For two peakons in the Clifford-Minkowski Camassa-Holm system, the amplitudes converge exponentially to a periodic energy-exchange orbit while the peak separation grows linearly.
A 2-component Camassa–Holm equation, Euler–Bernoullil Beam Problem, and Noncommutative Continued Fractions.Communications on Pure and Applied Mathematics, 76(10):2335–2371, 2023
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Two-peakon dynamics in the Clifford algebra generalization of the Camassa-Holm equation
For two peakons in the Clifford-Minkowski Camassa-Holm system, the amplitudes converge exponentially to a periodic energy-exchange orbit while the peak separation grows linearly.