Mathematical Foundations of the Lunar Logistics System

Abstract: This paper presents the second draft of mathematical foundations for a prospective lunar transportation system based on ion propulsion. The architecture features multiple interacting modules with distinct operational cycles and functional roles. The work encompasses ballistic trajectory calculations, mass-fuel characteristics analysis, and economic efficiency assessment. Research focuses on orbital maneuver optimization, inclination correction, and synchronization with lunar windows. System performance calculations and compatibility with existing launch vehicles are presented. The mathematical model incorporates the Tsiolkovsky rocket equation, numerical integration methods, and iterative optimization algorithms. Compatibility with various launch vehicle types and system scalability potential are analyzed. Note: This work represents the second version of a conceptual study. Calculations require further refinement and experimental validation.

Publication Details

Journal
Zenodo (CERN European Organization for Nuclear Research)
Published
2026-02-10
DOI
https://doi.org/10.5281/zenodo.15688681
Primary Topic
Human-Animal Interaction Studies
Type
article
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article

Mathematical Foundations of the Lunar Logistics System

Zenodo (CERN European Organization for Nuclear Research)
Human-Animal Interaction Studies
article

Mathematical Foundations of the Lunar Logistics System

article en

Abstract

Abstract: This paper presents the second draft of mathematical foundations for a prospective lunar transportation system based on ion propulsion. The architecture features multiple interacting modules with distinct operational cycles and functional roles. The work encompasses ballistic trajectory calculations, mass-fuel characteristics analysis, and economic efficiency assessment. Research focuses on orbital maneuver optimization, inclination correction, and synchronization with lunar windows. System performance calculations and compatibility with existing launch vehicles are presented. The mathematical model incorporates the Tsiolkovsky rocket equation, numerical integration methods, and iterative optimization algorithms. Compatibility with various launch vehicle types and system scalability potential are analyzed. Note: This work represents the second version of a conceptual study. Calculations require further refinement and experimental validation.

Zenodo (CERN European Organization for Nuclear Research)
Openalex Percentile: Top 99%
Human-Animal Interaction Studies
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