| Literature DB >> 31748793 |
Katarína Merganičová1,2, Ján Merganič2, Aleksi Lehtonen3, Giorgio Vacchiano4, Maša Zorana Ostrogović Sever5, Andrey L D Augustynczik6, Rüdiger Grote7, Ina Kyselová8, Annikki Mäkelä9, Rasoul Yousefpour6, Jan Krejza8, Alessio Collalti10,11, Christopher P O Reyer12.
Abstract
Carbon allocation plays a key role in ecosystem dynamics and plant adaptation to changing environmental conditions. Hence, proper description of this process in vegetation models is crucial for the simulations of the impact of climate change on carbon cycling in forests. Here we review how carbon allocation modelling is currently implemented in 31 contrasting models to identify the main gaps compared with our theoretical and empirical understanding of carbon allocation. A hybrid approach based on combining several principles and/or types of carbon allocation modelling prevailed in the examined models, while physiologically more sophisticated approaches were used less often than empirical ones. The analysis revealed that, although the number of carbon allocation studies over the past 10 years has substantially increased, some background processes are still insufficiently understood and some issues in models are frequently poorly represented, oversimplified or even omitted. Hence, current challenges for carbon allocation modelling in forest ecosystems are (i) to overcome remaining limits in process understanding, particularly regarding the impact of disturbances on carbon allocation, accumulation and utilization of nonstructural carbohydrates, and carbon use by symbionts, and (ii) to implement existing knowledge of carbon allocation into defence, regeneration and improved resource uptake in order to better account for changing environmental conditions.Entities:
Keywords: carbon partitioning; fixed ratio; model calibration; mycorrhiza; natural disturbances; natural resources; nonstructural carbohydrates; repair and defence function; reproduction; temporal resolution
Mesh:
Substances:
Year: 2019 PMID: 31748793 PMCID: PMC6995853 DOI: 10.1093/treephys/tpz105
Source DB: PubMed Journal: Tree Physiol ISSN: 0829-318X Impact factor: 4.196
List of examined vegetation models in this study. Modelling approach refers to a broad specification of how processes are modelled by the whole modelling system; in the case of a hybrid approach, several modelling concepts are combined, while the dominant modelling concept is presented in table. Carbon allocation types are defined in Table 2.
| Name of the model | Whole modelling system | Applied types of carbon allocation | References | |
|---|---|---|---|---|
| Modelling approach | Dominant modelling concept | |||
| 3D-CMCC FEM | Hybrid | Process-based | Allometry and resource limitation |
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| 3PG-BW | Hybrid | Process-based | Allometry and resource limitation |
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| ANAFORE | Hybrid | Process-based | Pipe model, resource limitation and source–sink model |
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| BALANCE | Hybrid | Process-based | Pipe model, source–sink model and root–shoot functional balance |
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| BASFOR | Hybrid | Process-based | Fixed ratios, resource limitation, source–sink model and root–shoot functional balance |
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| Biome-BGC | Process-based | Process-based | Fixed ratios |
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| Biome-BGCMuSo | Process-based | Process-based | Fixed ratios |
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| CARAIB | Process-based | Process-based | Fixed ratios |
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| CASTANEA | Process-based | Process-based | Allometry, pipe model and resource limitation |
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| CENTURY | Process-based | Process-based | Fixed ratios and resource limitation |
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| Community Land Model (CLM4.5) | Hybrid | Process-based | Allometry and resource limitation |
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| CoupModel | Hybrid | Process-based | Allometry, fixed ratios, optimal response, resource limitation and transport resistance |
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| ED2 | Hybrid | Process-based | Allometry, fixed ratios and pipe model |
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| FORESEE (4C) | Hybrid | Process-based | Allometry and pipe model |
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| ForGEM | Empirical | Empirical | Allometry |
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| FORMIND | Process-based | Process-based | Allometry |
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| GO+ | Hybrid | Process-based | Allometry, optimal response and resource limitation |
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| GO+TreeStabd | Hybrid | Structural | Allometry |
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| GOTILWA+ | Process-based | Process-based | Pipe model and source–sink model |
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| Heterofor | Hybrid | Empirical | Allometry and root–shoot functional balance |
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| iLand | Hybrid | Process-based | Allometry and root–shoot functional balance |
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| Klein & Hoch | Process-based | Process-based | Source–sink model |
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| LANDIS-II | Hybrid | Process-based | Allometry, fixed ratios and resource limitation |
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| LandscapeDNDC | Hybrid | Process-based | Pipe model and source–sink model |
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| LIGNUM | Hybrid | Process-based | Allometry, pipe model and source–sink model |
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| LPJ-GUESS | Hybrid | Process-based | Allometry, fixed ratios, pipe model, resource limitation and root–shoot functional balance |
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| ORCHIDEE-CAN | Hybrid | Process-based | Allometry, pipe model and source–sink model |
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| PICUS | Hybrid | Process-based | Allometry, pipe model and source–sink model |
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| PnET | Hybrid | Empirical | Fixed ratios and pipe model |
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| SIBYLA | Empirical | Empirical | Allometry |
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| TreeMig | Hybrid | Process-based | Fixed ratios |
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Description of principles and types of carbon allocation modelling and the frequency of their usage in examined vegetation models.
| ID of carbon allocation principle | Principle of carbon allocation modelling | Basic description | Computation efficiency | Variation of carbon allocation with size/age | Variation of carbon allocation with environment | Feedback between plant’s strategy and environment | Number of models |
|---|---|---|---|---|---|---|---|
| 1 | Empirical | Carbon allocation is based on constant statistical relationships among individual organs. | High | No | No | No | 19 |
| 2 | Functional relationship | Carbon allocation is defined by allometric functions describing relationships among plant organs. | High | Yes | No | No | 16 |
| 3 | Functional balance | Carbon is allocated to maintain internal balance between organs according to an optimum internal status of resource or element ratio. | Moderate | Yes | Yes | No | 16 |
| 4 | Eco-evolutionarily-based | Carbon is allocated in order to maximize a fitness proxy. | Low | Yes | Yes | Yes | 3 |
| 5 | Thermodynamic | Carbon is allocated in order to maximize entropy or entropy production. | Moderate | Yes | Yes | Yes | 0 |
| Type of carbon allocation modelling | |||||||
| 1 | Fixed ratios | Fixed fractions of assimilated carbon are allocated to individual organs. | High | No | No | No | 10 |
| 1 (2) | Allometry | Carbon is allocated to a particular organ according to mass and size relationships. | High | Yes | No | No | 19 |
| 2 (3) | Pipe model | Carbon is allocated in order to provide the (sapwood) conductance necessary to support foliage. | High | Yes | No/yes | No | 12 |
| 3 | Root–shoot functional balance | Carbon is allocated to individual organs to ensure a balanced supply of resources from foliage and fine roots. | Moderate | Yes | Yes | No | 6 |
| 3 | Resource limitation | Allocation of assimilated carbon to individual organs is driven by the most limiting source to growth. | Moderate | No/yes | Yes | No | 12 |
| 3 | Source–sink model | Allocation of assimilated carbon to individual organs is driven by the demands of individual organs and the availability of assimilates. | Moderate | Yes | Yes | No | 9 |
| 3 | Transport resistance | Allocation of assimilated carbon is controlled by concentration gradients of elements/compounds between plant parts. | Low | Yes | Yes | No | 1 |
| 4 | Optimal response | Selects an optimal allocation strategy that maximizes a predefined goal (fitness proxy) when there is a significant competition only for one resource. | Low | Yes | Yes | No | 2 |
| 4 | Game-theoretic optimization | Selects an optimal allocation strategy that maximizes a predefined goal (fitness proxy) when there is a significant competition for more than one resource. | Low | Yes | Yes | Yes | 0 |
| 4 | Adaptive dynamics | Selects an optimal allocation strategy that maximizes a goal (fitness proxy), which is dynamically selected. | Low | Yes | Yes | Yes | 0 |
| 5 | Maximum entropy production | Selects the most probable allocation strategy that maximizes entropy under given environmental and internal constraints. | Moderate | Yes | Yes | Yes | 0 |
| 5 | Maximum entropy | Predicts the most probable allocation strategy and the frequency distribution of different strategies (allocation patterns) around the most probable strategy under given environmental and internal constraints. | Moderate | Yes | Yes | Yes | 0 |
Figure 1.Scheme of carbon allocation in plants. Black arrows inside the box represent carbon pathways; red arrows outside the box show the directions of impacts. Thick arrows indicate that all examined models simulate the particular pathway; moderately thick arrows show that only a part of models account for the movement, and dashed arrows represent the links that were experimentally proven, but were not explicitly simulated by any of the models included in the analysis. The numbers in small boxes indicate which carbon allocation principle is able to account for this influence (2, functional relationship; 3, functional balance; 4, eco-evolutionarily-based; 5, thermodynamic principle).
Figure 2.Examples of approaches applied in vegetation models using different principles and types of carbon allocation modelling: Approach 1 applied in SIBYLA, Approach 2 in LANDSCAPE DNDC and Approach 3 in CoupModel. Approaches 2 and 3 are examples of combinations of several carbon allocation types.
Figure 3.Combinations of different types of carbon allocation modelling in the investigated vegetation models. Numbers on axes represent individual types of carbon allocation modelling as follows: 1, fixed ratios; 2, allometry; 3, root–shoot functional balance; 4, resource limitation; 5, pipe model; 6, transport resistance; 7, source–sink model; 8, optimal response. The size of the bubble indicates the number of models from our database that use a particular type or a combination of types for modelling carbon allocation, with the smallest size representing one model and the biggest size representing four models. Red colour indicates that only one type of carbon allocation modelling has been applied, green colour indicates the combination of two types, blue colour stands for the combination of three types and purple colour for four or five types of carbon allocation modelling, while only the first three types are explicitly presented on the axes.
Figure 4.Relative complexity of the models reviewed in this study. Values close to 1 indicate high complexity of the model, while values close to 0 indicate low complexity. The five dimensions of the spider plot refer to individual questions on carbon allocation modelling posed in the questionnaire (A, Q 2.1 principle of carbon allocation modelling; B, Q 2.3 time step of the carbon allocation model; C, Q 2.5.2 disturbances that affect carbon allocation; D, Q 2.6 individual compartments for carbon allocation; F, Q 2.9 sensitivity of carbon allocation algorithm to individual factors). The colours indicate the modelling approach of the whole modelling system (orange, hybrid; green, process-based; purple, empirical).
Figure 5.Percentage of models that account for the impact of different factors on carbon allocation (dashed line represents 50% of models).
Figure 6.Number of natural disturbance factors (drought, fire, insects, wind or generic disturbance) affecting carbon allocation in examined models.
Figure 7.Frequency of tree compartments used in models.
Comparison of time step of the allocation model and the whole modelling system. Numbers indicate the number of models with the respective combination of time steps. Red colour indicates the same time step at both modelling levels; green colour indicates that the carbon allocation module operates at coarser temporal resolution than the whole modelling system, while blue colour indicates the opposite.
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Figure 8.Data sources used to test the carbon allocation submodules in 24 examined models (for some models more sources of data were used). LAI, leaf area index; DBH, diameter at breast height.