Mathematical Foundations of Energy-Aware Computation
Formal definitions for energy complexity, marginal computational utility, adaptive policies and optimal stopping.
Read mathematical framework →Working papers, mathematical foundations, experimental protocols and technical notes from the LowJoule research program.
An initial statement of the LowJoule research program, introducing energy-aware computation, adaptive reasoning, Useful Intelligence per Joule and the hypothesis that computational resources can be allocated dynamically according to expected marginal utility.
Formal definitions for energy complexity, marginal computational utility, adaptive policies and optimal stopping.
Read mathematical framework →Proposed measurement framework for evaluating useful AI performance relative to physical energy consumption.
Read UI/J framework →Initial falsifiable experiments covering task heterogeneity, marginal utility, adaptive stopping and measured energy dominance.
Read research program →Research documents receive explicit versions so changes in definitions, assumptions and conclusions remain traceable.
Experimental publications should describe workloads, hardware, software, energy measurement and evaluation methodology.
Hypotheses should be connected to measurable predictions and predefined acceptance criteria.
Negative results, revised assumptions and methodological limitations remain part of the scientific record.
LowJoule documents use internal persistent identifiers before any external archival identifier is assigned.
Guerevitz, E. (2026). LowJoule AI: Rethinking Artificial Intelligence Through Energy Efficiency. LowJoule Working Paper LJ-WP-001, Version 1.0.Future public releases may include archival repositories, machine-readable citations, source material, datasets, experiment configurations and persistent external identifiers where appropriate.