Skip to main content

Questions tagged [computational-physics]

The bridge between theoretical and experimental physics which utilizes numerical analysis, specifically through the use of software, to solve problems in physics. This tag is NOT intended for use in solving problems on paper. Please note that details of writing and/or debugging code is OFF-TOPIC and should be asked at either Computational Science, Code Review or Stack Overflow.

0votes
0answers
20views

How to numerically calculate laser beam quality (like β-factor, M2-factor...) fast and accurate? [closed]

ray tracing does not account for diffraction. angular spectrum propagation is too computationally expensive. Is there an algorithm that considers both diffraction and aberrations without being too ...
NFYG's user avatar
-1votes
0answers
45views

Why does the Hamiltonian of RK4 and leapfrog method differ so much in 3-body problem? Chaotic orbit peaks? Periodic orbit? [closed]

I have been trying to simulate the 3-body problem in python with different numerical methods (for different dt size and chaotic vs. periodic configurations) and then plotting it too compare them but ...
Nnx_0C's user avatar
5votes
0answers
43views

Diagonalizing a permutation-invariant operator

Consider a system of $L$ qubits and an operator, $\mathcal{O}$, acting on the system. Every matrix element of this operator is nonzero in the computational basis, so there aren't any obvious conserved ...
miggle's user avatar
13votes
1answer
336views

Physical Description of a Coin. Equations and constraints

I've been trying to describe the behaviour of a coin that can roll, spin and fall with Lagrangian Mechanics. The coin can roll without slipping with it's only "knowledge" of the floor being ...
Álvaro Rodrigo's user avatar
2votes
1answer
81views

Help with approaching a hyperbolic PDE (QED)

This is my first question here, so I'd like to apologize in advance if there's too little, or too much information and for my general lack of "etiquette". I am in need of help with choosing ...
Richard's user avatar
0votes
2answers
96views

Does gravitational time dilation imply that information is processed slower in stronger gravitational fields?

According to general relativity, time runs slower in stronger gravitational fields. From the perspective of a distant observer, a clock on the surface of a neutron star ticks more slowly than one in ...
Chetti's user avatar
2votes
0answers
67views

Renormalization by FeynCalc [closed]

It takes me so many time renormalizing Yukawa theory $$\mathcal{L}_{\text{Yukawa}} = \frac{1}{2}(\partial_\mu \phi)^2 - \frac{1}{2}m_\phi^2 \phi^2 + \bar{\psi}(i \not{\partial} - m_\psi)\psi + g \bar{\...
MakiseKurisu's user avatar
1vote
0answers
32views

When subsonic Fanno flow reaches Mach 1 - what then?

tdlr: in subsonic Fanno flow, At some point I reach Ma=1 at the exit. What happens when I then (magically) increase the length of the pipe? Will the very end stay at Ma=1 and the Mach number at the ...
Dohn Joe's user avatar
1vote
1answer
100views

Assistance on numeric solution to the Grad-Shafranov equation using finite solution

I am currently trying to find a numerical solution to the Grad-Shafranov equation. I am currently using a sort of "toy problem", in which I set the flux surface to be square shaped and zero. ...
user504334's user avatar
2votes
1answer
77views

M-R curves using Polytropic equation of state unexpected behavior [closed]

I'm trying to solve Tolman-Oppenheimer-Volkoff (TOV) equations in the original form $\{p^\prime,m^\prime\}$, using Mathematica, but I'm having some trouble getting the M-R plots since they seem to ...
Sebastián M's user avatar
0votes
0answers
35views

How to Calculate Ground State Scaling Dimension of a Finite Critical System Which is Conformally Invariant?

Suppose I have a 1D finite chain of a critical system (e.g., the quantum Potts model or Ising model). By introducing a conformally invariant boundary condition to the system, specific primary fields ...
Mohammad. Reza. Moghtader's user avatar
0votes
0answers
47views

What does a typical spectral density function $J(\omega)$ look like for a solar photon bath, and internal vibrational phonon bath?

I am currently creating a simulation to simulate different systems of light absorbing molecules that are coupling to a photon bath (sun) and a phonon bath (internal vibrations). I have picked a ...
kelfic42's user avatar
3votes
1answer
250views

Hydrogen atom equation with different boundary conditions

Recently, in a course on computational physics, I've been asked to solve the 3D time-independent Schrödinger equation with Coulomb potential: $$ \left(-\frac{\hbar}{2\mu}\nabla^2 - \frac{e^2}{4\pi\...
Fcp-StackExchange's user avatar
4votes
1answer
199views

References for Numerical Solutions of the Feynman Path Integral

I am looking for references that discuss numerical approaches to evaluating the Feynman path integral. Specifically, I would like references (books, papers, or reviews) that cover: Discretization ...
0votes
1answer
63views

Double pendulum, Poincaré surface

I'm experiencing some issues in computing the Poincaré surface in python. I'm following this post along with the Hamilton equations given in it (which are the same as the post mentions as a reference)....
user2820579's user avatar

153050per page
close