Influence of climate on morphological variation and fruit production of P. nitida trees in West Africa
The Principal Component Analysis (PCA) carried out on the dendrometric characteristics and fruit production of trees according to the two climatic zones revealed that the first two axes explained 65.35% of the total variation, which was sufficient to guarantee a precision of interpretation of morphological data. The first axis summarized 51.30% of the total variation data while the second axis summarized 14.05% of the total variation. Height, circumference, large and small crown diameter were strongly positively correlated with the first axis (Table 1a). Thus on the first axis, the high trees of P. nitida had big trunk and crown diameters. The number of branches was strongly positively correlated with the second axis. The Pearson correlation between the PCA axes, the fruit production and age of P. nitida trees indicated that the trees with big trunk and crown diameters were young with more branches with higher fruit production (Tables 1b).
Other result of the PCA indicated that high trees of P. nitida with big circumference, big crown diameters and more branches were observed in DG zone (Fig. 2).
The height of trees in the GC zone was slightly higher (6.74 ± 1.74m) than that of DG (6.25 ± 2.48m). The trees of DG had higher value of circumference (47.60 ± 22.75cm), crown diameter (5.77 ± 2.29m), fruit (99.35 ± 175.03 fruits) and number of branches (3.02 ± 1.65) than the trees in the GC zone (Table 2).
Table 1a Correlation between the morphological variables, the PCA axes and the fruit production and age of P. nitida trees.
![](data:image/png;base64,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)
H: hauteur; Cir: circonférence ; GDH: Grand diamètre de houppier ; PDH: petit diamètre de houppier; NB: nombre de branches.
Table 1b Corrélation entre les axes de l’ACP, la production fruitière et l’âge des arbres de P. nitida.
|
FP
|
Age
|
FP
|
1.00
|
0.30***
|
Age
|
0.30***
|
1.00
|
*** p < 0.001 ; FP: production fruitière.
*** p < 0.001 ; H: height; Cir: Circumference ; LCD: large crown diameter; SCD: small crown diameter ; NB: number of branching ; FP: fruit production.
Table 2 Average values of morphological variables and the fruits production of P. nitida in both climatic zones.
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)
H: height; Cir: Circumference; LCD: large crown diameter; SCD: small crown diameter; NB: number of branching; FP: fruit production; m: mean; sd: standard deviation.
Influence of habitat on morphological variation and fruit production of P. nitida trees in West Africa
Projection of the habitat on the PCA axes showed that high trees of P. nitida with big circumference, big crown diameters and more branches were found in home gardens in both climatic zones (Fig. 3).
The height of the trees in natural forest was slightly higher (7.07 ± 1.59m) than that of the trees found in home gardens (6.35 ± 2.34m). While the trees in home gardens had highest values for the others variables (circumference, crown diameter, number of fruits and branches) (Table 3).
Type of major soil on which P. nitida was present in both climate zones (DG and GC) was ferralitic soil of red color with sandy-clay texture. On the smaller scale, we noticed that in DG region, P. nitida populations were found on two types of soil, namely Nitisols and Arenosols. In contrast, in GC region, populations of the species were present on Acrisols (Table 4). The pHs of these three soil types were acid and ranged from 5 to 5.3. The Organic Carbon content (Corg) of the three soil types was also substantially the same. Nitisols and Acrisols had four times more clay and two times more silty than Arenosols. In contrast, Arenosols had two times more sand than Nitisols and Arenosols. Overall, all soil types had the same salt content (Table 4).
Table 3 Mean values of morphological variables and fruits production of the trees according to the habitat types.
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)
H: height; Cir: Circumference; LCD: large crown diameter; SCD: small crown diameter; NB: number of branching; FP: fruit production; m: mean; sd: standard deviation; Hom_garden: Home garden; Fo_Natur: Natural forest; Bo_garden: Botanical garden.
Table 4 Physico-chemical properties of soils on which P. nitida populations were found in both climate zones.
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)
Si: Silt; S: Sand; Sa : Salinity; Gr: Gravel; Corg: Organic carbon.