Title : Dipul’s Loss-Reclamation Priority Theory (LRPT): A constraint-aware optimization framework for energy systems
Abstract:
This presentation introduces Dipul’s Loss-Reclamation Priority Theory (LRPT), a systemslevel optimization framework for mobile and decentralized energy systems. Under realistic engineering constraints of mass, cost, volume, complexity, and reliability, LRPT asserts that prioritizing the reclamation and reuse of unavoidable energy losses (UEL) delivers greater net functional efficiency gains than increasing primary energy input. Unavoidable Energy Losses include resistive heating, friction, aerodynamic drag, thermal gradients, and standby power. Functional efficiency is defined as
ηf = Useful system service delivered / Total energy accessed
Using classical energy balance Ei = Eu + El and recovered useful energy E∗u = Eu + R · El , marginal analysis yields
∂E∗u /∂R = El , ∂E∗u /∂Ei = 1.
When El is large (typical in constrained systems), the marginal gain from recovery significantly exceeds that from input expansion. Under fixed constraints C, the inequality
(∂E∗ R /∂R)c > (∂E∗ R /∂EI)c
holds, as increasing R often preserves feasibility while increasing Ei degrades it. Light exergy interpretation further supports the framework:
Xuseful = Xi − (Xd − Xr),
where boosting recoverable exergy Xr improves performance without adding new irreversibilities. Quantitative case studies across sectors confirm the theory:
| Sector | Input Increase | Loss Recovery |
| Electric vehicles | 10–20% | 15–30% |
| ICE vehicles | 0–5% | 20–40% |
| Aircraft | ∼0% | 5–15% |
| Data centers | 0–5% | 15–40% |
Table 1: Observed performance gains (LRPT-first vs generation-first).
Constraint-sensitivity curves show LRPT strategies maintain higher efficiency under mass/cost limits, with sublinear complexity growth and neutral/positive reliability impact. LRPT introduces no new physical laws; it is a prescriptive, falsifiable optimization doctrine suitable for early-stage design. The preprint (engrXiv/OSF, January 2026) demonstrates its generality and immediate applicability to sustainable energy innovation.
Keywords: Loss reclamation, energy efficiency, exergy, constrained optimization, applied thermodynamics
