专题——农业模型

GreenLab模型20余年研究回顾与展望

展开
  • 1.中国科学院自动化研究所 复杂系统管理与控制国家重点实验室,北京 100190
    2.中国科学院大学 人工智能学院,北京 100049
    3.北京市智能化技术与系统工程技术研究中心,北京 100190
    4.中国科学院自动化研究所 模式识别国家重点实验室,北京 100190
    5.法国农业发展研究中心,植物学与植物构造模型联合实验室,蒙彼利埃 F -34398
康孟珍,女,博士,研究方向:计算植物和智慧农业;E-mail: mengzhen.kang@ia.ac.cn

收稿日期: 2021-07-20

  网络出版日期: 2021-12-22

基金资助

国家自然科学基金面上项目(62076239);中国科学院与泰国科技发展署合作研究资助项目(GJHZ2076);中国科学院战略性先导科技专项(A类)(XDA20030102)

Over Two Decades of Research with Greenlab Model

Expand
  • 1.The State Key Laboratory of Management and Control for Complex Systems, Institute of Automation, Chinese Academy of Sciences, Beijing 100190, China
    2.School of Artificial Intelligence, University of Chinese Academy of Sciences, Beijing 100049, China
    3.Beijing Engineering Research Center of Intelligent Systems and Technologies, Beijing 100190, China
    4.National Laboratory of Pattern Recognition, Institute of Automation, Chinese Academy of Sciences, Beijing 100190, China
    5.UMR AMAP, International Cooperative Research and Development of Agriculture (CIRAD), Montpellier F-34398, France

Received date: 2021-07-20

  Online published: 2021-12-22

摘要

【有关概念】GreenLab是器官尺度的植物功能结构模型(Functional-Structural Plant Model, FSPM),采用离散动态系统的形式来描述植物的生长和发育过程,包括植物生物量产生和分配,以及结构形成等,是融合植物学、数学、农业、计算机、自动化领域学科知识的通用模型。【目前研究现状】自1998年以来,基于中法合作,围绕GreenLab模型发展了包括双尺度自动机理论、分枝结构植物的参数反求方法、随机的植物功能结构模型以及理论计算、植物快速建模与可视化算法,开发了SciLab以及MatLab环境下的作物生长模拟与拟合软件,以及基于c++的面向复杂植物计算的软件。目前,GreenLab模型已应用于玉米、小麦、黄瓜、番茄、油菜、菊花、松树、枫树等具有不同特点的几十种植物,涵盖的植物类型从草本作物到复杂的树木。模型特色在于可通过观测植物的器官生物量和数量等数据,反求影响生物量产生和分配的模型内部源库参数;对于单枝或分枝结构、确定性或随机性结构,均能采用通用的器官尺度的数据进行模型校准。【本文的内容概括】本文回顾GreenLab模型的发展历程及其最新进展,介绍模型的基本概念和主要方法,包括双尺度自动机、器官序列,以及通用的植物拟合目标。详细介绍了GreenLab模型中所包含的结构模型(器官数量的计算、器官产生的随机性模拟等)、功能模型(植物和器官需求、生物量产生和分配、器官生长等),以及二者相结合进行参数反求的计算方法。【展望】随着植物表型技术的成熟和普及,GreenLab模型可用于平行农业种植系统的构建,服务植物与环境关系的深入理解,以及生产管理与控制中的智能决策支持。

本文引用格式

康孟珍null, 王秀娟null, 胡包钢null . GreenLab模型20余年研究回顾与展望[J]. 农业大数据学报, 2021 , 3(3) : 3 -12 . DOI: 10.19788/j.issn.2096-6369.210301

Abstract

The GreenLab model is an organ-level Functional-Structural Plant Model (FSPM), which simulates plant growth and development processes with the discrete dynamic system, including biomass production, partitioning, and structure formation. It is a generic FSPM that integrates multi-disciplinary knowledge from botany, mathematics, agronomy, computer science, and automation science. Sino-French cooperation around GreenLab since 1998 has led to the development of new methods, algorithms, and software. These include a dual-scale automaton, parameter inversion for plants with branching structure, stochastic FSPM with theoretical computation, plant fast modelling and visualization, a plant growth modelling and fitting tool in Scilab and Matlab, and a simulator for complex structure in c++. The GreenLab model has been applied on dozens of plants with their own features, including maize, wheat, cucumber, tomato, rapeseed, pine tree, and maple tree, covering plants ranging from herbaceous crops to complex trees. The model is characterized by the fact that its source-sink parameters affecting the biomass production and partitioning can be inversely estimated through the measured organ biomass and quantity. It is applicable for single stem or branching structures, deterministic or stochastic cases, with common organ-level target data for parameter identification and model calibration. This paper reviews the development history and recent advances of the GreenLab model and presents the basic concepts and key methods. These include dual-scale automaton, organ series, the generic plant fitting. It gives some details on the structural model (the computation on organ quantities and the stochastic simulation on organ production) and the functional model (demand of organ and plant, biomass production and allocation, and organ growth). With the availability of plant phenotype technologies, GreenLab can be used for building parallel agricultural system, supporting the deep understanding of the plant-environment interaction, and the intelligent decision support for management and control of production management.

参考文献

1 Vos J, Evers J B, Buck-Sorlin G, et al. Functional–structural plant modelling: a new versatile tool in crop science. Journal of Experimental Botany, 2009, 61(8): 2101–2115.
2 Eschenbach C. Emergent properties modelled with the functional structural tree growth model ALMIS: Computer experiments on resource gain and use[J]. 2005,186(4): 470-488.
3 Perttunen J, Siev?nen R, Nikinmaa E, et al. LIGNUM: A tree model based on simple structural units[J]. Annals of botany, 1996,77(1): 87-98.
4 Allen M T, Prusinkiewicz P, DeJong T M. Using L‐systems for modeling source–sink interactions, architecture and physiology of growing trees: the L‐PEACH model[J]. New phytologist, 2005, 166(3): 869-880.
5 Pradal C, Dufour-Kowalski S, Boudon F, et al. OpenAlea: a visual programming and component-based software platform for plant modelling[J]. Functional Plant Biology, 2008,35(9-10): 751-760.
6 Kniemeyer O, Kurth W. The modelling platform GroIMP and the programming language XL[C]//International Symposium on Applications of Graph Transformations with Industrial Relevance. Springer, Berlin, Heidelberg, 2007: 570-572.
7 de Reffye P, Snoeck J, Walyaro D J, et al. Modele mathématique de base pour l'étude et la simulation de la croissance rt de l'architecture du Coffea robusta[J]. Cafe Cacao the, 1976, 20(1) : 11-32.
8 de Reffye P, Edelin C, Fran?on J, et al. Plant models faithful to botanical structure and development[J]. ACM Siggraph Computer Graphics, 1988, 22(4): 151-158.
9 Hallé F, Oldeman R A A, Tomlinson P B. Tropical trees and forests. An architectural analysis[M]. Berlin-Heidelberg-New York: Springer-Verlag, 1978.
10 de Reffye P, Fourcaud T, Laise F B, et al. A functional model of tree growth and tree architecture[J]. Silva Fennica, 1997,31(3).
11 de Reffye P, Hu B G, Kang M, et al. Two decades of research with the GreenLab model in Agronomy[J]. Annals of botany, 2020,3(127): 281-295.
12 Letort V, P-H Courne?de, Mathieu A, et al. Parametric identification of a functional-structural tree growth model and application to beech trees (Fagus sylvatica), Functional Plant Biology, 2008, 35(9-10):951-963.
13 Kang M Z, de Reffye P, Heuvelink E. Modeling the growth of inflorescence[C]//2009 Third International Symposium on Plant Growth Modeling, Simulation, Visualization and Applications. IEEE, 2009: 303-310.
14 Kang M Z, Heuvelink E, Carvalho S M P, et al. A virtual plant that responds to the environment like a real one: the case for chrysanthemum[J]. The New Phytologist, 2012,195(2): 384-395.
15 Jaeger M, de Reffye P. Basic concepts of computer simulation of plant growth[J]. Journal of Biosciences, 1992,17(3): 275-291.
16 赵星, de Reffye P., 熊范纶, 等. 虚拟植物生长的双尺度自动机模型[J]. 计算机学报, 2001,24(6): 608-615.
16 Zhao X, de Reffye P., Xiong F L, et al. Dual-scale automaton model for virtual plant development[J]. Chinese Journal of Computers, 2001, 24(6): 608-615.
17 Kang M Z, Hua J, Wang X J, et al. Estimating sink parameters of stochastic functional-structural plant models using organic series-continuous and rhythmic development.[J]. Frontiers in plant science, 2018(9): 1688.
18 Hu B G, de Reffye P, Zhao X, et al. Greenlab: A new methodology towards plant functional-structural model--structural part[C]//Plant growth modelling and applications. TsingHua University Press and Springer, 2003: 21-35.
19 Kang M Z, Cournède P, de Reffye P, et al. Analytical study of a stochastic plant growth model: Application to the GreenLab model[J]. Mathematics and Computers in Simulation, 2008,78(1): 57-75.
20 Lindenmayer A. Mathematical models for cellular interactions in development I. Filaments with one-sided inputs[J]. Journal of Theoretical Biology, 1968,18(3): 280-299.
21 Yan H, de Reffye P, Pan C, et al. Fast construction of plant architectural models based on substructure decomposition[J]. Journal of Computer Science and Technology, 2003,18(6): 780-787.
22 Heuvelink E. TOMSIM: a dynamic simulation model for tomato crop growth and development[C]//ISHS Second Int. Symp. on Models for Plant Growth, Env. Control and Farm Management in Protected Cultivation, Wageningen, The Netherlands (1997). 1997.
23 Marcelis L F M, Heuvelink E, Goudriaan J. Modelling biomass production and yield of horticultural crops: a review[J]. Scientia Horticulturae, 1998,74(1): 83-111.
24 Yan H P, Kang M Z, de Reffye P, et al. A dynamic, architectural plant model simulating resource-dependent growth, Annals of Botany, 2004, 93(5):591-602.
25 Buis R, Barthou H. Relations dimensionnelles dans une série organique en croissance chez une plante supérieure[J]. Review Biomathematics, 1983,85: 1-19.
26 Véronique L, Sylvie S, Pamelas O M, et al. Internal trophic pressure, a regulator of plant development? Insights from a stochastic functional–structural plant growth model applied to Coffea trees[J]. Annals of Botany, 2020, 126(4): 687-699.
27 Yang W, Feng H, Feng X, et al. Crop phenomics and high-throughput phenotyping: past decades, current challenges, and future perspectives[J]. Molecular Plant, 2020,13(2): 187-214.
28 Fan X R, Kang M Z, Heuvelink E, et al. A knowledge-and-data-driven modeling approach for simulating plant growth: A case study on tomato growth[J]. Ecological Modelling, 2015,312: 363-373.
29 Kang M Z, Wang F -Y. From parallel plants to smart plants: intelligent control and management for plant growth[J]. IEEE/CAA Journal of Automatica Sinica, 2017, 4(2): 161-167.
30 Kang M Z, Fan X R, Hua J, et al. Managing traditional solar greenhouse with CPSS: A just-for-fit philosophy[J]. IEEE Transactions on Cybernetics, 2018,48(12): 3371-3380.
31 Sharathkumar M, Heuvelink E, Marcelis L F M. Vertical farming: moving from genetic to environmental modification[J]. Trends in Plant Science, 2020,25(8): 724-727.
32 Fan X R, Wang X J, Kang M Z, et al. A knowledge-and-data-driven modeling approach for simulating plant growth and the dynamics of CO2/O2 concentrations in a closed system of plants and humans by integrating mechanistic and empirical models[J]. Computers and Electronics in Agriculture, 2018, 148: 280-290.
33 Chenu K, Porter J R, Martre P, et al. Contribution of crop models to adaptation in wheat[J]. Trends in Plant Science, 2017,22(6): 472-490.
文章导航

/