Physics
Scientists find faster way to move particles across long distances
Researchers have developed a theory that explains how particles can be transported efficiently over vast distances in complex systems with dissipation.
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2 min read
In dissipative systems, the intricate dance between bosons and their environment gives rise to an unlikely phenomenon: the transport of macroscopic particles across vast distances. Dr. Li and colleagues have made a groundbreaking discovery by rigorously exploring this process in long-range bosonic systems, where dissipation – or the loss of quantum coherence due to interactions with the environment – is omnipresent.
To uncover the secrets of macroscopic particle transport, the researchers developed a generalized optimal transport theory for open quantum systems. By carefully examining the relationship between the minimum transport time and the source-target distance, they found that the presence of one-body loss or multi-body loss fundamentally distinguishes the behavior of optimal transport in these systems. Moreover, when both gain and loss are present, even an arbitrarily small gain rate can enable transport over long distances if the lattice gas is dilute. This finding highlights the importance of decoherence-free subspaces, which facilitate the long-distance and perfect transport process.
At its core, this research reveals a counterintuitive yet fascinating relationship between dissipation and particle transport. By probing the limits of dissipative systems, Dr. Li's team has shed light on the intricate dynamics governing the behavior of bosons in these environments. This work not only advances our understanding of quantum many-body systems but also underscores the significance of considering open quantum systems as a more general and experimentally realistic framework for studying particle transport.
As we contemplate the implications of this research, we are reminded that even in the most seemingly inhospitable environments, the universe is capable of surprising us with its hidden patterns and symmetries. The study of dissipative systems offers a poignant reminder of our place within the vast web of causality that underlies all physical phenomena – a place where the boundaries between order and disorder, coherence and decoherence, are blurred and constantly shifting.
1 min read
In a small laboratory somewhere, a team of researchers led by Li H carefully crafted a peculiar setup to study the movement of tiny particles in a complex system. They wanted to understand how these particles would travel long distances through a "lattice" made up of many interconnected nodes.
As they worked, they considered what happens when this lattice is not perfect – perhaps some nodes are missing or extra particles are present. This was a crucial difference from closed quantum systems, where everything is tightly controlled and predictable. By allowing for imperfections like loss and gain, the researchers could better understand how these tiny particles would behave in real-world situations.
Their findings reveal that even with just a small amount of gain – essentially, some nodes producing extra particles – it's possible to transport particles over long distances through the lattice. This is surprising because it was previously thought that such losses would hinder this process entirely. The researchers' discovery has significant implications for our understanding of how information and matter can be transferred in complex systems.
1 min read
In the vast universe of tiny particles, scientists have discovered something remarkable about how they move around. When these particles are connected to each other and can talk to each other, it's like a big conversation going on. But what happens when some of them start to get lost in the conversation? Researchers Li H and her team found that even if some particles disappear, others can still travel very far from where they started.
They built a special tool to help these particles find their way, called "optimal transport theory." It's like a map that shows the best route for the particles to take. The researchers used this map to figure out how far the particles could go if some of them got lost or gained new friends along the way. And what they found was surprising: even with just a tiny bit of help, the particles can travel incredibly long distances. This discovery is helping us understand how things move around in the world we live in, and it might one day lead to new ways to make things work better.
The people behind the work
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Li H et al.
Author
Published in Nature communications
Source: Nature communications
Sources & Verification
Every statement in this story is drawn from the facts below. Each is linked to a primary or reputable source — follow any citation to check it for yourself.
- Dissipation in quantum many-body systems provides a more general and experimentally realistic perspective on particle transport than closed quantum systems. Nature communications
- In this work, we determine the maximal speed of macroscopic particle transport in dissipative bosonic systems featuring both long-range hopping and long-range interactions. Nature communications
- By developing a generalized optimal transport theory for open quantum systems, we rigorously establish the relationship between the minimum transport time and the source-target distance, and investigate the maximal transportable distance of bosons. Nature communications
- We demonstrate that optimal transport exhibits a fundamental distinction depending on whether the system experiences one-body loss or multi-body loss. Nature communications
- Moreover, we present the minimal transport time and the maximal transport distance for systems with both gain and loss. Nature communications
- We observe that even an arbitrarily small gain rate enables transport over long distances if the lattice gas is dilute. Nature communications
- Importantly, we generally reveal that the emergence of decoherence-free subspaces facilitates the long-distance and perfect transport process. Nature communications
- Additionally, we derive an upper bound for the probability of transporting a given number of particles during a fixed period in the presence of particle loss. Nature communications
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