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The Geometry and Dynamics of Spiral Minimal Products
We study the spiral product $G_γ(t,x,y)=(z_1(t)f_1(x),z_2(t)f_2(y))$, which couples two spherical $\mathscr C$-totally real immersed factors through a profile curve $γ=(z_1,z_2)\subset\mathbb S^3$. Its minimality is governed by a weighted-geodesic system: $G_γ$ is minimal precisely when both factors
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