Sentence examples for stress analysis techniques from inspiring English sources

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In the past decade several versions of micro-scale residual stress analysis techniques have been developed based on Focused Ion Beam (FIB) milling at sample surface followed by Digital Image Correlation (DIC) for the determination of the resulting strain relief.

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The finite element stress analysis technique can be used to optimise both design and materials selection in many load-bearing components.

As the nonlinear collapse is the buckling mode evident in the experimental tests, a nonlinear stress analysis technique has been adopted to simulate the buckling responses.

Finite element stress analysis technique has been used to optimize both design and material selection in load-bearing components in artificial hip joints based on the static load analysis, by selecting the peak load during the patient activity.

In this work,theThermoelastic Stress Analysis (TSA) technique was used to characterize the fracture mechanics behaviour of twomartensitic stainless steels.

A thermoelastic stress analysis (TSA) technique using thermomechanics is used to process the IR fields and relate them to surface stresses and strains.

Very efficient stress analysis and fatigue life assessment techniques are needed if this is to become routine.

In this study, we demonstrate the capability of two nondestructive inspection (NDI) techniques, thermoelastic stress analysis and angle-beam ultrasonic inspection, to both assess the health of an SPD coating and to detect and characterise representative fatigue crack growth beneath it.

Thermoelastic stress analysis (TSA) is a contactless technique for measuring stress distributions in mechanical components stressed by dynamic loads.

Experimental techniques using thermoelastic stress analysis (TSA) are presented to characterize static damage initiation and progression in fiber reinforced polymer (FRP) single lap shear joints.

Finite element (FE) method of stress analysis is a computer-assisted mathematic technique that allows stress levels and distributions to be evaluated in systems with irregular geometry and usually nonhomogeneous physical properties [11].

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