Research on Agricultural Planting Optimization Model Based on Nonlinear 0-1 Integer Programming
DOI:
https://doi.org/10.54097/kwztrn41Keywords:
Nonlinear 0-1 Integer Programming, Genetic algorithm, Crop Planting Optimization, Agricultural Optimization Model.Abstract
With the development of the times, people pay more attention to the sustainable development of the rural economy. Planning the planting programme from the maximum planting profit is of great significance to improve the production efficiency and reduce the planting risk, develop organic agriculture, and achieve the sustainable development of rural economy. In order to accurately derive the maximum planting profit of the year, based on nonlinear 0-1 integer planning model and genetic algorithm theory, and using multiple uncertain factors such as arable land type, crop production pattern, cultivation operation and field management and expected sales volume of crops, planting cost in rural areas in the mountainous regions of North China, visualize the data and expand the number of plots, and establish a comprehensive statistical table of crops with several Matrix tables. We proposed judgement factor, random fluctuation factor, replacement complementary elasticity index, and constructed planting planning based on a nonlinear 0-1 integer planning model.
Downloads
References
[1] Shi W, Wang M, Tao F, et al. Wheat redistribution in Huang-Huai-Hai, China, could reduce groundwater depletion and environmental footprints without compromising production [J]. Communications Earth & Environment, 2024, 5 (1): 380.
[2] Esteso A, Alemany M M E, Ortiz Á, et al. Crop planting and harvesting planning: Conceptual framework and sustainable multi‐objective optimization for plants with variable molecule concentrations and minimum time between harvests [J]. Applied Mathematical Modelling, 2022, 112: 136 - 155.
[3] Seyed Mohammadi J, Sarmadian F, Jafarzadeh A A, et al. Development of a model using matter element, AHP and GIS techniques to assess the suitability of land for agriculture[J]. Geoderma, 2019, 352: 80 - 95.
[4] Gkiotsalitis K, Cats O. Public transport planning adaption under the COVID-19 pandemic crisis: literature review of research needs and directions [J]. Transport Reviews, 2021, 41 (3): 374 - 392.
[5] Gao Y, Jiang P, Li M. Spatial planning zoning based on land-type map**: a case study in Changzhou City, Eastern China [J]. Journal of Land Use Science, 2021, 16 (5 - 6): 498 - 521.
[6] Akyurt I Z, Kuvvetli Y, Deveci M, et al. A new mathematical model for determining optimal workforce planning of pilots in an airline company [J]. Complex & Intelligent Systems, 2022, 8 (1): 429 - 441.
[7] Vafadarnikjoo A, Chalvatzis K, Botelho T, et al. A stratified decision-making model for long-term planning: Application in flood risk management in Scotland [J]. Omega, 2023, 116: 102803.
[8] Callens D, Aerts K, Berkovic P, et al. Are offline ART decisions for NSCLC impacted by the type of dose calculation algorithm? [J]. Technical Innovations & Patient Support in Radiation Oncology, 2024, 29: 100236.
[9] Zhou S, Mou R, Gu W, et al. Medium-term interval optimal scheduling of terraced hydropower plants considering carbon trading scenario s[J]. Electric Power Systems Research, 2024, 234: 110586.
[10] Hirudini S M, Yamada K. Dynamism of House Plans with Reference to Family Conditions of Lower-Middle-Class Families in Suburban Western Coast of Sri Lanka [J]. Buildings, 2024, 14 (2): 522.
Downloads
Published
Issue
Section
License
Copyright (c) 2025 Highlights in Science, Engineering and Technology

This work is licensed under a Creative Commons Attribution-NonCommercial 4.0 International License.