extraction des massifs rocheux est
généralement faite par l’une ou la combinaison des méthodes
suivantes :
— mesure de la vitesse de propagation des ondes longitudinales
dans le massif ;
— indications sur les caractéristiques de la roche (indice de continuité)
et sur l’état de fracturation du massif ;
— sondages carottés (onéreux) ;
— sondages destructifs dans lesquels on fait des diagraphies des
vitesses sismiques ;
— carottages soniques.
En conclusion, nous donnons simplement dans le tableau 6


les indications sur les prévisions d’extraction fournies par les vitesses
de propagation des ondes longitudinales obtenues par des essais
de diagraphies sismiques.
La figure 2 représente une allure de l’accroiss ement de difficulté
en fonction de la vitesse du son, suivant la puissance du tracteur qui
porte la dent de rippage.







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