The strength of a metal plays an important role in designing products or structural architectures. The different elements of metal strength include tensile strength, yield strength, hardness, and density.
Key differences between yield strength vs tensile strength are crucial for understanding a metal’s performance. The elastic limit determines the extent to which a material can be deformed without permanent changes.
In many engineering applications, the proof stress is used to define the yield point, especially for materials that do not have a clear yield point.
Tension vs. compression forces can affect the maximum stress or pressure a metal can handle before failure. Understanding the stress-strain curve is crucial for selecting the best material strength for a specific application.
Additionally, tensile strength measurements focus on the stretching and breaking points of a material under tension, providing valuable insights that complement the understanding of compressive forces and maximum stress.
Tension vs. Compression Forces: A Quick Guide
Below, we briefly describe tensile and compressive forces in metals, breaking down how each works and their effects on various metals.
Tensile Force in Metals
When a metal stretches, it experiences tensile strength. Mathematically, tensile stress equals force/area. The maximum tensile stress a metal can handle represents its tensile strength. The stress strain curve helps in visualizing this process, and a tensile test is often conducted to determine these properties.
Tensile strength is divided into yield strength and ultimate tensile strength. The first occurs when the metal is subjected to external tensile strength loading, causing it to undergo both plastic deformation and elastic deformation.
The yield strength denotes the tensile strength force up to which a metal can regain its original shape once the force is removed.
The material’s yield strength is a key factor in this process. In many engineering applications, the proof stress is used to define the yield point, especially for materials that do not have a clear yield point. This helps determine the maximum stress a material can endure before permanent deformation occurs.
Beyond the yield point, the metal will continue to undergo plastic deformation until a point before necking takes place. This limit is known as the ultimate tensile strength.
In short, it represents the maximum tensile stress a metal can handle without breaking into two pieces. The stress strain curve illustrates this stress value clearly, highlighting the material’s yield and tensile strength characteristics.
Compressive Force in Metals
Compressive force represents the maximum compression or pressure a metal can handle without breaking. There is a reduction in the length in comparison to its original measure.
Although tensile strength measurements focus on the stretching and breaking points of a material under tension, they provide valuable insights that complement the understanding of compressive forces.
There are six different types of compressive failure modes:
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- Buckling: Sudden sideway change in original shape under an axial load
- Shearing: Sliding failure along the direction of applied force
- Double barrelling: The formation of two barrels during the compression of high prismatic bodies without external zones
- Barrelling: The generation of a convex surface on the exterior of a cylinder
- Homogeneous compression: No friction is present at the contact surface
- Compressive instability: Failure due to work softening of the metal
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A widely accepted test to determine the compressive strength under maximum stress is the Mohs hardness test.
Different Metals Under Maximum Stress and Tension vs. Compression Forces
The maximum value of compressive strength and tensile strength varies between metals. Some metals show exceptional tensile strength under tension, whereas some metals are good at handling maximum compressive force.
Thus, comparing two metals under tension and compression forces requires first acknowledging the intended application; only then can the metals be effectively compared.
This comparison often involves understanding the yield strength vs tensile strength of each metal and how the material’s resistance affects its performance.
The following table compares the tensile strength, yield strength, hardness, and density of various metals:
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Aluminum 6061-T6 | 45000 | 40000 | 60 | 2720 | |||||
Aluminum 5052-H32 | 33000 | 28000 | 2680 | ||||||
Aluminum 3003 | 22000 | 21000 | 20 to 25 | 2730 | |||||
Steel A36 | 58-80000 | 36000 | 7800 | ||||||
Steel Grade 50 | 65000 | 50000 | 7800 | ||||||
Yellow Brass | 40000 | 55 | 8470 | ||||||
Red Brass | 49000 | 65 | 8746 | ||||||
Copper | 28000 | 10 | 8940 | ||||||
Phosphor Bronze | 55000 | 78 | 8900 | ||||||
Aluminum Bronze | 27000 | 77 | 7700-8700 | ||||||
Titanium | 63000 | 37000 | 80 | 4500 |
Steel has higher tensile strength and yield strength than aluminum; however, aluminum is lightweight and offers better resistance to corrosion than steel. Thus, studying the parameters is important when considering the application requirements.
Also, a metal can have high tensile strength yet low compressive strength and vice versa. For instance, the compressive strength of cast iron is more than its tensile strength, but it’s the opposite of mild steel.
Brittle materials like cast iron contain many voids. Under tensile strength, these voids act as notches, resulting in a high propagation of cracks through the material. But these voids get closed under a compressive force, nullifying any possible crack propagation.
On the other hand, in ductile materials, cracks formed under the load are closed easily without propagating through the material. As a result, these are equally strong in tension and compression; however, they tend to fail under shear stress.
The Importance of Understanding Yield Strength and Tensile Strength
Compression and tensile strength are very important properties of a metal when it comes to engineering design. In any engineering design, the main objective is to keep the plastic deformation and permanent deformation as small as possible.
A tensile test is crucial to determine these strengths accurately. In this regard, Young’s modulus measures the degree of plastic deformation of a material under lengthwise tension or compression.
Young’s modulus is another way of calculating the degree of deformation of a material under lengthwise tension or compression. It’s defined as the ratio between longitudinal tensile stress and strain. The higher the Young’s modulus, the stiffer the material, and the smaller the elastic deformation for a given applied load.
For example, constructing a house from a metal with a low Young’s modulus will deflect a lot under a compressive load; a stiffer metal would give a more desired response.
Modern vaulting poles are a great example of this. To maximize an athlete’s performance, a vaulting pole should be made of light materials but also store elastic strain as the pole bends. Thus, these poles are constructed from fiberglass (E =15 GPa) or a mix of fiberglass and carbon fiber (E =500 GPa).
The Young’s modulus for some of the most commonly used metals is shown below:
Material | Young’s Modulus (E) | |
106 psi | 109N/m2, GPa | |
Aluminum | 10.0 | 69 |
Brass | 102-125 | |
Copper | 17 | 117 |
Nickel | 31 | 170 |
Stainless steel (AISI 302) | 180 | |
Structural steel (ASTM-A 36) | 200 | |
Carbon steel | 215 | |
Titanium (pure) | 16 | |
Titanium alloy | 105-120 | |
Wrought iron | 190-210 |
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