Holographic Entanglement Entropy Quiver solutions
Version 1.0.1 (14.5 MB) by
Mauro Giliberti
Explore a solution r(x,z) that minimize RT entropy for three different quiver theories, varying Lₓ and z*.
This is the results of a numerical solution for the minimal Ryu-Takayanagi entanglement entropy surface in the case of a quiver theory. It is a visualization of how the entanglement surface changes both in shape and value when the parameters change.
The main work, both the physics background and the numerical methods, will be published soon.
To use it, simply execute the .fig files, one for each Quiver (Q1, Q2, Q3). The figures will open with two sliders, and the solution will update when the parameters change.
Cite As
Mauro Giliberti (2025). Holographic Entanglement Entropy Quiver solutions (https://uk.mathworks.com/matlabcentral/fileexchange/181994-holographic-entanglement-entropy-quiver-solutions), MATLAB Central File Exchange. Retrieved .
MATLAB Release Compatibility
Created with
R2023a
Compatible with any release
Platform Compatibility
Windows macOS LinuxTags
Acknowledgements
Inspired by: Professional Plots
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HEEQ_solutions/Functions
HEEQ_solutions/Functions/Professional Plots
HEEQ_solutions/Functions/Professional Plots/STANDARDS
HEEQ_solutions/Functions/Spline 2D - surface
HEEQ_solutions/Functions/Spline 2D - surface/gridfitdir
HEEQ_solutions/Functions/Spline 2D - surface/gridfitdir/test
HEEQ_solutions/Functions/Spline 2D - surface/gridfitdir/demo
| Version | Published | Release Notes | |
|---|---|---|---|
| 1.0.1 | Added instructions, removed toolbox |
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| 1.0.0 |
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