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0 votes
0 answers
40 views

2D Projected Stocastic GPE Equation With Vortices

I am trying to solve the Projected Stochastic Gross-Pitaevskii equation with periodic boundary conditions from this paper https://arxiv.org/pdf/1905.05263. This equation can be found in https://...
Argha Debnath's user avatar
1 vote
1 answer
100 views

Components of Faraday tensor

Maybe it's a very basic physics question but I'm confused and not sure if I should ask my question here. From this paper, I have the potential vector $$ A=A_t d t+A_\phi(d \phi-\omega d t) $$ where $$ ...
Dayzk's user avatar
  • 157
1 vote
0 answers
97 views

Implementation of a cavitation model

Problem formulation Hi, I'm following this reference and I am trying to reproduce Fig. 19: The problem concerns an underwater shockwave, which hits the water-surface and produces a cavitation region. ...
MOOSE's user avatar
  • 159
2 votes
1 answer
122 views

Graph of an ergoregion

I'm trying to graph the region defined by the following equation (which comes from the $g_{00}$ element of the metric (2.1) in this paper) $$ g_{00}=-f H+H^{-1} \omega^2 r^2 \sin ^2 \theta $$ which in ...
Dayzk's user avatar
  • 157
1 vote
1 answer
239 views

Differential complex equations in cosmological problem

I want to solve a differential equation of second order with complex initial conditions. Despite I have wrote all the code with detail, I am still facing some problems I might want to review here. The ...
Julian Yussef's user avatar
1 vote
1 answer
105 views

Plot after applying NIntegrate

I'm trying to integrate and graph $I$ vs $b$ the following integral (eq. 24 in this paper) in wolfram mathematica $$ I = \int_{2}^{\infty} \frac{g_i^3 \mathcal{K}_t \mathrm{~d} r}{r^2\left|\mathcal{K}...
Soliton-104's user avatar
5 votes
1 answer
191 views

Numerically finding a curve that satisfies an underdetermined set of equations

I am trying to determine a phase diagram along the lines of Fig 3. or Fig 4. of this pubilcation. The curves plotted are binodals and are determined by the conditions of equality of chemical ...
jcp's user avatar
  • 357
0 votes
0 answers
47 views

Dealing with Precision Issues in FindRoot for Complex Equations

I'm currently working on a Mathematica code that involves using the FindRoot function to find the poles of the scattering matrix in an one dimentional potetial well and for that, I need to find the ...
Eduardo Soares's user avatar
6 votes
1 answer
160 views

Result of numerical computation representing a real physical quantity still contains a small imaginary components [closed]

I have been grappling with a physics calculation pertaining to thin film optics. I have been endeavouring to use transfer matrix calculations to determine optical reflectance. Attached below is the ...
Hooman Puyandeh's user avatar
1 vote
1 answer
100 views

Inconsistent results solving system of equations with FindRoot

I have been trying to solve the following problem (Is basically a physics problem: an expansion of equations of state up to 1st order of the order parameter in order to solve for the critical ...
Greivin Alfaro's user avatar
0 votes
0 answers
54 views

Finding values of constants for which 1st and 2nd order derivatives of a function vanish

I'm trying to find critical values of some constants $v_c$ and $T_c$, for which holds the equality below: $$\bigg(\frac{\partial P}{\partial v}\bigg)\biggr\rvert_{v=v_c,\; T=T_c}=0,\quad \bigg(\frac{\...
AlexSok's user avatar
  • 27
2 votes
1 answer
224 views

Solving 2D Coupled Nonlinear SO Coupled Equation

I am trying to solve coupled nonlinear SO coupled equations in 2D from the following two papers https://arxiv.org/pdf/2105.08849.pdf and https://arxiv.org/pdf/2109.00491.pdf. They have given an input ...
Argha Debnath's user avatar
-4 votes
1 answer
117 views

Constructing NxN tridiagonal block diagonal matrix with N is a variable [closed]

Hi please can someone help me writing a program of generating a tridiagonal block matrix with dimension of NxN where N is a variable can be 50, 100, 200, 300...etc , Well I don't know how I'm a ...
Med Ch's user avatar
  • 117
2 votes
1 answer
93 views

Numeric solution of ODEs oscillates strongly and stops halfway?

I tried to reproduce the results of a paper. The differential equations are given by ...
cchongb's user avatar
  • 21
0 votes
1 answer
216 views

Diffusion equation with non uniform diffusion constant

I am trying to numerically solve a 3D diffusion type equation with a spatially varying diffusion $\nabla\cdot(K \nabla T)=\partial T/\partial t$ with K a given function of space with different ...
Znuss's user avatar
  • 1

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