- #1
barana
- 18
- 0
Dear forum people
The new position of the carbon atoms under uniaxial strain r in the framework of elastic theory is shown by the following equation:
ri'=(I+ε).ri
in which ri and ri' are the position of the carbon atoms before and after the strain is applied, respectively.
I is the unit matrix and ε is the strain tensor which is attached.
I can't calculate ri' .
For example:
δ1=a(√3/2,-1/2) δ2=a(0,1) δ3=a(-√3/2,-1/2)
|δ1|=1+(3/4)ε11-(√3/2)ε12+(1/4)ε22
|δ2|=1+ε22
|δ3|=1+(3/4)ε11+(√3/2)ε12+(1/4)ε22
Can help me?
How calculate |δ1|,|δ2|,|δ3|?
The new position of the carbon atoms under uniaxial strain r in the framework of elastic theory is shown by the following equation:
ri'=(I+ε).ri
in which ri and ri' are the position of the carbon atoms before and after the strain is applied, respectively.
I is the unit matrix and ε is the strain tensor which is attached.
I can't calculate ri' .
For example:
δ1=a(√3/2,-1/2) δ2=a(0,1) δ3=a(-√3/2,-1/2)
|δ1|=1+(3/4)ε11-(√3/2)ε12+(1/4)ε22
|δ2|=1+ε22
|δ3|=1+(3/4)ε11+(√3/2)ε12+(1/4)ε22
Can help me?
How calculate |δ1|,|δ2|,|δ3|?