Sentence examples for modulus may be from inspiring English sources

It was also demonstrated that the traditional uniaxial tensile modulus may be a poor indicator of the effectiveness of geosynthetics for base course reinforcements.

In the English system the bulk modulus may be expressed in units of pounds per square inch (usually abbreviated to psi), and in the metric system, newtons per square metre (N/m2), or pascals.

In the English system the shear modulus may be expressed in units of pounds per square inch (usually abbreviated to psi); the common SI units are newtons per square metre (N/m2).

It is suggested that the most representative value of elastic modulus may be obtained by extrapolating the measured unloading modulus to zero strain.

The intact rock strength and modulus may be obtained from laboratory tests and the modulus of the reinforced rock may be obtained by back analysing the deformations observed in the field.

Characterizing hydrogels using a biphasic cartilage model, which can predict their behavior based on structural properties, such as permeability and aggregate modulus, may be useful for comparing active lubrication modes of cartilage and hydrogels for the design of articular cartilage implants.

The shear modulus itself may be expressed mathematically as shear modulus = (shear stress)/(shear strain) = (F/A)/(x/y).

(f ( x ) =0) if and only if (x=0), (f ( x+y ) leq f ( x)+f y ) ) for every (x,yin mathbb{R}^), f is increasing, f is continuous from the right at 0. Hence, f must be continuous everywhere on ([ 0,infty ) ). A modulus function may be bounded or unbounded. For example, (f ( x ) =frac{x}{1+x}) is bounded, but (f ( x ) =x ^{p}), (0< pleq 1) is unbounded.

Multiloop control systems designed by simple methods such as the biggest log-modulus tuning may be too sluggish or too oscillatory.

For ECs, fluid shear stress appeared to have greater effect on the elastic modulus than the presence of SMCs and changes to the elastic modulus in coculture may be due to EC SMC communication.

Theoretical calculations suggest that a small difference in shear modulus between phases may be necessary before pronounced plastic deformation can occur.