
First demonstration of the Braess paradox in delay-tolerant networks with orbital mechanics. Adding relay satellites to a constellation can decrease the delivery ratio by creating topological dead-ends that trap greedy routers. The paradox lives entirely in Φ, the policy distortion factor of the three-factor sparse law DR = S_T · exp(E[H]λ) · Φ. The oracle-chain exponent is Braess-invariant. Moon n=12 marks the Braess onset (Φ = 0.994), and n=6 is universally the worst constellation size across all 8 solar system targets. A 17,760-configuration cloud sweep reveals a three-regime Braess phase surface in (peff, alt/R) space: giant-planet anti-Braess (coverage-limited), small-body Braess (dead-end-limited), and small-body anti-Braess at low link quality (connectivity-limited).
topological phase transition, DTN, Braess paradox, sparse law, constellation design, routing dead-ends, delay-tolerant networking, deep-space communication
topological phase transition, DTN, Braess paradox, sparse law, constellation design, routing dead-ends, delay-tolerant networking, deep-space communication
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