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Questions tagged [solid-state-physics]

Solid-state physics studies how macroscopic properties of solids (mechanical, electrical, optical, etc.) result from their microscopic structure. It usually deals with the scale where quantum properties of the particles are substantial.

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Interested to calculate TDM of a molecule in the presence of a dielectric. What is the go-to way right now in research circles?
Gourav Kumar Tanti's user avatar
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44 views

In classical mechanics, the space of states is the cotangent bundle of configuration space. This space of states is also called phase space. In the physical case where phase space represents all ...
Silly Goose's user avatar
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2 votes
2 answers
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I am trying to figure out following statement: For noble metals, the free-electron picture would predict that the Fermi sphere does not reach the boundary of the first Brillouin zone. In reality, ...
Syntax's user avatar
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The conditions for adiabatic evolution is that for every possible $n$, we must have $$ \sum_{n\neq m}\frac{\langle n(t) | \dot{H} | m(t) \rangle }{E_n(t)-E_m(t)} \to 0$$ which is achievable either by ...
Ilya Iakoub's user avatar
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1 answer
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In XPS spectra of Silicon we only see $\rm Si$ $2s$ and $\rm Si$ $2p$ peaks. Why no $\rm Si$ $3s$ or $\rm Si$ $3p$ peaks? Silicon has electrons in both the $3s$ and $3p$ orbitals that could be emitted ...
McQuanta's user avatar
4 votes
1 answer
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Most metals are paramagnetic because metals have a lot of unpaired electrons. While carbon is a nonmetal, because graphite has a lot of unsaturated bonds, those pi electrons can move freely just like ...
哲煜黄's user avatar
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1 answer
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I'm trying to follow the math in an old paper discussing the electrical characteristics of niobium. The paper skips over a fairly simple substitution/unit conversion: Here, $\rho_i$ is the intrinsic ...
gspahn's user avatar
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1 vote
2 answers
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I just finished up a uni course on magnetism, which mostly made sense, but I've been left with some questions about ferromagnetic behaviour; in particular, I'm not satisfied with my lecturer's ...
Charlie P's user avatar
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I'm trying to understand the connection between field-theoretic Lagrangians and the standard Hamiltonians used in solid-state physics. In particular, consider a full crystal Hamiltonian of the form: $ ...
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1 answer
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To my understanding, a $k$-point (or wavevector) is a point in reciprocal space that can be used as the “spawning” point of plane waves. These plane waves are then used as a basis set to describe a ...
joerivan's user avatar
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1 answer
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Why does the dipole moment have to be perpendicular to the mirror plane in systems with $C_{1h}$ point group symmetry? I am trying to understand the dipole emission of point defects in solid-state ...
foghorn's user avatar
1 vote
0 answers
47 views

I have a question about how the Berry connection and the velocity operator are computed in continuum models versus in tight-binding models. Let me start with my understanding of the definitions in ...
VerwirrterStudent's user avatar
1 vote
1 answer
216 views

I am currently doing self-consistent calculations for various parameters $\Delta_{i}$, but i run into the problem that I have a U(1)-symmetry break, so when I reach the minima my simulations start ...
JVB's user avatar
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1 answer
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The de Haas van Alphen effect can be summarized as finding peaks in the density of states evaluated at the Fermi energy of a metal at regularly spaced intervals as a function of $1/B$. What's a simple ...
Silly Goose's user avatar
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I am reading Wahabs book for solid state physics, he considers the potential shown in image attached. I understand first two boundary conditions from QM. But where are the other two coming from?
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