Nuclear Binding as a Multi-Rotor Soliton Configuration

Within the Rotor Dynamics Framework the vacuum is modeled as a four-dimensional rotor manifold governed by the nonlinear Rotor Field Equation, and particles correspond to localized soliton solutions of the rotor curvature field. Previous work established that short-range binding between nucleon solitons arises when their nonlinear curvature cores overlap and the curvature field reorganizes into shared curvature domains. In the present paper this mechanism is extended to systems containing many nucleons. We show that nuclei correspond to stable multi-soliton configurations in which nucleon solitons are connected through a network of shared curvature domains that collectively minimize the total curvature energy of the field. The finite spatial extent of nucleon curvature cores naturally produces saturation of nuclear binding, limiting the number of strong interactions per nucleon and yielding the characteristic scaling of nuclear binding energy and nuclear size. Within this framework atomic nuclei emerge as coherent multi-rotor structures embedded in the four-dimensional vacuum manifold, providing a geometric interpretation of nuclear binding and nuclear structure.