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Continuous Families of Central Configurations for Even-Power Homogeneous Potentials
We study central configurations for $n$ bodies interacting through pair potentials \[ U_σ = \fracκσ \sum_{i<j}m_i m_j r_{ij}^σ, \] with logarithmic limit at $σ=0$. For the Newtonian exponent $σ=-1$, the classical Chazy--Wintner--Smale finiteness problem asks whether, for prescribed positive
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