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Superfluid Density Minimization for Ground State Energy
Superfluid Density Minimization for Ground State Energy
3 months ago

The superfluid-density distribution should satisfy the minimization condition of the ground-state energy $E$, \begin{gather}\label{dd} - \...

Created 3 months ago · 8 comments· 0 likes

Flux Schnell2.3xClarity 2.3x

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Creation Summary by Vincent

Superfluid Density Minimization for Ground State Energy

This image illustrates the minimization condition for ground-state energy in superfluid systems, involving chemical potential and boson numbers. It explores density distribution and correlation-energy density.

Created by Boris Krumov on Sep 24, 2025 using the Flux Schnell AI image generator model.


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This is beautiful, Boris!

2025-09-24T17:02:09.177ZReply
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Creation Settings

Model
Clarity Upscaler
CKPT

Clarity Upscaler

Start Image
The superfluid-density distribution should satisfy the minimization condition of  the ground-state energy $E$,
\begin{gather}\label{dd}
	- \...
Upscale Prompt
The superfluid-density distribution should satisfy the minimization condition of the ground-state energy $E$, \begin{gather}\label{dd} - \frac{\hbar^2\nabla^{2}\sqrt{n_{\sigma}(\vb r)}}{2m_{\sigma}\sqrt{n_{\sigma}(\vb r)}} +V_\sigma(\vb r) \\ \notag+\int d \vb r' \sum_{{\sigma}'} U_{{\sigma} {\sigma}'}(\vb ...
Creativity

100%

Start Image
The superfluid-density distribution should satisfy the minimization condition of  the ground-state energy $E$,
\begin{gather}\label{dd}
	- \...

Original Creation Settings

Text Prompts
The superfluid-density distribution should satisfy the minimization condition of the ground-state energy $E$, \begin{gather}\label{dd} - \frac{\hbar^2\nabla^{2}\sqrt{n_{\sigma}(\vb r)}}{2m_{\sigma}\sqrt{n_{\sigma}(\vb r)}} +V_\sigma(\vb r) \\ \notag+\int d \vb r' \sum_{{\sigma}'} U_{{\sigma} {\sigma}'}(\vb ...
Weight: 1
Model
Flux Schnell
CKPT
Initial Resolution

Medium

Aspect Ratio

1:1

Runtime

Short

Overall Prompt Weight

50%

Noise Weight

100%

Start Image
The superfluid-density distribution should satisfy the minimization condition of  the ground-state energy $E$,
\begin{gather}\label{dd}
	- \...

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