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Size effects on elasticity, yielding, and fracture of silver nanowires

Submitted by Yong Zhu on

This paper reports the quantitative measurement of a full spectrum of mechanical properties of fivefold twinned silver (Ag) nanowires (NWs), including Young’s modulus, yield strength, and ultimate tensile strength. In-situ tensile testing of Ag NWs with diameters between 34 and 130 nm was carried out inside a scanning electron microscope (SEM). Young’s modulus, yield strength, and ultimate tensile strength all increased as the NW diameter decreased.

Buckling of Aligned Carbon Nanotubes as Stretchable Conductors: A New Manufacturing Strategy

Submitted by Yong Zhu on

We systematically investigated the interesting electric response of the aligned CNT ribbons under mechanical strain. We found that CNTs slide on a PDMS substrate under tension, but buckle under compression (releasing). Such an irreversible mechanical deformation is responsible for the observed irreversibility in the electric resistance upon the first stretching/releasing.

Cam Follower Mechanism and energy efficiency

Submitted by Jigar Y. Patel on

You can see practical model of cam follower mechanism for clean energy.
Follower move little bit and help cam to rotate 6 times more peripheral
length. Cam can rotate 360 degree using two followers. You can get full
research at my blog at

http://energyefficientmechanism.blogspot.in/2009/04/mechanism-to-increa…

 

 

 

First order linear system

Submitted by D Rabinovich on

A linear (hyperbolic) first-order system has to be solved using Finite Elements.

As I understand usually non-standard discretizations are used in this case (Discontinuous Galerkin for example).

What is the reason for this? Can such an equation be modeled using standard Galerkin methods (say, linear finite elements)? 

Would standard Galerkin discretization cause instability of the solution?

Thanks,

Daniel

Spring stiffness of a helical spring

Submitted by Biswajit Banerjee on

Once in a while I have to find the stiffness of a spring that I get from the local hardware shop.  I usually use a formula that can be found in some books on mechanics of materials.

But the assumptions bother me a bit because the springs that I used usually underwent large deformations and I wasn't sure whether the numbers I was using were correct or not.  

To check the formula I compared its predicted k to numbers from Abaqus simulations and found reasonably good results for many situations - but not for soft springs.