Crystallinity in Polymers. Polymers. Polymer Crystallinity. Outline. Crystallinity in Polymers. Introduction. % crystallinity 100

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Outline Polymers Introduction Crystallinity Stress relaxation Advanced polymers - applications Crystallinity in Polymers Although it may at first seem surprising, polymers can form crystal structures (all we need is a repeating unit, which can be based on molecular chains rather than individual atoms) Some parts of structure align during cooling to form crystalline regions. (Not like FCC + BCC metals - chains align alongside each other) Around CRYSTALLITES the AMORPHOUS regions occur (next slide). c( s a ) % crystallinity 100 ( ) Where: s = Density of sample a = Density of the completely amorphous polymer c = Density of the completely crystalline polymer s c a MECH 221 Lecture 21/1 MECH 221 Lecture 21/2 Crystallinity in Polymers Most actual polymers contain both amorphous and crystalline regions, as shown above. % crystallinity depends on several factors: Rate of cooling (.. cooling.. crystallinity) Chain configuration ( structures.. crystallinity) (Copolymers less crystallinity) Linear polymers form crystals more easily because the molecules can orient themselves readily - Degree of Crystallinity ranges from 5-95% - Higher % Crystallinity higher strength E.g.: polyethylene unit cell Crystals must contain the polymer chains in some way Chain folded structure Adapted from Fig. 14.12, Callister 7e. Polymer Crystallinity Adapted from Fig. 14.10, Callister 7e. MECH 221 Lecture 21/3 MECH 221 Lecture 21/4

Polymer Crystallinity Polymer Crystal Models Polymers rarely exhibit 100% crystalline Too difficult to get all those chains aligned % Crystallinity: how much of the material is crystalline? - TS and E often. with % crystallinity. - Annealing causes crystalline regions to grow. % crystallinity. crystalline region amorphous region Adapted from Fig. 14.11, Callister 6e. (Fig. 14.11 from H.W. Hayden, W.G. Moffatt, J. Wulff, The Structure and Properties of Materials, Vol. III, Mechanical Behavior, John Wiley, Inc., 1965.) MECH 221 Lecture 21/5 Chain folded model: crystals are actually small platelets of interwoven polymer chains In many bulk polymers crystallized from the melt, these platelets often arrange themselves in radiating patterns to form spherulites. MECH 221 Lecture 21/6 Effect of Crystallinity on Mechanical Properties How does the % crystallinity affect the mechanical properties? In a semi-crystalline polymer, a higher level of crystallinity will provide: Higher modulus of elasticity Higher yield strength Lower elongation lower toughness The chains in the crystalline region are closely packed and cannot slide past one another. This does not necessarily mean that a semi-crystalline material will be always.. than an amorphous material. It is more a matter of the individual material s and the. in relation to its.. MECH 221 Lecture 21/7 Thermoplastics: - little crosslinking - ductile - soften w/heating - polyethylene polypropylene polycarbonate polystyrene Thermoplastics vs. Thermosets Thermosets: - significant crosslinking (10 to 50% of repeat units) - hard and brittle - do NOT soften w/heating - vulcanized rubber, epoxies, polyester resin, phenolic resin T mobile liquid crystalline solid viscous liquid Callister, rubber Fig. 16.9 tough plastic partially crystalline solid Molecular weight Adapted from Fig. 15.19, Callister & Rethwisch 8e. (Fig. 15.19 is from F.W. Billmeyer, Jr., Textbook of Polymer Science, 3rd ed., John Wiley and Sons, Inc., 1984.) MECH 221 Lecture 21/8 T m T g

Advanced Polymers Advanced Polymers Ultrahigh Molecular Weight Polyethylene (UHMWPE) Molecular weight around 4x10 6 g/mol Outstanding properties high impact strength resistance to wear/abrasion low coefficient of friction self-lubricating surface Important applications bullet-proof vests golf ball covers hip implants (acetabular cup) UHMWPE Adapted from chapter-opening photograph, Chapter 22, Callister 7e. The Stem, femoral head, and the AC socket are made from Cobalt-chrome metal alloy or ceramic, AC cup made from UMWPE MECH 221 Lecture 21/9 MECH 221 Lecture 21/10 styrene Advanced Polymers: Thermoplastic Elastomers Styrene-butadiene block copolymer butadiene hard component domain soft component domain Another example is silicon rubber Crosslinked materials Fig. 15.22, Callister & Rethwisch 8e. (Fig. 15.22 adapted from the Science and Engineering of Materials, 5th Ed., D.R. Askeland and P.P. Phule, Thomson Learning, 2006.) Forms crystals see Fig. 15.22 in Callister s 9e. MECH 221 Lecture 21/11 All viscous liquids deform continuously under the influence of an applied stress They exhibit behavior. Solids deform under an applied elastic stress, but soon reach a position of equilibrium, in which further deformation ceases. If the stress is removed they recover their original shape They exhibit. behavior. Viscoelastic fluids can exhibit both viscosity and elasticity, depending on the conditions. Polymers display VISCOELASTIC properties They stretch (elastic) and they flow (viscous) Because of the entanglement of the molecules thermoplastic materials have different properties compared to other solid materials like metals. The polymer chains can slide past each other because in thermoplastics, chains do not share chemical bonds with the other chains around them due to the absence of significant crosslinking. MECH 221 Lecture 21/12

If you apply a load on a metal rod, it will stretch to a certain length. As long as the stress does not exceed the yield strength of the rod, when the force is removed, the rod will return to its original length. This is the elastic behavior which we studied earlier. However, if you apply a load on a plastic piece, it too will stretch. If you remove the load quickly the piece may return to its original length, but if you leave the load for some, the polymer chains will slide past each other and flow to increase the length. The longer the load is applied, the more the plastic piece will lengthen (more flow of chains) until it breaks. When you remove the load from a stretched thermoplastic such as a grocery plastic bag, you can see the retraction or shrinkage with. This is different from metals where they retract very quickly. Mechanical properties of polymers are much dependent on If you make a ball of a silly putty, and set it on plate, it flattens out by itself. This is a viscoelastic behavior. Gravity causes the molecules to flow to relieve the stress. Strain rate effect Time is short; less than 1 sec. Time is relatively long; hours. If you through the silly putty ball fast towards the floor it will bounce back with minimum deformation. This cold flow exhibits the viscoelastic nature of thermoplastic materials. MECH 221 Lecture 21/13 MECH 221 Lecture 21/14 As temperature increases, the polymer chains are farther apart, there is more free volume, and can slide past one another more easily. when strain rate is increased, the polymer chains don t have enough to flow past one another. Therefore, they get tangled with each other and break sooner. is a fundamental concept that we need to understand in order to understand polymers behavior and be able to shape them. Most mechanical testing of plastics is actually testing of their viscoelasticity, i.e. how the plastic flows with when different stresses are applied Another way to think of this as if thermoplastic materials have both long-term and short-term properties But what happens to stress with? Strain Stress Elastic strain is fully recoverable (b) viscous strain is not instantaneous and is dependant and.. (d) intermediate behaviour is called viscoelastic e.g. silly putty (c).. Plastics are of course very sensitive to temperature and strain rate MECH 221 Lecture 21/15 MECH 221 Lecture 21/16

and Stress Relaxation Creep vs Stress Relaxation Stress relaxation can be measured by shearing the polymer melt in a viscometer (for example cone-and-plate or parallel plate). If the. rotation is suddenly stopped, i.e. = 0, the measured stress will not fall to zero instantaneously, but will decay in an exponential manner. Relaxation is.. for Polymer B than for Polymer A, as a result of greater elasticity. These differences may arise from polymer microstructure (.,..). When constant stress (or load) is applied, the strain relaxes as function of.. When constant strain is applied, the stress relaxes as function of MECH 221 Lecture 21/17 MECH 221 Lecture 21/18 Physical Meaning of the Relaxation Time Time dependent relaxation modulus: ( t) Er( t) o Stress relaxation after a step strain o is the fundamental way in which shear relaxation modulus is defined. ( t) G( t) G(t) is defined for shear flow. o E(t) is defined for extension flow. MECH 221 Lecture 21/19 o o where (t) is dependent stress at a constant strain But what if we apply shear stress? tensile test ( t) Constant strain applied strain Stress relaxes over as molecules rearrange Temperature Dependence of the Relaxation Modulus E r (t) decreases with and with increasing temperature E r (10)=E Glass transition region Polystyrene, t 1 =10s MECH 221 Lecture 21/20

Stress relaxation of an uncrosslinked melt Stress relaxation of an uncrosslinked melt G o (or G No ) is the plateau modulus G o N RT M where M e is the average mol. weight between entanglements e.. behavior.. Zone (flow region) slope = -1.. Zone.. Zone perse But how would a higher molecular weight affect the tensile properties? A higher molecular weight will affect some of the properties, but typically the modulus does not change much. A higher molecular weight the entanglement of the polymer chains, which will.. the elongation, toughness, and yield strength (slightly). M c : critical molecular weight above which entanglements exist The modulus is more dependent on the of the molecule and less on, so it is relatively unaffected by longer chain lengths. MECH 221 Lecture 21/21 MECH 221 Lecture 21/22 Temperature Dependence of the Relaxation Modulus Mathematical models: Hooke and Newton Effect of Crystallinity Effect of Crosslinking o strain ( t) MECH 221 Lecture 21/23 It is difficult to predict the creep and stress relaxation of polymers. It is easier to predict the behaviour of polymers with the assumption that they behave as linear viscoelastic materials. Deformation of polymeric materials can be divided to two components: Elastic component: Hooke s law ( =E) d Viscous component: Newton s law ( ) dt Deformation of polymeric materials can be approximated by. of Hooke s law and Newton s law. But these equations are only applicable at low strain. MECH 221 Lecture 21/24

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