Young's modulus is not always the same in all orientations of a material.

Elasticity is related to the Young's modulus of the material.

This Young's modulus does not vary with temperature nor the cultivation process used.

Materials are therefore sought that have a small temperature coefficient of Young's modulus.

All of these parameters are defined in terms of Young's modulus.

This also implies that Young's modulus is always zero.

Young's modulus can vary somewhat due to differences in sample composition and test method.

An example would be the dependence of Young's modulus on the direction of load.

Thus performance of a beam in tension will depend on Young's modulus divided by density.

If a constant stress is maintained on such a material, the strain will change with a changing Young's modulus.

The natural frequency of this vibration is measured to calculate Young's modulus.

For many purposes this is quite sufficient and the values of Young's modulus obtained compare well with those from other tests.

The Young's modulus of a material can be used to calculate the force it exerts under specific strain.

Bioceramics additionally must have a low Young's modulus to help prevent cracking of the material.

The critical height depends on Young's moduli, mismatch size, and surface tensions.

The very high Young's modulus of this material must be ascribed to its super-molecular structure.

Young's Modulus depends only on the material, not its geometry, thus allowing a revolution in engineering strategies.

These materials then become anisotropic, and Young's modulus will change depending on the direction of the force vector.

It was postulated this may be related to the lower Young's modulus of the quartz based bodies.

When the temperature increases, the Young's modulus of the material used to fabricate the moving structure decreases.

Measurements were made of Young's modulus at various angles,, to the cylinder axis.

Young's Modulus allowed, for the first time, prediction of the strain in a component subject to a known stress (and vice versa).

E is the Young's modulus of the material the fork is made from in pascals.

As with most strengthening techniques for steel, Young's modulus (elasticity) is unaffected.

Physical properties like damping and Young's modulus can be used for example to map out thermal shock behaviour of certain materials.

You can measure its modulus of elasticity using standard techniques.

It also must have a large volume with a low modulus of elasticity and a high material yield strength.

Examples are material constants such as modulus of elasticity and specific heat.

The modulus of elasticity of materials is dependent on temperature.

There's a modulus of elasticity in historic events.

Low modulus of elasticity: makes them unsuitable for load-bearing applications.

Even in the university, philosophers spoke of man's hubris while engineers discussed moduli of elasticity.

Since the modulus of elasticity of the wall is so large the deformation is too small to feel or measure.

The modulus of elasticity of beryllium is approximately 50% greater than that of steel.

This amount of deformation is dependent on the modulus of elasticity of the material in contact.

The coefficient of the proportion is called the modulus of elasticity or Young's modulus.

By inducing compression, mechanical properties such as compressive strength or modulus of elasticity, can be measured.

The value of Young's Modulus of Elasticity is same in tension and compression.

Iridium's modulus of elasticity is the second-highest among the metals, only being surpassed by osmium.

Elinvar is a nickel steel alloy with a modulus of elasticity which does not change much with temperature changes.

The wall gets its energy from the product of the strain (deformation as a result of pushing) and the wall's modulus of elasticity.

Multilinear algebra also has applications in mechanical study of material response to stress and strain with various moduli of elasticity.

This is borne out by its comparatively low values for tensile strength, shear strength and modulus of elasticity.

A stiffer beam (high modulus of elasticity and high second moment of area) produces less deflection.

"A comparison of the instantaneous and the sustained modulus of elasticity of concrete", Concr.

This is a nickel-steel alloy with the property that the modulus of elasticity is essentially unaffected by temperature.

The springs used are large, stiff springs with a high modulus of elasticity, and they are highly tensioned.

The American Concrete Institute allows the modulus of elasticity to be calculated using the following equation:

Volume, modulus of elasticity, distribution of forces, and yield strength affect the impact strength of a material.

In addition, the energy release rate can be determined with as modulus of elasticity and as Poisson's ratio in the following way.'

It is often referred to simply as the elastic modulus.

In general, elastic modulus is not the same as stiffness.

As such, a stiffer material will have a higher elastic modulus.

Using the relationships between the elastic modulus, these equations may also be expressed in various other ways.

Their elastic modulus changes significantly only at high (melting) temperature.

These materials are also noted for their high elastic modulus and hardness.

The pressure elastic modulus showed a similar non-linear pattern.

If only passive properties determine the pressure elastic modulus, an exponential increase would have been expected.

They also have a high elastic modulus, resulting in excellent specific tenacity-three times that of steel.

The change in elastic modulus between the two states is similar for both these materials and is of the order of 100 times, or more.

However, it is limited because the calculated elastic modulus will decrease as more data points are used along the unloading curve.

Stiffness (or elastic modulus) can in theory affect the ride comfort and power transmission efficiency.

Consequently, the conventional Young's elastic modulus should be obtained as , where is the test duration.

It has a low elastic modulus.

In a real material, the stiffness of the springs is called the elastic modulus, and the mass corresponds to the density.

They featured higher tensile strength and higher elastic modulus.

In most engineering applications the materials parameters needed are: elastic modulus, yield point, fracture strain, and so on.

If the external source supplies enough energy such that the elastic modulus of the object is exceeded, the object will break.

Other physical properties such as elastic moduli, specific heat, and the electronic energy gap also increase, suggesting the crystal is approaching instability.

Neuronal development of precursor cells is maintained by gels with low elastic modulus.

They are termed anisotropic materials and require the measurement of several elastic moduli for their proper specification.

The computer calculates the elastic modulus with this data according to the Oliver-Pharr (nonlinear).

After the experiment, the tendon's elastic modulus is determined and used to compute the exact force produced by the muscle.

It has been shown experimentally that the elastic modulus (E) of a polymer is influenced by the load and the response time.

Change in elastic modulus (measured by Impulse excitation technique)

The initial portion of the curve is linear and the tensile modulus E is obtained from its slope.

These sheets, called graphene oxide paper have a measured tensile modulus of 32 GPa.

All three have a higher tensile modulus, weight for weight, than steel, aluminium, magnesium or titanium:

To withstand such loads, the codes typically call for a tensile modulus of rupture strength of at least 50 lbf/in.

In composite form the tensile modulus is reduced, but the modulus-to-density ratios for carbon fibre and Kevlar nevertheless remain markedly superior to those of the common engineering materials.

Young's modulus - in solid mechanics, Young's modulus, also known as the tensile modulus, is a measure of the stiffness of an isotropic elastic material.

While incorporation of 10-25% rubber into rigid thermoplastics increases the toughness, the much lower tensile modulus of the rubber component lowers the stiffness of the product.

Specialist ultra-high modulus CFRP (with tensile modulus of 420 GPa or more) is one of the few practical methods of strengthening cast-iron beams.

He established a test house in Southwark, London and built a large hydraulic tensile test machine, or tensometer for examining the mechanical properties of components, such as their tensile strength and tensile modulus or stiffness.

Young's modulus is not always the same in all orientations of a material.

Elasticity is related to the Young's modulus of the material.

This Young's modulus does not vary with temperature nor the cultivation process used.

Materials are therefore sought that have a small temperature coefficient of Young's modulus.

All of these parameters are defined in terms of Young's modulus.

This also implies that Young's modulus is always zero.

Young's modulus can vary somewhat due to differences in sample composition and test method.

An example would be the dependence of Young's modulus on the direction of load.

Thus performance of a beam in tension will depend on Young's modulus divided by density.

If a constant stress is maintained on such a material, the strain will change with a changing Young's modulus.

The natural frequency of this vibration is measured to calculate Young's modulus.

For many purposes this is quite sufficient and the values of Young's modulus obtained compare well with those from other tests.

The Young's modulus of a material can be used to calculate the force it exerts under specific strain.

Bioceramics additionally must have a low Young's modulus to help prevent cracking of the material.

The very high Young's modulus of this material must be ascribed to its super-molecular structure.

Young's Modulus depends only on the material, not its geometry, thus allowing a revolution in engineering strategies.

These materials then become anisotropic, and Young's modulus will change depending on the direction of the force vector.

It was postulated this may be related to the lower Young's modulus of the quartz based bodies.

When the temperature increases, the Young's modulus of the material used to fabricate the moving structure decreases.

Measurements were made of Young's modulus at various angles,, to the cylinder axis.

Young's Modulus allowed, for the first time, prediction of the strain in a component subject to a known stress (and vice versa).

E is the Young's modulus of the material the fork is made from in pascals.

As with most strengthening techniques for steel, Young's modulus (elasticity) is unaffected.

Physical properties like damping and Young's modulus can be used for example to map out thermal shock behaviour of certain materials.

Young's modulus is the measure of how much force is needed to stretch or compress a substance.

Charts are presented which permit an estimate of settlement for various compression moduli, Poisson's ratio, and clay thickness.

The compression modulus is difficult to measure experimentally because of the thin, fragile nature of bilayers and the consequently low forces involved.

Field measurements of settlement are compared with values computed using compression moduli determined both from consolidation and compression tests in the laboratory.

The area compression modulus K, bending modulus K, and edge energy , can be used to describe them.

The bending modulus, compression modulus and bilayer thickness are related by such that if two of these parameters are known the other can be calculated.

Key words: sand, stress–strain behaviour, triaxial test, direct simple shear test, shear modulus, triaxial compression modulus.

Wide angle X-ray scattering (WAXS) provides a basic measure of polymer chain formation, which is seen to correlate closely with the compression modulus as it develops during cure.

Cracking in soils that are undergoing drying is controlled by soil suctions and by soil properties such as compression modulus, Poisson's ratio, shear strength, tensile strength, and specific surface energy.

Thus, a material with a high Young's modulus is very rigid.

Young's modulus is not always the same in all orientations of a material.

A material whose Young's modulus is very high can be approximated as rigid.

This Young's modulus does not vary with temperature nor the cultivation process used.

The test results indicate that the Young's modulus decreases with increasing swelling.

These parameters are defined in terms of Young's modulus.

The first plot on the right shows density and Young's modulus, in a linear scale.

Materials are therefore sought that have a small temperature coefficient of Young's modulus.

Young's modulus is the stress divided by the strain.

This also implies that Young's modulus is always zero.

Elasticity is inversely related to the Young's modulus of the material.

An example would be the dependence of Young's modulus on the direction of load.

If a constant stress is maintained on such a material, the strain will change with a changing Young's modulus.

Thus performance of a beam in tension will depend on Young's modulus divided by density.

However, it has lower young's modulus and fracture toughness with brittle nature.

A constant Young's modulus applies only to linear elastic materials.

Young's modulus can vary somewhat due to differences in sample composition and test method.

The natural frequency of this vibration is measured to calculate Young's modulus.

For many purposes this is quite sufficient and the values of Young's modulus obtained compare well with those from other tests.

The Young's modulus of a material can be used to calculate the force it exerts under specific strain.

The string would have to have a high value of Young's modulus to prevent it stretching too much.

Young's modulus has been repeatedly used to characterize the mechanical properties of many tissues in the human body.

The quantity E is the elastic Young's modulus of the material.

The critical height depends on the Young's modulus, mismatch size, and surface tension.

It then displays a quantitative line of tissue stiffness data (the Young's modulus).