New US sonar tech to hunt hidden WWII-era bombs buried at 400+ underwater sites
Connor Hodges, a Ph.D. student at the University of Texas at Austin, is working on advancing underwater detection by studying how UXOs degrade over time and how those changes affect their acoustic signatures.
'Many of these sites are in shallow water, potentially posing a threat to human safety, and date back several decades,' said Hodges. 'This long exposure to the environment leads to corrosion as well as encrustation in the form of barnacles or algal growth.'
UXOs may remain dormant for decades, but if disturbed—stepped on, struck, or moved—they could still detonate. Traditional sonar systems rely on recognizing shapes and materials underwater.
But as corroded bombs lose their distinct appearance, they begin to blend into the seabed. The acoustic signals they return weaken or shift, increasing the chance of false negatives during surveys.
To better understand how aged UXOs behave acoustically, Hodges and his team examined a series of AN-Mk 23 practice bombs—small-scale training bombs used during WWII. These particular munitions had been submerged in a brackish pond on Martha's Vineyard for over 80 years.
The researchers compared the sonar response of these corroded, biofouled bombs with that of pristine ones. They measured how sound waves scattered off the bombs from various angles and directions, discovering that degradation significantly changes the object's acoustic resonance and returns a much weaker signal.
'Acoustic scattering techniques give an insight into the internal structure of the object imaged, as well as a method to 'see' into the seafloor,' said Hodges.
As military sites are repurposed for civilian use, understanding how old munitions interact with sonar becomes increasingly vital. Hodges emphasizes the importance of UXO detection in environmental remediation and public safety:
'There is a risk of detonation if they are stepped on or otherwise disturbed,' he added. 'This poses a larger risk to human safety in shallow waters, and UXO identification and recovery becomes vital as old sites are transitioned away from military use.'
Hodges plans to expand his work to include other types of munitions and explore different corrosion and encrustation scenarios. His research may ultimately contribute to more reliable models for sonar-based UXO detection—critical tools for military, environmental, and humanitarian operations.
'Underwater UXO can be tricky to find and recover, so it is important that this can be done safely and effectively,' said Hodges. 'We hope this work will ultimately help save lives.'
Hodges will discuss this research on Monday, May 19, at 8 am CT as part of the joint 188th Meeting of the Acoustical Society of America and 25th International Congress on Acoustics.
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Scientific American
2 hours ago
- Scientific American
Breakthrough Proof Brings Mathematics Closer to a Grand Unified Theory after More Than 50 Years of Work
One of the biggest stories in science is quietly playing out in the world of abstract mathematics. Over the course of last year, researchers fulfilled a decades-old dream when they unveiled a proof of the geometric Langlands conjecture — a key piece of a group of interconnected problems called the Langlands programme. The proof — a gargantuan effort — validates the intricate and far-reaching Langlands programme, which is often hailed as the grand unified theory of mathematics but remains largely unproven. Yet the work's true impact might lie not in what it settles, but in the new avenues of inquiry it reveals. 'It's a huge triumph. But rather than closing a door, this proof throws open a dozen others,' says David Ben-Zvi at the University of Texas at Austin, who was not involved with the work. Proving the geometric Langlands conjecture has long been considered one of the deepest and most enigmatic pursuits in modern mathematics. Ultimately, it took a team of nine mathematicians to crack the problem, in a series of five papers spanning almost 1,000 pages. The group was led by Dennis Gaitsgory at the Max Planck Institute for Mathematics in Bonn, Germany, and Sam Raskin at Yale University in New Haven, Connecticut, who completed his PhD with Gaitsgory in 2014. On supporting science journalism If you're enjoying this article, consider supporting our award-winning journalism by subscribing. By purchasing a subscription you are helping to ensure the future of impactful stories about the discoveries and ideas shaping our world today. The magnitude of their accomplishment was quickly recognized by the mathematical community: in April, Gaitsgory received the US$3-million Breakthrough Prize in Mathematics, and Raskin was awarded a New Horizons prize for promising early-career mathematicians. Like many landmark results in mathematics, the proof promises to forge bridges between different areas, allowing the tools of one domain to tackle intractable problems in another. All told, it's a heady time for researchers in these fields. 'It gives us the strongest evidence yet that something we've believed in for decades is true,' says Ben-Zvi. 'Now we can finally ask: what does it really mean?' The hole story The Langlands programme traces its origins back 60 years, to the work of a young Canadian mathematician named Robert Langlands, who set out his vision in a handwritten letter to the leading mathematician André Weil. Over the decades, the programme attracted increasing attention from mathematicians, who marvelled at how all-encompassing it was. It was that feature that led Edward Frenkel at the University of California, Berkeley, who has made key contributions to the geometric side, to call it the grand unified theory of mathematics. Langlands' aim was to connect two very separate major branches of mathematics — number theory (the study of integers) and harmonic analysis (the study of how complicated signals or functions break down into simple waves). A special case of the Langlands programme is the epic proof that Andrew Wiles published, in 1995, of Fermat's last theorem — that no three positive integers a, b and c satisfy the equation a n + b n = c n if n is an integer greater than 2. The geometric Langlands conjecture was first developed in the 1980s by Vladimir Drinfeld, then at the B. Verkin Institute for Low Temperature Physics and Engineering in Kharkiv, Ukraine. Like the original or arithmetic form of the Langlands conjecture, the geometric conjecture also makes a type of connection: it suggests a correspondence between two different sets of mathematical objects. Although the fields linked by the arithmetic form of Langlands are separate mathematical 'worlds', the differences between the two sides of the geometric conjecture are not so pronounced. Both concern properties of Riemann surfaces, which are 'complex manifolds' — structures with coordinates that are complex numbers (with real and imaginary parts). These manifolds can take the form of spheres, doughnuts or pretzel-like shapes with two or more holes. Many mathematicians strongly suspect that the 'closeness' of the two sides means the proof of the geometric Langlands conjecture could eventually offer some traction for furthering the arithmetic version, in which the relationships are more mysterious. 'To truly understand the Langlands correspondence, we have to realize that the 'two worlds' in it are not that different — rather, they are two facets of one and the same world,' says Frenkel. 'Seeing this unity requires a new vision, a new understanding. We are still far from it in the original formulation. But the fact that, for Riemann surfaces, the two worlds sort of coalesce means that we are getting closer to finding this secret unity underlying the whole programme,' he adds. One side of the geometric Langlands conjecture concerns a characteristic called a fundamental group. In basic terms, the fundamental group of a Riemann surface describes all the distinct ways in which loops can be tied around it. With a doughnut, for example, a loop can run horizontally around the outer edge or vertically through the hole and around the outside. The geometric Langlands deals with the 'representation' of a surface's fundamental group, which expresses the group's properties as matrices (grids of numbers). The other side of the geometric Langlands programme has to do with special kinds of 'sheaves'. These tools of algebraic geometry are rules that allot 'vector spaces' (where vectors — arrows — can be added and multiplied) to points on a manifold in much the same way as a function describing a gravitational field, say, can assign numbers for the strength of the field to points in standard 3D space. Bridgework in progress Work on bridging this divide began back in the 1990s. Using earlier work on Kac–Moody algebras, which 'translate' between representations and sheaves, Drinfeld and Alexander Beilinson, both now at the University of Chicago, Illinois, described how to build the right kind of sheaves to make the connection. Their paper (see nearly 400 pages long, has never been formally published. Gaitsgory, together with Dima Arinkin at the University of Wisconsin–Madison, made this relationship more precise in 2012; then, working alone, Gaitsgory followed up with a step-by-step outline of how the geometric Langlands might be proved. 'The conjecture as such sounds pretty baroque — and not just to outsiders,' says Ben-Zvi. 'I think people are much more excited about the proof of geometric Langlands now than they would have been a decade ago, because we understand better why it's the right kind of question to ask, and why it might be useful for things in number theory.' One of the most immediate consequences of the new proof is the boost it provides to research on 'local' versions of the different Langlands conjectures, which 'zoom in' on particular objects in the 'global' settings. In the case of the geometric Langlands programme, for example, the local version is concerned with the properties of objects associated with discs around points on a Riemann surface — rather than the whole manifold, which is the domain of the 'global' version. Peter Scholze, at the Max Planck Institute for Mathematics, has been instrumental in forging connections between the local and global Langlands programmes. But initially, even he was daunted by the geometric side. 'To tell the truth,' Scholze says, 'until around 2014, the geometric Langlands programme looked incomprehensible to me.' That changed when Laurent Fargues at the Institute of Mathematics of Jussieu in Paris proposed a reimagining of the local arithmetic Langlands conjectures in geometrical terms. Working together, Scholze and Fargues spent seven years showing that this strategy could help to make progress on proving a version of the local arithmetic Langlands conjecture concerning the p -adic numbers, which involve the primes and their powers. They connected it to the global geometric version that the team led by Gaitsgory and Raskin later proved. The papers by Scholze and Fargues built what Scholze describes as a 'wormhole' between the two areas, allowing methods and structures from the global geometric Langlands programme to be imported into the local arithmetic context. 'So I'm really happy about the proof,' Scholze says. 'I think it's a tremendous achievement and am mining it for parts.' Quantum connection According to some researchers, one of the most surprising bridges that the geometric Langlands programme has built is to theoretical physics. Since the 1970s, physicists have explored a quantum analogue of a classical symmetry: that swapping electric and magnetic fields in Maxwell's equations, which describe how the two fields interact, leaves the equations unchanged. This elegant symmetry underpins a broader idea in quantum field theory, known as S-duality. In 2007, Edward Witten at the Institute for Advanced Study (IAS) in Princeton, New Jersey, and Anton Kapustin at the California Institute of Technology in Pasadena were able to show that S-duality in certain four-dimensional gauge theories — a class of theories that includes the standard model of particle physics — possesses the same symmetry that appears in the geometric Langlands correspondence. 'Seemingly esoteric notions of the geometric Langlands program,' the pair wrote, 'arise naturally from the physics.' Although their theories include hypothetical particles, called superpartners, that have never been observed, their insight suggests that geometric Langlands is not just a rarefied idea in pure mathematics; instead, it can be seen as a shadow of a deep symmetry in quantum physics. 'I do think it is fascinating that the Langlands programme has this counterpart in quantum field theory,' says Witten. 'And I think this might eventually be important in the mathematical development of the Langlands programme.' Among the first to take that possibility seriously was Minhyong Kim, director of the International Centre for Mathematical Sciences in Edinburgh, UK. 'Even simple-sounding problems in number theory — like Fermat's last theorem — are hard,' he says. One way to make headway is by using ideas from physics, like those in Witten and Kapustin's work, as a sort of metaphor for number-theoretic problems, such as the arithmetic Langlands conjecture. Kim is working on making these metaphors more rigorous. 'I take various constructions in quantum field theory and try to cook up precise number-theoretic analogues,' he says. Ben-Zvi, together with Yiannis Sakellaridis at Johns Hopkins University in Baltimore, Maryland, and Akshay Venkatesh at the IAS, is similarly seeking inspiration from theoretical physics, with a sweeping project that seeks to reimagine the whole Langlands programme from the perspective of gauge theory. Witten and Kapustin studied two gauge theories connected by S-duality, meaning that, although they look very different mathematically, the theories are equivalent descriptions of reality. Building on this, Ben-Zvi and his colleagues are investigating how charged materials behave in each theory, translating their dual descriptions into a network of interlinked mathematical conjectures. 'Their work really stimulated a lot of research, especially in the number-theory world,' says Raskin. 'There's a lot of people who are working in that circle of ideas now.' One of their most striking results concerns a two-way relationship between quite different mathematical objects called periods and L -functions. (The Riemann hypothesis, considered perhaps the most important unsolved problem in mathematics, is focused on the behaviour of a type of L -function.) Periods are a part of harmonic analysis, whereas L -functions are from the realm of number theory — the two sides of Langlands' original conjectures. However, through the lens of physics, Ben-Zvi and his colleagues showed that the relationship between periods and L -functions also mirrors that of the geometric programme. Hunting deeper truth Many mathematicians are confident that the proof of the geometric conjecture will stand, but it will take years to peer review the papers setting it out, which have all been submitted to journals. Gaitsgory, however, is already pushing forward on several fronts. For instance, the existing proof addresses the 'unramified' case, in which the terrain around points on the Riemann surface is well behaved. Gaitsgory and his collaborators are now hoping to extend their results to the more intricate, ramified case by accounting for more-complex behaviour around points as well as for singularities or 'punctures' in the surface. To that end, they are extending their work to the local geometric Langlands conjecture to understand in more detail what happens around a single point — and collaborating with, among others, Jessica Fintzen at the University of Bonn. 'This result opens the door to a whole new range of investigations — and that's where our interests start to converge, even though we come from very different worlds,' she says. 'Now they're looking to generalize the proof, and that's what's drawing me deeper into the geometric Langlands. Somehow, the proof's the beginning and not the end.' Fintzen studies the representations of p -adic groups — groups of matrices where the entries are p -adic numbers. She constructs the matrices explicitly — essentially, deriving a recipe for writing them down — and this seems to be the kind of local information that must be incorporated into the global geometric case to ramify it, Gaitsgory says. What began as a set of deep conjectures linking abstract branches of mathematics has evolved into a thriving, multidisciplinary effort that stretches from the foundations of number theory to the edges of quantum physics. The Langlands correspondence might not yet be the grand unified theory of mathematics, but the proof of its geometric arm is a nexus of ideas that will probably shape the field for years to come. 'The Langlands correspondence points to much deeper structures in mathematics that we're only scratching the surface of,' says Frenkel. 'We don't really understand what they are. They're still behind the curtains.'
Newsweek
5 days ago
- Newsweek
Southwest US's Alarming 'Megadrought' Could Last Until 2100
Based on facts, either observed and verified firsthand by the reporter, or reported and verified from knowledgeable sources. Newsweek AI is in beta. Translations may contain inaccuracies—please refer to the original content. Parts of the United States may be in a drought that will last until the end of the century, according to a concerning new study. Analysis by researchers from the University of Texas at Austin indicates that the Southwest is facing a "megadrought" worse than any in the past 1,200 years—and it could continue until the end of the 21st century if not even longer. The team suggest that ongoing warming could be disrupting the natural rhythm of a climate cycle known as the Pacific Decadal Oscillation (PDO), which brings drought and rains to the Southwest U.S. every 20 or 30 years. However, under certain conditions of warming, this phase can persist for far longer. Researchers noted that in the last period of hemispheric warming, around 6,000 years ago, the PDO was forced out of rhythm, leading to a drought that lasted for millennia—and it now appears to be happening again. A dead fish lies near a lake September 6, 2000 just outside the city of Dallas, Texas, when much of Northern Texas had dried out. A dead fish lies near a lake September 6, 2000 just outside the city of Dallas, Texas, when much of Northern Texas had dried their study, PhD student Victoria Todd and professor Timothy Shanahan analyzed sediment cores from the Rocky Mountains, and found evidence of a major drought 6,000–9,000 years ago far worse than scientists had previously assumed. The drought was primarily caused by a drop in winter rain needed to feed major rivers, coinciding with a swell of plant growth across continents which caused the Earth to warm as it absorbed more of the sun's rays. This triggered a shift in ocean and atmospheric patterns over the North Pacific that resembled the drought phase of the PDO, which is causing the current drought in the Southwest—except that this drought phase dominated for thousands of years. Todd told Newsweek: "By combining new paleoclimate reconstructions and climate model simulations, we showed that moderate Northern Hemisphere warming—in the past and projected into the future—can lock North Pacific sea surface temperatures into a temperature pattern that dramatically reduces winter precipitation and drives long-term drought in the Southwest US. "The fact that this is wintertime drought is particularly important because of the impact on snowpack in the Rockies and its role in Colorado River flow and western U.S. water resources." The researchers examined whether this could happen again by teaming up with the University of Colorado to build climate model projections. When these results were averaged, they noted a similar response—including steady declines in winter precipitation. Shanahan said in a statement: "If global temperatures keep rising, our models suggest the Southwest could remain in a drought-dominated regime through at least 2100. Referencing the Colorado River, where flows have declined by 20 percent over the last century, Shanahan added: "Many people still expect the Colorado River to bounce back. But our findings suggest it may not. "Water managers need to start planning for the possibility that this drought isn't just a rough patch—it could be the new reality." Todd told Newsweek: "Our work […] also suggests that, while the simulations with warming produce a North Pacific response and lead to winter precipitation declines, they still underestimate the magnitude of this response. "This suggests that it is likely we are underestimating the magnitude of future drought as well. We need to better understand why the magnitude of the precipitation response is being underestimated by models and what it means for future precipitation in the Southwest U.S." Do you have a tip on a science story that Newsweek should be covering? Do you have a question about drought? Let us know via science@ Reference Todd, V. L., Shanahan, T. M., DiNezio, P. N., Klavans, J. M., Fawcett, P. J., Anderson, R. S., Jiménez-Moreno, G., LeGrande, A. N., Pausata, F. S. R., Thompson, A. J., & Zhu, J. (2025). North Pacific ocean–atmosphere responses to Holocene and future warming drive Southwest US drought. Nature Geoscience, 18(7), 646–652.
New York Times
5 days ago
- New York Times
The West's Megadrought Might Not Let Up for Decades, Study Suggests
A megadrought has sapped water supplies, ravaged farms and ranches, and fueled wildfires across the American Southwest for going on 25 years. Not in 12 centuries has the region been so dry for so long. Now comes worse news: Relief might still be decades away. According to new findings published in the journal Nature Geoscience, the dry spell is no mere bout of bad luck, no rough patch that could end anytime soon. Instead, it seems to be the result of a pattern of Pacific Ocean temperatures that is 'stuck' because of global warming, said Victoria Todd, a doctoral student in paleoclimatology at the University of Texas at Austin who led the new research. That means the drought could continue through 2050, perhaps even 2100 and beyond — effectively, Ms. Todd said, for as long as humans keep heating up the planet. Even in the arid Southwest, the long, chronic deficit of moisture since the turn of the millennium has exacted a heavy toll. The possibility of more parched decades ahead raises big concerns in a fast-growing region where agriculture and other industries, including computer-chip manufacturing, use lots of water. In their study, Ms. Todd and her colleagues set out to understand a different dry period in the region's deep past. For clues, they looked to mud from the bottoms of two lakes in the Rocky Mountains: Stewart Bog in New Mexico and Hunters Lake in Colorado. The waxy coating on a plant's leaves preserves a chemical signature of the rain and snow that the plant absorbs. So by analyzing the vegetal remains that had accumulated on the lake beds and become entombed in layers of sediment, Ms. Todd and her colleagues reconstructed how wet the Rockies had been over the past 14 millenniums. They found that winters were dry for thousands of years in the middle of this period. Scientists have long known that those were warm years for the planet. Earth's orbit was in a phase that caused more solar radiation to reach the Northern Hemisphere in summer. The radiation melted Arctic sea ice and caused vegetation to flourish in Siberia and the Sahara. These changes darkened the planet's surface and caused it to absorb more sun, raising temperatures further. Ms. Todd and her colleagues ran computer simulations of the prehistoric climate during this warm time to see what might have led to such a severe drought in the Southwest. They found that the extra heat gave rise to something striking in the Pacific: a giant blob of warm water extending east from Japan and surrounded on three sides by cool water, including along the West Coast of the United States. The warm blob shifted the band of winds known as the jet stream and deflected storms away from the Southwest. This kind of pattern isn't unusual in and of itself: Today, it emerges in the northern Pacific every few decades, alternating with a cold blob that has the opposite effect, namely making the Southwest wetter. But in the warm world of 6,000 years ago, the blob didn't alternate, according to Ms. Todd and her colleagues' simulations. It stayed put, drying out the Southwest for thousands of years. And, when Ms. Todd and her colleagues ran simulations of the present-day climate, they found that the blob might be stuck in place again — only this time, it appears to be because humans are changing the atmosphere by burning coal, oil and gas. A. Park Williams, a climate scientist at the University of California, Los Angeles, who researches water in the West, called the new study 'thorough' and 'convincing.' Still, he noted that researchers' computer models underestimated how badly the warm blob — or, as scientists prefer to call it, the negative phase of the Pacific Decadal Oscillation — can dry out the Southwest. That means projections of future drought risk in the region are probably underestimates as well, Dr. Williams said. Human-caused warming is creating conditions that can worsen droughts in many parts of the globe. The warmer air pulls more water out of the soil and vegetation. It causes more precipitation to fall as rain rather than accumulate in the mountains as snow. In the American Southwest, these factors come on top of natural climate fluctuations that have long shaped water availability. Even so, events like the megadrought raise the possibility that greenhouse warming is starting to overpower certain well-established rhythms and patterns in nature, said Pedro DiNezio, a climate scientist at the University of Colorado Boulder who contributed to the new study. For instance, El Niño, the cyclical temperature pattern in the tropical Pacific Ocean, typically leads to wetter winters in the Southwest. But that wasn't the case during the most recent El Niño, from 2023 to last year. 'All these trends are starting to emerge recently that are very unlikely within our understanding of the climate system,' Dr. DiNezio said. These trends start to make sense, he said, only once you account for how much humans are now influencing the climate.
