| Literature DB >> 33936157 |
Armida Gjindali1, Helena A Herrmann1,2, Jean-Marc Schwartz2, Giles N Johnson1, Pablo I Calzadilla1.
Abstract
Plants in natural environments receive light through sunflecks, the duration and distribution of these being highly variable across the day. Consequently, plants need to adjust their photosynthetic processes to avoid photoinhibition and maximize yield. Changes in the composition of the photosynthetic apparatus in response to sustained changes in the environment are referred to as photosynthetic acclimation, a process that involves changes in protein content and composition. Considering this definition, acclimation differs from regulation, which involves processes that alter the activity of individual proteins over short-time periods, without changing the abundance of those proteins. The interconnection and overlapping of the short- and long-term photosynthetic responses, which can occur simultaneously or/and sequentially over time, make the study of long-term acclimation to fluctuating light in plants challenging. In this review we identify short-term responses of plants to fluctuating light that could act as sensors and signals for acclimation responses, with the aim of understanding how plants integrate environmental fluctuations over time and tailor their responses accordingly. Mathematical modeling has the potential to integrate physiological processes over different timescales and to help disentangle short-term regulatory responses from long-term acclimation responses. We review existing mathematical modeling techniques for studying photosynthetic responses to fluctuating light and propose new methods for addressing the topic from a holistic point of view.Entities:
Keywords: acclimation; fluctuating light; mathematical modeling; metabolism; photosynthesis
Year: 2021 PMID: 33936157 PMCID: PMC8079764 DOI: 10.3389/fpls.2021.668512
Source DB: PubMed Journal: Front Plant Sci ISSN: 1664-462X Impact factor: 5.753
Figure 1Short and long-term responses to fluctuating light. Schematic representation of the physiological processes defined as inputs and outputs of photosynthetic acclimation to fluctuating light in plants (see sections System Inputs: Short-Term Responses to Fluctuating Light and System Outputs: Long-Term Acclimation to Fluctuating Light). Colored gradient triangles depict accumulation of ROS or intensification of a process. LHCII, Light Harvesting Complex II; PSII, Photosystem II; PSI, Photosystem I; NPQ, Non-Photochemical Quenching; CET, Cyclic Electron Transport; Cyt b6f , Cytochrome b6f ; PQ, Plastoquinone; PQH2, Plastoquinol. Created with BioRender.com.
Figure 2Signals transduction pathways of long-term acclimation to fluctuating light. Schematic representation of the different putative signaling pathways involved in photosynthetic acclimation to fluctuating light, as described in section Signals Transduction Pathways for Long-Term Acclimation to Fluctuating Light. Colored gradient triangles depict accumulation of a metabolite or enzyme. LHCII, Light Harvesting Complex II; PSII, Photosystem II; PSI, Photosystem I; Fd, Ferredoxin; PQ, Plastoquinone; PQH2, Plastoquinol; STN7, STN7 kinase; CSK, Chloroplast Sensor Kinase; SnRK1, SNF1-related kinase 1 β-CC, β-cyclocitral; PAP, 3′-phosphoadenosine 5′-phosphate; MEcPP, methylerythritol cyclodiphosphate; TPT, Triose-phosphate transporter; GTP2, glucose 6-phosphate/phosphate translocator; G6P, glucose-6-phosphate; T6P, trehalose-6-phosphate; F6P, fructose-6-phosphate; S6P, sucrose-6-phosphate; F1,6BP, fructose-1,6-biphosphate; TPS, Trehalose phosphate synthase; HXK, Hexokinase; Dea/Act, Deactivation/Activation. Created with BioRender.com.
A brief overview of the primary types of models applied to study photosynthetic responses to fluctuating light.
| Empirical | Statistical methods are used to identify consistently reoccurring patterns in data | No prior knowledge of the underlying biological processes is required | Dependent on high amounts of input data | Stegemann et al., |
| Mechanistic | Systems are broken down into smaller components whose interactions with one another are clearly defined | Can be generalized and used to predict outcomes outside of the range of the input data | Knowledge of the workings of the systems components is required | Farquhar et al., |
| Dynamic | Models mainly consisting of ordinary of partial differential equations that capture changes over time | Can incorporate changes in concentrations over time as well as kinetic and regulatory information | Large models often lead to a combinatorial explosion in parameter estimation | Farquhar et al., |
| Steady-state | Capture the steady-state behavior when internal metabolite concentrations can be assumed to stay constant | Computationally inexpensive; can be used to capture metabolic acclimation | Time-steps typically occur over hours or days; regulatory mechanisms are largely ignored | Cheung et al., |
| Stochastic | Account for a certain unpredictability in the model outcome by considering a probability of occurrence | Can account for randomness, heterogeneity and intrinsic noise | Computationally expensive to run; no single solution | Guerriero et al., |
The advantages and limitations of each are discussed and examples of where each type of model has been applied are provided.