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Assessment of mango tree - blossom gall midge management solutions from in-silico experiments: overview of an on-going modeling approach

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0,33 ha ~ 460 trees/ha 6 m 4 m (A) Bare ground (B) Tarpaulin mulching (C) High weed cover

© A. Ratnadass - Cirad

Assessment of mango blossom gall midge management solutions

from in-silico experiments : overview of an on-going modeling approach

Isabelle Grechi

1,3,*

, Laurie Saint-Criq

1,2

, Christian Soria

1,3

, Alain Ratnadass

1,3

, Frédéric Normand

1,3

,

Paul Amouroux

5

, Frédéric Boudon

2,3

1CIRAD, UPR HortSys, F-97455 Saint-Pierre, La Réunion, France 2CIRAD, UMR AGAP, F-34398 Montpellier, France

3University of Montpellier, F-34090 Montpellier, France

5Departamento de Fruticultura y Enología, Pontificia Universidad Católica de Chile, Santiago, Chile

* Corresponding author: isabelle.grechi@cirad.fr

2. The modelling framework

Mango (Mangifera indica L.), a major fruit production in tropical and subtropical regions, is facing many production constraints: mango yield is irregular across years, fruit quality is heterogeneous at harvest, and mango tree exhibits phenological asynchronisms within and between trees that result in long periods with phenological stages susceptible to pests and diseases. Among them, the mango Blossom Gall Midge (BGM, Procontarinia mangiferae (Felt)) is a major pest of mango. It can cause significant yield losses by damaging mango inflorescences. Management solutions to improve fruit yield and quality while reducing the use of pesticides are considered. A crop-pest model applied to the mango-BGM system is currently developed from experimental data and will be used for in

silico assessment of BGM management levers (e.g. soil mulching and manipulation of mango phenology). The on-going modeling approach is presented.

1. Introduction

Model description

A mango-BGM model simulates the dynamics of inflorescence and BGM populations of an orchard at a daily time-step during the period of mango flowering (Fig.1). The orchard is structured into three patches (A, B and C) according to soil mulching treatments (Fig.2). In a first approach, the model is defined at the patch scale and considers:

Inflorescence age-structured population dynamics within each patch, accounting for natural development and BGM-induced mortality of inflorescences:steps to

BGM stage-structured population dynamics within each patch, differentiating the effect of soil mulching treatments on the BGM life cycle for each patch:steps to

Orchard colonization and movements of BGM adult individuals between patches, at

constant rates or driven by inflorescence abundance in each patch:steps to

© A. Franck - Cirad

Fig.2. The experimental orchard

Movements of endogenous females

between patches

soil 3rdinstar larvae

falling to the soil

Adult females

New adult females emerging

from the soil

Fig.3. 3-D representation of simulated vegetative and reproductive architectural development and phenology of a mango tree over a growing cycle using a functional-structural plant model (FSPM) [1]

Female egg-laying

Egg and larval survival and development Resource abundance within a patch Inflorescence mortality due to larval damages 1 2 1 2

Fig.1. Schematic representation of the mango-BGM model (bold text: estimated parameters)

30thInternational Horticultural congress, 12-18 August 2018, Istanbul, Turkey

soil mulching

1

3 2

Orchard colonization by exogenous females ( )

Local BGM dynamic within a patch

Pupation rate and pupal survival and development 3 Larval & Adult

survival to soil mulching treatments

Pupae females leaving the patch 4 5

Fig.4. Simulated (blue lines) vs observed (black points) BGM dynamics, assessed by trapped larvae, in each of the three patches A, B and C

Model parameterization and simulations

• Model parameterization from existing knowledge [2] and experimental data [3] collected in Reunion Island on Cogshall cultivar (see experimental design; Fig.2)

Survival to soil mulching treatment, : 1 for bare ground (patch A), 0 for

tarpaulin mulching (patch B), and 0.33 for high weed cover (patch C). • Qualitative validation based on experimental data and model simulations (Fig.4).

© A. Franck - Cirad

4. Conclusion

• This first modeling approach at the population scale gave promising results. However, further investigations are required to assess the benefits of i) considering inflorescence phenological stages, and ii) changing from a population to an individual-based and spatially explicit modelling approach, using a mango FSPM [1] for instance.

• Furthermore, relying on the mango FSPM can be useful to assess the effects of cultural practices on mango tree flowering and their indirect effects on BGM dynamics. Eventually, the mango-BGM model should be used for the design of management solutions for a sustainable mango production.

References: [1] Boudon et al. (2017). Acta Horticulturae, 1160:

83-90; [2] Amouroux (2013). PhD Thesis dissertation. University of La Réunion; [3] Brustel (2018). Master Thesis dissertation. Purpan.

Virtual experiments will be performed with the mango-BGM model to assess the effects of BGM management levers on flowering level and fruit yield, according to exogenous pest pressure. Tested environmental and management levers and their corresponding variables will be :

- Exogenous pest pressure: - Soil mulching treatment: - Manipulation of mango phenology:

- Pesticide applications: (adult survival rate to pesticides)

Acknowledgements. This work has been carried out as part of the Cirad DPP COSAQ and ECOVERGER project

30thInternational Horticultural congress, 12-16 August 2018, Istanbul, Turkey

3. Future prospects: virtual experiments

Dynamic of inflorescence bud burst

( , input from experimental data)

Inflorescence development & aging (constant lifespan T)

Inflorescence dynamic can also be simulated from a FSPM model (Fig.3) Inflorescences born on day d, : • if d ≤t <d +T •0 otherwise , , 0 ≤ ≤ 1 " 0 500 1000 1500 2000 2500 3000 3500 without BGM with BGM

01-July 01-August 01-Sept. 01-Oct.

BGM-induced mortality Number of inflorescences, ∑ © L. Brustel - Cirad $%&' $%&( )*+, 1 - ./01 2 .2 3 4, , , 0 ≤ 3 ≤ 1 N u m b e r o f tr a p p e d la rv a e

(A) Bare ground (B) Tarpaulin mulching (C) High weed cover

01-August 01-Sept. 01-Oct.

0 3000 6000 9000 12000 15000

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