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Minus one Homogeneous Euler Flows are Geodesible

math.AP · 2026-06-17 · unverdicted · novelty 6.0

In n≥4, (-1)-homogeneous Euler flows are geodesible with constant Bernoulli function and induced by geodesible fields on S^{n-1}; in n=4 they extend Beltrami fields on S^3.

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  • Minus one Homogeneous Euler Flows are Geodesible math.AP · 2026-06-17 · unverdicted · none · ref 7

    In n≥4, (-1)-homogeneous Euler flows are geodesible with constant Bernoulli function and induced by geodesible fields on S^{n-1}; in n=4 they extend Beltrami fields on S^3.