Polymers represent some of the most widely used materials in the world, being found in everything from soft sealants to rigid water pipes. The most basic definition of a polymer is a molecular structure with a long chain of repeating subunits, or monomers. Polymers can be classified into many subcategories. Two of the most basic are the form-holding plastics and the flexible elastomers.
Plastics are further subdivided into thermoplastics and thermosets. Thermoplastics are mostly linear and exhibit very little cross-linking. Thermosets usually have more complicated three-dimensional structures, typically with extensive cross-linking.
Elastomers, also known as rubbers, are comprised of long, coiled polymer chains and can be stretched to beyond their original resting length but will contract back to the original size when released.
In this video, we will determine stress strain curves for different polymeric materials, in order to understand how their mechanical properties affect their performances.
One of the most basic ways polymers are characterized is with a stress-strain curve analysis. This involves applying a known load to a specimen and observing the resulting deformation.
The stress-strain behavior of polymers depends largely on the type of material being analyzed. The stress axis represents the amount of force applied to the material, while the strain curve represents the relative deformation because of this stress. The final point of the curve represents the point where the material ultimately failed, due to the force applied.
In the linear regions of a stress-strain curve, the slope represents the Young's modulus of that material. This is an intrinsic property of a given material. Deformation within this linear region is known as elastic deformation and is reversible. Deformation past this region is known as plastic deformation and is permanent.
Now that you understand polymers and their properties, lets test different polymeric materials using a tensile test machine.
Obtain typical tensile specimens of acrylic, nylon, HPDE and PVC polymeric materials. Using a micrometer, measure the width and thickness at several locations along the shaft of each specimen to determine the average cross-sectional dimensions. Record the average measured width and thickness of each specimen on the data sheet.
Set up the universal testing machine as shown in the JoVE video regarding stress-strain characteristics of steels. Next, place the specimen in the grips of the tensile test machine. Make sure that at least 80 percent of each end is firmly attached to the grips, which will help prevent slippage during the loading operation. Sandpaper may also be used to improve gripping of the sample.
Attach the electronic extensometer securely to the specimen according to the manufacturer's instructions. Next, measure the length of the specimen between the grips. This value is the gauge length and will be used to calculate strain. Now, begin applying the tensile load to the specimen and observe the live reading of applied load on the computer display. If the measured load does not increase, the specimen is slipping through the grips and needs to be re-attached. In this instance, stop the test and re-attach the specimen to the grips.
Continue applying tensile load slowly, observing the shape of the computer-generated load versus displacement graph throughout the loading. Sometime before sample failure, the software will automatically pause the test. Leave the sample in the test machine and remove the extensometer. Resume applying tensile load until failure. Record the maximum load and the load at failure. Remove the broken specimen from the machine. Observe and document the location and character of the fracture. Measure the width and thickness of the specimen in the region of failure, and record the final measurements.
Repeat this protocol for the remaining specimens, making sure to document and characterize the location of their fractures.
With the testing complete, let's now look at the results of the tensile test. Here, we see the progression of failure in a high-density polyethylene sample. During the tensile test there is a significant amount of necking up and down the specimen as the polymeric chains uncoil, showcasing the ductility of HDPE. This phenomenon is even more noticeable if the material is loaded slowly, allowing the HDPE sample to stretch to several times its initial length.
PVC shows a similar failure progression to HDPE, but with a much higher Young's modulus and lower ductility.
The nylon sample had almost as high a Young's modulus as PVC, but was a far more ductile material, elongating more similarly to the HDPE specimen.
In contrast, the acrylic specimen basically fails without any non-linear deformation. The resulting break occurs with no visible elongation of the sample.
Next, let's calculate the Young's modulus for the linear regions of specimens. We will sample three pairs of points across the elastic deformation region, and calculate the slope of each pair. The averages of these three slopes will be the approximate Young's modulus of that material.
As it can be seen, the two highest Young's moduli correspond to the materials which required more force to break. In this example, this represents the PVC and acrylic samples. These materials also underwent little to no plastic deformation, in comparison to HDPE or nylon, making them comparatively brittle materials. The HDPE and nylon samples had lower Young's moduli, meaning the required less force to deform. These samples experienced significant necking, making them the most ductile of the sampled materials.
Let us now look at a couple of common applications of different polymers. Nearly any professional field will find plastics being used, from medical equipment to high-strength building materials.
In civil engineering applications, polymers are widely used for sealants, piping or hoses, siding, coating, and adhesives. The diverse properties of polymers make them a potential candidate for nearly any job.
Elastomers are a specific type of polymer, widely sought out for their unique properties. As they have a large stretch ratio, are electrically non-conductive, and extremely waterproof, they are useful in applications from electrical insulative wires to nitro gloves used in laboratories.
You've just watched JoVE's introduction to tension tests of polymers. You should now understand the basics of polymer science and know the standard laboratory test for determining the stress-strain relationship for different polymeric materials.
Thanks for watching!