We propose a theoretical geometric model consisting of two disjoint, finite 2D manifolds embedded in R^3 space, separated by a non-zero bulk distance. Interaction between these manifolds is mediated exclusively by a 1D line segment acting as a topological bridge. Unlike infinite D-brane systems, this model introduces a finite radial constraint, creating an isolated resonant system. We analyze the connectivity via a Dirac delta transfer function and demonstrate that structural stabil-ity in the vacuum state implies the necessity of a higher-dimensional bulk (4D spatial embedding) to resolve the hierarchy problem inherent in the 1D flux tube connection.