Related Experiment Video
Updated: Jan 22, 2026

10:00
Gradient Echo Quantum Memory in Warm Atomic Vapor
Published on: November 11, 2013
13.2K
Many-Body Non-Hermitian Skin Effect with Exact Steady States in the Dissipative Quantum Link Model
Yu-Min Hu1,2, Zijian Wang1, Biao Lian3
1Tsinghua University, Institute for Advanced Study, Beijing 100084, China.
Physical Review Letters
|January 20, 2026
Summary
We present a dissipative lattice gauge model demonstrating the many-body non-Hermitian skin effect. This model shows particle motion and allows for a new hierarchical skin effect, observable in current simulators.
Area of Science:
- Quantum physics
- Condensed matter physics
- Lattice gauge theory
Background:
- The non-Hermitian skin effect describes the accumulation of particles at the boundaries of a system.
- Understanding many-body effects in non-Hermitian systems is crucial for quantum simulations.
Purpose of the Study:
- To introduce a novel dissipative lattice gauge model.
- To investigate the many-body version of the non-Hermitian skin effect.
- To explore a new type of many-body non-Hermitian skin effect: the hierarchical skin effect.
Main Methods:
- Development of a dissipative lattice gauge model with local gauge symmetry.
- Analysis of dissipative couplings between dynamical gauge fields and the environment.
- Exact construction of a steady state for the many-body non-Hermitian skin effect.
Main Results:
- Demonstration of the many-body non-Hermitian skin effect in the dissipative lattice gauge model.
- Observation of chiral particle motion due to dissipative couplings.
- Realization of a novel hierarchical skin effect with multi-order moment accumulation.
Conclusions:
- The proposed model provides a platform for studying many-body non-Hermitian phenomena.
- The findings are experimentally accessible using state-of-the-art lattice gauge simulators.
- This work opens new avenues for exploring complex quantum systems with engineered dissipation.
Related Concept Videos
The Quantum-Mechanical Model of an Atom
56.7K
Shortly after de Broglie published his ideas that the electron in a hydrogen atom could be better thought of as being a circular standing wave instead of a particle moving in quantized circular orbits, Erwin Schrödinger extended de Broglie’s work by deriving what is now known as the Schrödinger equation. When Schrödinger applied his equation to hydrogen-like atoms, he was able to reproduce Bohr’s expression for the energy and, thus, the Rydberg formula governing hydrogen spectra.
56.7K
Quantum Numbers
49.4K
It is said that the energy of an electron in an atom is quantized; that is, it can be equal only to certain specific values and can jump from one energy level to another but not transition smoothly or stay between these levels.
49.4K
Fisher's Exact Test
1.2K
Fisher's exact test is a statistical significance test widely used to analyze 2x2 contingency tables, particularly in situations where sample sizes are small. Unlike the chi-squared test, which approximates P-values and assumes minimum expected frequencies of at least five in each cell, Fisher's exact test calculates the exact probability (P-value) of observing the data or more extreme results under the null hypothesis. This feature makes it especially valuable when the assumptions of...
1.2K
Power Dissipated in a Circuit: Problem Solving
1.6K
The equivalent resistance of a combination of resistors depends on their values and how they are connected.
The simplest combinations of resistors are series and parallel connections. In a series circuit, the first resistor's output current flows into the second resistor's input; therefore, each resistor's current is the same. Thus, the equivalent resistance is the algebraic sum of the resistances. The current through the circuit can be found from Ohm's law and is equal to the...
The simplest combinations of resistors are series and parallel connections. In a series circuit, the first resistor's output current flows into the second resistor's input; therefore, each resistor's current is the same. Thus, the equivalent resistance is the algebraic sum of the resistances. The current through the circuit can be found from Ohm's law and is equal to the...
1.6K
Steady State Concentration
5.9K
A steady state refers to the level of a drug in the body once it has reached an equilibrium between administration and elimination. It represents the point at which the drug administration rate equals the drug elimination rate, resulting in a relatively constant concentration in the body over time. The dynamic equilibrium is crucial to ensure the drug's effectiveness with minimal risk of toxicity.
Most drugs are administered in repeated doses at fixed intervals or through continuous...
Most drugs are administered in repeated doses at fixed intervals or through continuous...
5.9K
Steady Flow of a Fluid Stream
683
Consider a control volume, such as a pipe with solid boundaries, through which fluid flows and changes direction due to the impulse exerted by the resulting force from the pipe walls. In steady flow, the mass of fluid entering the control volume at a given time, t, with velocity v1, is equal to the mass leaving after infinitesimal time dt, with velocity v2.
During this process, the momentum of the fluid within the control volume remains constant over the time interval dt. By applying the...
During this process, the momentum of the fluid within the control volume remains constant over the time interval dt. By applying the...
683

