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HNQ
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12:34 AM
1
Q: Conservation of energy in cosmological redshift

Optimal CrocodileWhen light is released from a faraway star (that is, most noticeably a faraway star), the wavelength is stretched due to the expansion of the universe. The photons/light wave lose energy in that context. I have heard some claim that within GR, this is an example of a violation of conservation of ...

 
16 hours later…
HNQ
HNQ
4:15 PM
2
Q: How do atoms and quantum mechanics create Hookes Law for a spring

Ben WyvisHas Hooke Law force is proportional to extension got a mathematical proof from quantum mechanics and how atomic bonds behave?

 
1 hour later…
HNQ
HNQ
5:45 PM
1
Q: Sum of the individual kinetic energies of the particles which make the system the same as the K.E. of the center of mass? What's bad in my reasoning?

niobiumI have one idea, but I'm not sure it's true. According to Newton's second law, we have: $$ F_{ext} = \sum m_i \cdot a_i \tag{1}$$ (where $i$ denotes all the particles of the system), or: $$F_{ext} = m_T \cdot a_{cm} \tag{2}$$ where $m_T$ is the total mass of the system and $a_{cm}$ the accelerati...

 
4 hours later…
HNQ
HNQ
9:30 PM
2
Q: Does the different strength of gravity at varying heights affect the forces within a suspended or standing object

user36093If there was a very tall object suspended just above the ground the force of gravity acting on a nominal sized section of it would be higher near the bottom than at the top. Would this increase the tension within the object? Now stand the object on the ground. The force within the object has chan...

 
1 hour later…
HNQ
HNQ
10:59 PM
1
Q: Is internal energy depended on the acceleration of the system?

SemiballisticSConsider ideal gas confined in an adiabatic container. We know that internal energy does not depend on the velocity of a uniformly moving system, because relative to the walls of the container, the effect of uniform motion is cancelled, hence pressure does not depend on the uniform motion and the...

HNQ
HNQ
11:22 PM
3
Q: How can I calculate derivative of eigenstates numerically?

Luqman SaleemI want to calculate $\langle n | \partial_{k_x} n \rangle$ where $| n \rangle \equiv | u_{n,\mathbf{k}} \rangle $ is the $n$-th Bloch eigenstate of a $6\times6$ Hamiltonian $H\equiv H(\mathbf{k})$. The wave vector $\mathbf{k}$ lies inside the first Brillouin zone (BZ). Due to the nature of $H$, I...


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