关键化学难题已解,无需量子计算机
Key chemistry question answered, no quantum computer required

原始链接: https://www.quantamagazine.org/key-chemistry-question-answered-no-quantum-computer-required-20260529/

固氮酶能高效地将大气中的氮气转化为氨,长期以来一直是一个科学谜题。由于其复杂的电子相互作用,许多研究人员认为,只有未来的大规模量子计算机才能准确模拟其“基态能量”。这一假设使固氮酶成为了衡量量子计算优于经典计算能力的基准。 然而,研究员 Garnet Chan 对这一共识提出了挑战。通过使用尖端的经典计算技术,特别是通过聚焦于最重要电子构型来压缩量子态的方法,Chan 的团队成功计算出了该酶活性中心(FeMo-co)的基态能量。他们的结果与实验观测值相吻合,证明了在解决一度被认为仅限于量子领域才能处理的复杂化学问题时,经典计算机依然大有可为。 尽管这一成就并未让量子计算变得过时(因为量子机器在模拟随时间变化的动态化学反应方面仍可能具备优势),但它纠正了一个误区,即认为没有量子硬件就不可能实现此类突破。Chan 希望这些经典计算的进步能将研究重心转向模拟完整的固氮酶反应过程,同时也提醒科学界:进步往往源于对现有工具的改进,而非仅仅等待未来技术的出现。

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原文

For most of human history, the pressing question wasn’t how nitrogenase worked — it was how to get enough of what it produced. As late as the 19th century, the most reliable source of usable nitrogen was guano harvested from islands off the coast of Peru, a resource so valuable and rare that nations went to war over it. Then the German chemists Fritz Haber and Carl Bosch cracked industrial nitrogen fixation in 1909, and the practical significance of the problem receded.

The scientific one — understanding how nitrogenase, tucked inside an ordinary soil bacterium, accomplishes what the Haber-Bosch process requires an industrial furnace to do — remained open.

It was an important question in its own right — and one that would achieve new prominence as people debated the best way to solve it.

An Unlikely Test

A classical computer processes information as bits, which take one of two values: either 0 or 1. A quantum computer instead uses qubits, which can exist in a superposition of 0 and 1 simultaneously and can become entangled with one another in ways that have no classical analogue. That means that when (or if) a large-scale quantum computer exists, it will be able to explore many possible solutions to a problem at once, rather than grinding through them in sequence.

For certain kinds of problems with the right mathematical structure, this promises an exponential speedup over anything a classical machine could achieve. The question, ever since quantum computing took off as a subject of theoretical study in the 1990s, has been which problems qualify. One of the most promising domains seems to be simulating chemical interactions: The electron interactions that govern how molecules behave are quantum mechanical at their core, which suggests that a quantum computer might be uniquely suited to modeling them.

The status of nitrogenase as an informal quantum computing benchmark traces back to a 2011 meeting Microsoft organized to explore applications for its nascent quantum computing group. Chan, who’d already been studying nitrogenase for more than a decade at the time, gave a talk on the enzyme.

He doesn’t know to what extent that talk influenced later events, but in 2017, Microsoft researchers published a paper in the Proceedings of the National Academy of Sciences arguing that the entangled complexity of nitrogenase made it a compelling test for quantum computers.

In Chan’s view, it was a strange fit from the start. He disputed the claim, continuing to believe that it was possible to model nitrogenase using classical methods like the ones he’d spent his career developing.

Over the next decade, he would get to work proving it.

Ground-State Debates

Chan and other researchers didn’t set out to explain how nitrogenase works end to end. Rather, they turned to a widely used computational model of FeMo-co and asked a more preliminary question: What is its ground-state energy?

The ground state — FeMo-co’s lowest-energy electronic configuration — is the starting point for the whole reaction. But FeMo-co contains a cluster of seven iron atoms, each with four or five unpaired electrons whose quantum “spins” can point up or down, whose orbitals can shift, and whose behavior depends on what the electrons around them are doing.

This makes measuring FeMo-co’s ground-state energy extraordinarily complex. There are more than 78,000 plausible configurations the electrons might be in; the ground state is a superposition, or a sort of weighted combination, of all these configurations. In principle, the Schrödinger equation tells you how all these different configurations contribute to the ground state and what its overall energy should be. But in practice, solving that equation directly and exactly for a system with as many interacting electrons as FeMo-co has is often impossible.

This is true for both quantum and classical computers. In both cases, you have to start with a simpler approximation of the ground state’s basic structure — an educated guess, often reached only after years of research, about which configurations are contributing the most to the ground state.

Fritz Haber (right) in his laboratory at the Kaiser Wilhelm Institute for Physical Chemistry in Berlin, alongside the chemical engineer Ladislaus Farkas. Haber developed industrial processes for mass-producing both ammonia fertilizer and chemical weapons.

Sueddeutsche Zeitung Photo/Alamy

Then, if you’re using a classical computer, you can try to progressively account for other configurations and show that you can safely ignore the huge number of remaining configurations because they don’t add much to the ground-state energy.

On the other hand, in theory, a quantum computer won’t require you to leave configurations out of your final estimate. Instead, the computer can represent your initial guess directly as a quantum state, and then evolve that state forward in time until it naturally reaches the right ground-state structure — allowing you to calculate the energy precisely.

Many researchers think quantum computers are at an advantage here, because the process of classically ruling out insignificant configurations can get prohibitively difficult. Chan and others, however, disagree. For one thing, they argue, quantum computers still encounter the same bottleneck of needing that reasonable initial guess, and there’s no obvious reason why quantum methods should have any advantage at clearing that bottleneck. Moreover, classical techniques have been rapidly maturing.

But for Chan, asserting that quantum computers might not be needed after all was “like trying to resist the ocean tide,” he said.

Sifting Out the Solution

Since receiving his doctorate from the University of Cambridge in 2000, Chan had been developing and refining ways to compress complicated quantum states by focusing only on their most important configurations. He and his team now hoped to apply these approaches to FeMo-co.

They used two different techniques to winnow down the configurations they needed to look at. Using one method, they started with their guess and incrementally adjusted the behavior of small numbers of electrons. They then showed that adjusting larger numbers of electrons didn’t lead to significant energy changes, giving them a clear recipe for which configurations they could ignore and which they couldn’t.

Their second method was the one that Chan had spent his career working on. It involved breaking their initial state into pieces and allowing only a limited amount of information to flow between those pieces. They then showed that they only needed to consider changes in that information flow up to a particular limit. “Realizing that the description could be achieved by ‘simpler’ methods and pushing these methods extremely hard (as the problem is still computationally challenging) was the key,” Chan wrote in an email.

Both methods produced the same energy estimate for FeMo-co’s ground state (and matched what scientists had observed experimentally), giving the researchers confidence that they had found the true ground state.

The Debate Shifts

Chan hopes that the technical breakthroughs his team made can now be extended to model the full nitrogenase enzyme and its reaction. “My hope is that all these people advocating ‘We need to build a quantum computer to solve the nitrogenase problem’ will join this mission now that we have a route to doing it,” he said.

But getting from the ground state to a full mathematical description of the reaction will be far more difficult, involving calculating energies for a whole sequence of intermediate chemical states. “We’re not even close to achieving the holy grail of this,” Suess said. “We’ve still just described the resting state. But the method is promising in that it suggests we can proceed with some confidence.”

It’s also unclear what the result might mean for researchers’ hopes for quantum computing. Whitfield argues that calculating a single ground-state energy value was never where quantum computers were expected to best their classical counterparts. Their likely advantage, he said, instead lies in that next question on the table: modeling how the system evolves over time. That’s likely to showcase how inefficient classical methods can get — and how much more powerful quantum computers can be.

After years of friendly sparring with the quantum computing community, Chan does not expect the new result to change many minds. After all, he said, quantum chemistry simulation via quantum computers still holds great promise: If a quantum computer were to become available tomorrow, he would gladly use it. But he hopes his team’s new result will help correct the misconception that the hardest chemical problems are simply out of reach until quantum hardware arrives.

“Science is self-correcting,” he wrote in an email, “but quite often, the corrections do not receive the same attention as the initial claim, because the field has moved on to other claims.”

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