Unverified50% confidenceFactExact time
Tristan Buckmaster and Vlad Vicol have published research in recent years exploring the non-uniqueness and instability of solutions in the Euler equations and Navier-Stokes equations.
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9/19/2026
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UnverifiedBuckmaster and Vlad Vicol proved the non-uniqueness of weak solutions to the Navier-Stokes equations based on the Convex Integration technique.77% similarUnverifiedMathematicians including Tristan Buckmaster have made breakthrough progress on the non-uniqueness of solutions to the Euler equations, constructing weak solutions using techniques such as convex integration.71% similarUnverifiedBuckmaster and Vicol successfully constructed weak solutions to the Euler equations that do not satisfy the energy equality, addressing the critical case of Onsager's conjecture.67% similarUnverifiedIn 2019, Griffin, Ono, Rolen, and Zagier published work linking the Riemann Hypothesis to the hyperbolicity of Jensen polynomials, proving that Jensen polynomials associated with the Riemann ξ function are hyperbolic for sufficiently large degrees.63% similarUnverifiedThe Navier-Stokes equations describe the fundamental laws governing viscous fluid motion, and the existence and smoothness of their mathematical solutions is one of the seven Millennium Prize Problems of the Clay Mathematics Institute62% similar
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