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The Quark Side - Quantum Physics Podcast

Quantum Chaos Isn’t Completely Chaotic: Scientists Discover Hidden Patterns

Sonntag, 1. November 2026 · 15 min

MP3

Shownotes

Researchers from Zhejiang University and the University of Leeds have used a 24-qubit quantum processor to uncover stable patterns hidden inside quantum chaos.

By combining quantum experiments with classical computing feedback, they found regions where orderly motion can persist without being programmed in advance.

The discovery reveals how order and chaos can coexist in complex quantum systems and suggests new ways to control fragile quantum states—potentially advancing quantum computing and scientific research

This episode includes AI-generated content.

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Welcome to the Quarkside Quantum Physics Podcast, an exploration of the fundamental structure of reality, where quantum laws govern matter, energy, and information. Here, uncertainty is a feature, not a flaw, and understanding begins at the smallest scales.

I want you to imagine, just for a second, that you're holding a glass of perfectly clear water.

Okay.

I'm picturing it.

Right. Now, take a tiny dropper and let a single drop of dark blue ink fall right into the center of that glass. We kind of all know the outcome there. Oh, yeah.

It hits the water, billows out, and just spreads totally chaotically.

Exactly. In a matter of seconds, that distinct, perfect drop is just gone forever, leaving you with this cloudy, messy glass of blue water.

Which is basically entropy in action. The universe has this relentless tendency toward disorder.

Right. And under normal circumstances, you just cannot unmix that ink. Reversing that process seems physically impossible.

Yeah.

The information about that original pristine drop becomes hopelessly scrambled across the entire volume of water.

You would never expect that cloudy water to just spontaneously gather all the ink and perfectly reform it into a crisp drop. But when we shift our focus to the microscopic realm.

Specifically to complex quantum many-body systems.

Yes. Scientists have actually managed to locate the equivalent of that reversing ink drop. They've mapped out these hidden repeating orders inside systems that should be entirely overwhelmed by chaos.

It's incredible. It really challenges some deeply held assumptions about how quantum systems thermalize or, you know, reach equilibrium.

So our mission here today is to explore this massive recent breakthrough. Researchers basically mapped out literal islands of stability residing within this swirling sea of quantum chaos.

Yeah, we're looking at a scenario where a highly entangled system somehow manages to sustain stable, recognizable, repeating patterns.

And we really want to dig into the mechanisms behind this mapping, why these states exist, and honestly how this could completely change the future of quantum technology.

To really appreciate the weight of this discovery, we have to understand why the quantum world is normally defined by just pure, unadulterated chaos.

Right, because before we can appreciate the order, we have to look at the mess.

Exactly. In classical mechanics, the physics we experience daily, we use something called phase space.

Which is like a mathematical map, right?

Right.

It's a mathematical space where every possible state of a system corresponds to a unique point. And in that classical phase space, order and chaos have very clearly defined separate territories.

Okay, let's unpack this with a really big example. Think about the solar system. The planets move in these seemingly perfect, Periodic orbits. That's the order.

Yeah, very predictable.

But the overall late-time motion of the whole system is actually chaotic and impossible to predict far into the future. But the order and the chaos exist in the same universe. They just occupy different regions. They don't overlap.

Right, which ties into the KAM theorem, which basically says that even when a system is mostly chaotic, you can have distinct surviving pockets of regular motion.

But translating that concept into quantum mechanics is where things get incredibly messy.

Messy is an understatement. The rules just don't map cleanly. In classical chaos, a tiny change in starting conditions leads to wildly different outcomes. Think of the butterfly effect.

But quantum chaos is different.

Very different. It's fundamentally driven by entanglement spreading. When the parts of a quantum many-body system interact, their states become deeply entwined.

They can't be treated independently anymore.

Exactly. The system starts exploring its massive Hilbert space, and the local information gets completely smeared out globally.

It essentially thermalizes. So if you take local measurements, it just looks like random noise.

Yeah. And this leaves physicists with a huge theoretical headache. They've been wondering for a long time, if quantum chaos is just this relentless spread of entanglement, can a quantum system even have a mixed phase space like a classical system?

Like, can regular orderly motion actually survive embedded within all that thermalizing entanglement?

That is the core mystery. But proving it has been notoriously difficult.

Because quantum states are so incredibly delicate, right?

Oh, absolutely. The moment you try to probe a highly entangled system to see if it's doing something regular, your measurement forces it to collapse.

You essentially ruin the very dynamics you're trying to observe just by.

Looking at it.

Right.

So researchers had to invent a completely new, gentle way to search for this hidden order without destroying the coherence.

Which brings us to this incredible collaborative team. We've got researchers at Zhejiang University, specifically Hangdong, and a team at the University of Leeds. Right.

Led by senior author Zlatko Popic, along with postdocs Ji Ren and Andrew Hallam.

And what they did is just brilliant. They ran their experiment on a superconducting quantum processor. Specifically, they isolated a 24-qubit ladder system.

And that processor is actually part of a much larger chip that has over 100 qubits.

Yeah, but I want to pause on that setup for a second. Why use a ladder topology? I mean, why not just a standard 1D chain of qubits or a full 2D grid?

That's a great question. A ladder, which is basically two parallel 1D chains coupled together, is this crucial middle ground.

Okay, how so?

Well, a pure 1D chain often has these built-in mathematical symmetries that naturally prevent chaos. It's too simple. But a fully 2D grid thermalizes incredibly fast. It's too chaotic.

Ah, Goldilocks zone.

Exactly. The latter provides just enough connectivity to create deep, complex entanglement and chaotic dynamics, but it restricts things just enough so they can actually look for localized behaviors.

Okay. Okay. So they've got this 24-qubit ladder, and they want to coax it into revealing hidden order. To do this, they built a feedback loop.

Right.

A loop between the superconducting quantum chip and an ordinary classical computer.

And here's where it gets really interesting. But wait. Why do we need an ordinary computer at all? Aren't quantum computers supposed to be incredibly powerful on their own?

You'd think so. But the reality is that current quantum processors struggle to preserve that delicate behavior for long periods. They suffer from decoherence.

So the environment interferes and the system just descends into a messy noise.

Yeah, exactly. If you just initialize those 24 qubits and let them run autonomous, they thermalize way before you can extract meaningful data about their long-term paths.

Okay, but if the classical computer is stepping in, aren't we just doing a classical simulation of a quantum system? What's the point of the quantum chip?

Well, simulating the forward time evolution of a highly entangled 24 qubit system on a normal computer is is computationally agonizing. It's just too much data.

Oh, because the matrix of possible states grows exponentially.

Exactly. The quantum processor is absolutely necessary because it naturally and instantly explores that complex space. It acts as the physical engine.

It's generating the actual physics running through the chaotic landscape.

Yes, but since it can't stop itself from thermalizing, the classical computer has to step in as a guide or a shepherd.

What's fascinating here is how this Short evolution tag team approach bypasses the fragility of modern chips. Tell me how this feedback loop actually works in practice.

Okay, so they prepare the quantum system in a specific starting configuration. Then they let it evolve for just a very brief moment.

Long enough to explore its dynamics, but short enough that it hasn't completely lost coherence.

Exactly.

Then they hit pause and take simple measurements. They grab a snapshot of the quantum state.

And this is where the classical computer tags in.

Right.

The ordinary computer takes that data and applies these complex mathematical tools called tensor networks.

Okay.

I want to dig into the how here because tensor networks sound super abstract. How does that actively map chaos into order?

Think of a tensor network as like an entanglement filter. A fully chaotic thermalized quantum state is just mathematically bloated with entanglement entropy.

It's too noisy. Right.

So the tensor network looks at the measured snapshot and finds the closest matching state that possesses less entanglement. It artificially trims away the messy noise.

Oh, wow. So it mathematically isolates the simpler, more ordered core of the state.

Exactly. And once it calculates that cleaned-up version, it feeds those parameters back to the quantum processor.

So they update the processor, reinitialize it to this cleaned-up state, and let it run for another brief fraction of a second.

And repeat. Initialize. Evolve briefly, measure, trim the entanglement, re-upload, repeat.

That is just a brilliant workaround. And over time, it homes in on repeating motion without anyone actually telling it what that motion should be.

And the results were phenomenal. They published this in Nature Physics. This feedback loop successfully guided the irregular chaotic system into a repeating pattern.

So what does this all mean?

Well, they discovered literal islands of regular motion. residing completely within a sea of chaotic behavior.

It makes me think of like finding perfectly calm, spinning eddies of water right in the middle of a raging chaotic river. The chaos is still there all around it, but the order is hiding within it.

That's a perfect analogy. And they proved that a quantum many-body system can have a mixed-phase space. The regular motion and the chaos exist in the exact same physical system.

And they found they could actually alter these islands, right?

Yeah, by tweaking the parameters, like adjusting the interactions between the qubits. They can actually change the shape and boundaries of these regular paths.

That level of control is just wild. Now, this connects to some previous work they did, right? On something called quantum scars?

Yes. This entire project builds on their previous discovery of quantum many-body scars. Zlatko Popic and his team previously used a 30-qubit system that should have thermalized completely.

But it didn't. Nope.

Instead of settling into disorder, the system would evolve, become entangled... and then repeatedly return incredibly close to its unentangled starting configuration.

It kept its memory. That is so weird. Let's visualize that. Imagine you're looking at a massive, densely packed crowd at a concert. Everyone is bumping into each other, totally random.

A fully chaotic, thermalized system.

Right. But then suddenly, a small group of people in the middle of this mosh pit start doing a perfectly synchronized choreographed dance. They split up and then return to their exact starting positions over and over.

Completely unbothered by the chaos around them. That is exactly what a quantum scar is. It's a rare, low-entanglement trajectory shielded from thermalization.

And the algorithm they used for this new experiment was actually inspired by that work.

Yeah, an algorithm called Scarfinder from a paper they published in PRX Quantum. Scarfinder was basically a mathematical search party to find those rare trajectories.

But this new physical feedback loop takes that to a whole new level. They went from finding isolated trajectories to mapping out entire continuous islands of stability.

Exactly. It suggests these quantum scars aren't just bizarre anomalies. They might be the peaks of much larger structures of order hiding in the quantum realm.

Okay, so bringing this down to Earth for you, the listener, how does this impact us? Because mapping these islands isn't just a neat party trick for physicists, right?

Not at all. It has massive implications for how we use quantum technology in the real world.

Like, could finding and controlling these regular motions be the key to preserving useful quantum behavior for much longer? Basically making quantum computers viable?

Yes. The biggest bottleneck in quantum computing right now is fighting decoherence. Usually we try brute force error correction, which takes tons of extra qubits and overhead.

But this suggests a completely different strategy.

If we connect this to the bigger picture, knowing these islands exist natively within the system means We could potentially design algorithms to intentionally steer computations into these non-thermalizing zones.

You just park your quantum data on a stable island? You use the system's own inherent scarring behavior to shield it from the chaos?

Exactly. You artificially extend the lifetime of the quantum state.

That is huge. And Popovich pointed out another major takeaway here, that quantum processors can now serve as actual instruments of scientific discovery.

Right.

They aren't just future calculators anymore. The machine physically explored its own dynamics and revealed these hidden structures to the scientists. It's a laboratory in itself.

So what's next? Where do they go from here?

The team wants to find out how widespread this behavior really is. What determines the stability of these islands? How does changing the number or arrangement of qubits affect them?

What happens if they use a full 2D grid instead of a ladder?

Exactly. And they really want to pin down the exact mathematical relationship between these newly mapped islands and the previously observed quantum scars.

It's an entirely new geography to explore. To recap this incredible journey, we started with the idea of a drop of ink permanently dissolving in water, the rapid, messy chaos of quantum entanglement.

And we saw how this brilliant quantum classical feedback loop allowed scientists to bypass that thermalization and map out these hidden islands of stability.

They found the synchronized dance hiding inside the chaotic crowd. It proves that order isn't lost in the quantum realm, it just needs the right map to be found.

Learning to stabilize that recurrent activity is a fundamental step toward really controlling quantum systems.

Which leaves us with a pretty mind-expanding question to ponder on your own. If these resilient islands of perfect, repeating order naturally exist, hidden deep within the chaotic quantum realm, which is the very foundation of our entire universe, could this imply that the universe inherently resists total chaos? at its most microscopic level.

It's a fascinating thought.

What other hidden patterns might be dictating the physical laws we experience every day, just waiting for the right feedback loop to reveal them? Maybe the ink drop isn't permanently lost to the water after all. Maybe we just needed a better map to find it.

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