Recent content by Armani
-
A
Cut-off energy of Be having HCP structure
It is not working..maybe I am to confused.- Armani
- Post #3
- Forum: Advanced Physics Homework Help
-
A
Undergrad Why does (100) and (010) have the shortest reciprocal lattic
Can anyone explain why the two planes (100) and (010) in the HCP structure have the shortest reciprocal lattice vectors? I mean it says {001}, but why is (001) not included?- Armani
- Thread
- Reciprocal
- Replies: 1
- Forum: Atomic and Condensed Matter
-
A
Graduate In bcc lattice why XRD 100 peak is not observed ?
If you calculate the structure factor of the BCC lattice using: $$S(hkl)=f{1+exp[-i\pi(h+k+l)]}$$, where f= form factor. The value o f S is zero when the exponential has the value -1, which is whenever the argument is: -i*pi* (odd integer). So we have: S=0 when h+k+l= odd integer S=2f...- Armani
- Post #3
- Forum: Atomic and Condensed Matter
-
A
Cut-off energy of Be having HCP structure
Hello, I have to calculate the cut-off energy of Beryllium that have hcp structure with the paramters: a=2.29Å and c=3.58Å. WHAT I HAVE DONE SO FAR: Using plane (100) or (010) Since the formula is: $$E=\frac{1}{2} \times G^2$$ $$G=\frac{2 \Pi}{2d} $$ $$\frac{1}{d^2} = \frac{4}{3} \times...- Armani
- Thread
- Energy Structure
- Replies: 3
- Forum: Advanced Physics Homework Help
-
A
Conversion of a vector from cylindrical to cartesian
Okay, thanks for your help.- Armani
- Post #5
- Forum: Calculus and Beyond Homework Help
-
A
Conversion of a vector from cylindrical to cartesian
are those two expressions for ##cos(\phi)## and ##sin(\phi)## already given? Or did you derive them? And thanks:)- Armani
- Post #3
- Forum: Calculus and Beyond Homework Help
-
A
Conversion of a vector from cylindrical to cartesian
(mentor note: thread moved from general to here hence no template) Hi, I need some help with converting this cylindrical vector: $$\vec A = \vec a_r(3*cos(\phi)-\vec a_{\phi}*2r+\vec a_z5$$ into the cartesian: I have found these: where $$A_x =3cos^2(\phi)+2sin(\phi)*r\\...- Armani
- Thread
- Cartesian Cylindrical Vector
- Replies: 7
- Forum: Calculus and Beyond Homework Help
-
A
What Are the Canonical Commutation Relations for r and p Components?
Hi , I need help with the this exercise: a) Work out all of the canonical commutation relations for components of the operators r and p: [x,y] [x,py] [x,px] [py,pz] and so on. Answer: [ri,pj]=−[pi,rj]=iℏδij [ri,rj]=−[pi,pj]=0 , where the indices stand for x, y, or z and rx=x ry=y rz=z where...- Armani
- Thread
- Commutation Relations
- Replies: 1
- Forum: Advanced Physics Homework Help