Hostname: page-component-7bb8b95d7b-pwrkn Total loading time: 0 Render date: 2024-10-04T19:55:24.430Z Has data issue: false hasContentIssue false

Factors influencing the variation in canopy light extinction coefficient (k) among pisifera parents of two oil palm origins

Published online by Cambridge University Press:  17 May 2024

Cornelis J. Breure*
Affiliation:
PT. ASD-Bakrie Oil Palm Seed Indonesia, Kisaran, North Sumatra, Indonesia
Rights & Permissions [Opens in a new window]

Summary

The canopy light extinction coefficient (k) is defined as the exponential decline in the amount of light passing through the leaf layers as a function of leaf area index (LAI). This definition is standard in oil palm breeding trials and models of canopy photosynthesis, where k is sometimes assumed to have a fixed value. The present experiment aims to validate the alleged constancy of k. Therefore, k was inferred from the fractional transmission of photosynthetically active radiation (PAR) and LAI, as obtained from dura x pisifera test crosses of Nigeria and Ghana pisifera origins. The palms were planted at two densities (135 and 160 palms ha−1) in North Sumatra in 2010. At the age of 7.5 years after planting, the area of newly opened leaves approached a maximum. Transmission of PAR remained very low and was only weakly related to k. By contrast, LAI exerted a strong negative effect on k, which generated, under both densities, considerable differences in k between both origins and among pisifera within an origin. The assumption of applying a fixed k value for a certain genotype or palm density, as obtained during leaf expansion at closed canopy, may therefore not be realistic. The present study suggests that the relationship of k with LAI over time merits further investigation, starting just before canopy closure.

Type
Research Article
Copyright
© The Author(s), 2024. Published by Cambridge University Press

Introduction

In oil palm, as in other plants, the rate of canopy photosynthesis is a function of the amount of photosynthetically active radiation (PAR) intercepted by the canopy (cf. Monteith and Unsworth, Reference Monteith and Unsworth1990). Moreover, since individual leaves are already light-saturated at about 30% of full sunlight (Gerritsma, Reference Gerritsma1988), the capacity of converting PAR into photosynthates improves when light is more evenly distributed over the various layers of the canopy (cf. Breure, Reference Breure1988).

The amount of light that is extinguished when passing through the canopy is expressed by the extinction coefficient (k). In the commonly used formula of Monsi and Saeki (Reference Monsi and Saeki1953), k is inferred from the fraction of incident solar radiation transmitted through the canopy and leaf area index (LAI), that is the total leaf surface per unit ground area (for details, reference is made to the Materials and Methods section). It is well documented that light penetration into a canopy enhances under a more erect (erectophile) leaf arrangement, which results in a lower k value (cf. Saeki, Reference Saeki1960; Verhagen et al., Reference Verhagen, Wilson and Britten1963; Duncan, Reference Duncan1971).

In oil palm, k values ranged between 0.29 and 0.48, as obtained in several studies (cf. Henson and Chang, Reference Henson, Chang, Basiron, Jalani and Chan2000). These outcomes were based on leaf area, and hence LAI, which was estimated by using the formula of Hardon et al. (Reference Hardon, Williams and Watson1969). Levels of k within this range were also reported by Lamade and Setiyo (Reference Lamade, Setiyo, Ariffin, Rajanaido and Jalani1996), who measured leaf area following the method of Tailliez and Koffi (Reference Tailliez and Ballo Koffi1992). These k values are lower than in other plants with a spherical leaf angle distribution, that is when the leaves have no preferential direction, like in oil palm.

The low k values of previous studies are usually considered to be a specific characteristic of oil palm, assumed to be due to the clumping of the foliage at distinct centres of growth (Dufrene et al., Reference Dufrene, Ochs and Saugier1990; Gerritsma, Reference Gerritsma1988; Squire, Reference Squire1984). From a recent assessment of the formula for estimating leaf area (cf. Breure and Siregar, Reference Breure and Siregar2021) it appears, however, that the main cause was an overestimation of leaf area.

Moreover, k is usually considered to be a genetically determined or species-specific constant (cf. Monteith and Unsworth, Reference Monteith and Unsworth1990). Therefore, a constant (default) value of k has been applied in some simulation models of yield and growth (cf. Dufrene, Reference Dufrene1989; Henson, Reference Henson2007). Constancy of k is also commonly assumed for determining progeny values of radiation use efficiency (RUE), that is, the weight of dry matter produced per unit PAR captured by the canopy (cf. Rajanaidu and Zakri, Reference Rajanaidu, Zakri and Zakri1988; Rosenquist et al., Reference Rosenquist, Corley and de Greef1990). The latter assumption is not supported by the study of Lamade and Setiyo (Reference Lamade, Setiyo, Ariffin, Rajanaido and Jalani1996), who found a clear difference in k between two distinct dura x pisifera families.

Furthermore, Breure (Reference Breure1988) inferred from measurements in commercial oil palm plantings of several ages that, due to low light transmission, k reached a clear peak at the final years of leaf area expansion. However, enhanced light interception per unit leaf area (LAI) may be caused by a (temporary) strong support between leaves of neighbouring palms at the uppermost leaf layers, as generated by high LAI and elongation of the leaves due to etiolation (cf. Breure, Reference Breure2010). Thereafter, support between leaves gradually diminished, because of increased variation in height with palm age, whereupon k attained the level of young palms again.

Powel (unpublished data, 1981) found in a 10-year-old oil palm density experiment that the leaf angle becomes steeper with higher LAI. Under these conditions, k would, therefore, decrease with increasing LAI values.

The present investigation is directed to the influence of LAI on k in 7.5-year-old dura x pisifera test crosses, where leaf area varied considerably among pisifera parents (cf. Breure and Siregar, Reference Breure and Siregar2020). The progenies were studied at two densities (135 and 160 palms ha−1). We could therefore also trace a possible effect of LAI on k due to planting density. Moreover, k was obtained for individual pisifera of two origins (Ghana and Nigeria), which offers the opportunity to verify the genetic variation in k, as found by Lamade and Setiyo (Reference Lamade, Setiyo, Ariffin, Rajanaido and Jalani1996), and also to test the current idea of applying a constant k value when calculating RUE in progeny trials.

Based on the outcome of Lamade and Setiyo (Reference Lamade, Setiyo, Ariffin, Rajanaido and Jalani1996), Corley (Reference Corley, Soh, Mayes and Jeremy2017) suggested selecting for low k, which, as mentioned before, would ameliorate light penetration into the canopy. Besides a positive effect on canopy photosynthesis, improved light distribution over the leaf layers would enhance the optimal LAI for attaining maximum yield per ha and, hence, allow the planting at a higher density (cf. Breure and Siregar, Reference Breure and Siregar2020).

The value of k is, therefore, one of the crucial traits that determine yield per ha. Here, the k values were inferred from LAI and fractional PAR transmission, determined for individual plots of dura x pisifera progenies derived from two pisifera origins (Nigeria and Ghana), which were planted at two densities (135 and 160 palms ha−1).

The aim of the present study is, first of all, to infer the k values of individual pisifera parents of the two origins (Ghana and Nigeria). The focus is also directed to the effect of parental LAI values and palm density on k. The ultimate goal is to search for improving the accuracy of k determination for breeding and modelling.

Materials and methods

The dura x pisifera progenies of our study were derived from pisifera parents of six distinct origins; only data of 15 pisifera of each Ghana and Nigeria origin are used for the present investigation. The experiment was planted at an oil palm breeding station in North Sumatra in 2010. The progenies were arranged in rectangle (rhomboidal) 16-palm plots, with two replicates planted at a density of 135 and two at 160 palms ha−1.

The crossing scheme for generating the progenies was according to an alpha design (Patterson et al., Reference Patterson, Williams and Hunter1978). Each dura was pollinated by two pisifera palms and each pisifera pollinated eight dura palms; not all crosses were realised, while some crosses produced insufficient seedlings for field planting. Only parameters of progeny plots where dura palms were crossed with two pisifera are used for calculating the k values.

The database consisted of records from 424 plots for Ghana and 472 plots for Nigeria per replicate.

Data collection

Canopy light extinction coefficient (k) of PAR was determined per plot by applying the commonly used equation of Monsi and Saeki (Reference Monsi and Saeki1953):

$$k = \hbox- {\rm ln (I/Io)/LAI}$$

where I and Io are the amount of PAR under and above the canopy, respectively, and LAI is the leaf area index, that is, the total leaf surface per unit ground area.

The measurements were taken when palms were 7.5 years old.

Fractional PAR transmission (I/Io) was obtained from simultaneous measurements of the amount of PAR under the canopy (I), at 25 equally spaced points per palm following the method of Squire (Reference Squire1984) and, nearby, above the canopy (Io). PAR was measured, after the removal of dry and damaged fronds, during overcast or partly clear skies between 10.00 and 14.00 hours, using a Spectrum Light Scout Quantum meter. Measurements were taken under four individual core palms and averaged per plot or, in case some neighbours were missing, under only one core palm that still had all six neighbours.

LAI was calculated from planting density and the product of the (measured) number of green leaves per palm with the mean area of leaves that were marked (with a paint dot) just after being fully opened when palms were 7, 6, and 5.5 years old. These three (marked) leaves, or if damaged the closest leaf, were at the moment of light measurements at about the top, middle, and lower part of the canopy, respectively; they are considered to represent the mean area of all leaves at that time.

The area of individual leaves was determined according to the formula (−0.245 + 0.455 nlw) of Breure and Siregar (Reference Breure and Siregar2021), where n is the number of leaflets and lw is the mean length times width of a sample of six of the longest leaflets.

Plot values of LAI were calculated from the mean of the individual four core palms and their 10 neighbours (total 14 palms) or, in case PAR was measured under one palm, from the mean of that palm and its six neighbours (total 7 palms).

Results

Extinction coefficients (k) of pisifera origins at two densities

As shown in Table 1, the mean k of Ghana over the two densities was higher than Nigeria (0.635 versus 0.591 for Nigeria), while k decreased with planting density (0.650 versus 0.576 for the means of the 135 and 160 palms ha−1 densities, respectively).

Table 1. Mean extinction coefficients (k) of pisifera of Nigeria and Ghana origins at 135 and 160 palms ha−1 (in brackets LAI values)

Extinction coefficients (k) of individual pisifera parents at two densities

Tables 2 and 3 present the separate plot averages of fractional PAR transmission (I/I0), the respective LAI and the inferred k values of the individual pisifera at two densities. The data patterns in both tables reveal that k as well as LAI of the individual pisifera parents varied considerably. Fractional PAR transmission (f) was very low, with little difference among pisifera and between (135 and 160 palms ha−1) densities.

Table 2. Fractional PAR transmission (f = I/Io), leaf area index (LAI), and canopy light extinction coefficient (k) of 15 Ghana pisifera at 135 and 160 palms ha−1 densities

The number of fronds on the palms ranged between 39 and 41, with little, non-significant, differences among pisifera or between densities.

Table 3. Fractional PAR transmission (f = I/Io), leaf area index (LAI), and canopy light extinction coefficient (k) of 15 Nigeria pisifera at 135 and 160 palms ha−1 densities

The number of fronds on the palms ranged between 39 and 41, with little, non-significant, differences among pisifera or between densities.

Figures 1a and 1b show that k was only weakly related to f (r = + 0.10 and +0.32 for the combined results of the two densities of Ghana and Nigeria, respectively).

Figure 1. Relationship between fractional PAR transmission (f) and extinction coefficient (k) and between leaf area index (LAI) and k for pisifera parents of two oil palm origins: Ghana (a, c) and Nigeria (b, d). Plots consider two planting densities (135 and 160 palms ha−1).

On the other hand, the highly significant negative correlation (p = 0.001) between LAI and k of the pisifera parents (r = −0.85 and −0.93 for Ghana and Nigeria, respectively) show that k of the pisifera parents was strongly influenced by LAI (Figures 1c and 1d).

A multiple regression analysis is employed on the combined pisifera results of the two origins, in which f and LAI are used as predictors of k. The result showed that k is only significantly affected by LAI (r = 0.91 and p = 0.01).

This outcome is supported by palm density, since, as shown in Table 1, the mean k of the 135 palms ha−1 density (with the lower LAI values) was higher than that of the 160 palms ha−1 density (0.65 and 0.58 for the 135 palms ha−1 versus 160 palms ha−1 densities, respectively).

Moreover, the last column of Table 1 shows that the influence of LAI correlates with the k values of pisifera origins (mean LAI of 4.53 versus 4.98 with k values of 0.635 versus 0.591 for Ghana and Nigeria, respectively).

Since k is mainly determined by the leaf angle (with a more erectophile canopy k becomes smaller), the data patterns consistently prove that, at the stage of leaf development of this study, the canopy becomes steeper with increasing LAI.

Discussion

Levels of k

In comparing the present investigation with other reports, it is noted again that previous studies appeared to have overestimated the leaf area. For a given light penetration value, a smaller leaf area and, hence a lower LAI, as obtained by applying the formula of Breure & Siregar (Reference Breure and Siregar2021) results in a larger k value (cf. Monsi and Saeki, Reference Monsi and Saeki1953).

Note, for example, the k values of 0.67 and 0.63 for dura x pisifera progenies of Ghana and Nigeria origins at 135 palms ha−1 (cf. Table 1) of the present study, inferred from leaf areas of 7.62 and 8.34 m−2 (cf. Tables 2 and 3). In contrast, the study of Lamade and Setiyo (Reference Lamade, Setiyo, Ariffin, Rajanaido and Jalani1996) on two distinct dura x pisifera families reported k values of 0.46 and 0.39, based on leaf areas of 10.60 and 11.48 m2, respectively. Their density (143 palms ha−1) was nearly identical to ours at 135 palms ha−1. Furthermore, the palms were about the same age and were planted under similar environmental conditions in North Sumatra as in our study. Although the much higher leaf areas of Lamade and Setiyo (Reference Lamade, Setiyo, Ariffin, Rajanaido and Jalani1996) could be genetic, it is more probable that leaf area was overestimated because the simplified version of the method of Tailliez and Koffi (Reference Tailliez and Ballo Koffi1992) was applied. In this version, leaf area is determined from rectangles of a sample of leaflets instead of trapezes, which is standard. The authors stated that their direct measurement of LAI agrees well with area values as obtained from the Plant Canopy analyser (LAI-2000 of Li-Cor). But, the latter method also overestimates LAI. The reason is that it gives too much weight to points close to the palm where light interception is highest, as Corley and Tinker (Reference Corley and Tinker2017) argued.

It should be kept in mind that since our results were obtained from measurements at a palm age of 7.5 years when k attains peak values (cf. Breure, Reference Breure1988), k values are expected to be lower for younger and older palms as well. Dufrene (Reference Dufrene1989) reported a k value of 0.40 for 13-year-old palms. This outcome is in line with the 0.41 value, which Breure (Reference Breure1988) obtained before and after peak values of k when adapting the original leaf area measurements of his (Reference Breure1988) study to the formula of Breure and Siregar (Reference Breure and Siregar2021).

A k value of about 0.40 is, therefore, typical for oil palm, which is less than usually found in other plants (Monsi and Saeki, Reference Monsi and Saeki1953; Ross, Reference Ross1981). Low k could be due, as pointed out in previous studies, to the few widely spaced growing points that result in clustering of the foliage. Moreover, oil palm, unlike dicotyledons, is unable to fill gaps in the canopy with branches of newly formed leaves, which causes partly self-shading of the leaves and, hence, decreases light interception per unit LAI.

Consequences of underestimating k values for estimating PAR transmission

As this study followed the standard method of measuring fractional light transmission, the (higher) k values inferred by using leaf area measured by the equation of Breure and Siregar (Reference Breure and Siregar2021) would estimate the same fractional light transmission as obtained from the lower k and higher LAI of previous studies. Therefore, the calculated value of PAR interception remains the same for any method used for determining both k and LAI.

The need of accuracy in calculating k levels

The value of k is directly linked to fruit bunch yield, as Henson (Reference Henson2007) concluded from a model of testing the effect of varying k levels on PAR absorption, the main parameter determining biomass production.

Our study proved that k is dependent on the influence of LAI on leaf angle, towards the end of leaf expansion. When calculating RUE of progenies, it is, therefore, desirable to measure PAR transmission directly in breeding trials. Especially in young palms with low LAI, where the effect of incorrectly estimating k has the largest impact (cf. Henson, Reference Henson2007).

Direct measurements are of course no option for modelling yield and growth over the entire lifespan, for which the relationship between LAI and k values has been used to estimate PAR interception in some simulation models.

Values of k in relation to LAI

Interestingly, in contrast to the negative correlations between LAI and k in our study, Breure’s (Reference Breure1988) data from commercial estates show a clear positive relationship between LAI and k. This result came from three distinct age groups after the closure of the canopy. The ages were 6–7, 9–11, and 13–14 years after planting. This relationship was due to a pronounced peak of k at years 9 to 11.

Breeding for (low) k

It should be noted that the leaf area and k values of Lamade and Setiyo (Reference Lamade, Setiyo, Ariffin, Rajanaido and Jalani1996), as mentioned before, are also negatively correlated as our data patterns of the Ghana and Nigeria pisifera (cf. Figures 1c and 1d).

The suggestion is, therefore, strong that the difference in k values they found during leaf expansion at a closed canopy is most likely due to the influence of LAI on leaf angle.

A valid genetic k value can apparently only be obtained when k is independent of LAI. In other words, when k remains the same for light transmission obtained at any LAI value. This conclusion is supported by the findings of Gerritsma (Reference Gerritsma1988). In his investigation, the k values of 16-year-old palms were similar for LAI values of densities of 110, 148, and 186 palms ha−1. Furthermore, there was no relationship of LAI with k for the combined 32 subplot values of the 110 and 148 palms ha−1 densities, with a range of individual LAI values from 4.00 to 6.44.

The appropriate developmental stage for determining genetic k values may be just at the beginning of canopy closure. Then, the leaf angle is not yet affected by the crown of neighbouring palms. Furthermore, wide gaps in the canopy that might hinder accurate light measurement under the palms are absent.

Conclusion

The value of the canopy extinction coefficient (k) is commonly inferred from fractional PAR transmission and LAI.

When transmitted PAR is very low, as during the final years of leaf area increment, the k value becomes strongly influenced by the effect of varying LAI values on leaf angle. Adopting k values found at the latter phase usually results in an overestimation. When determining RUE in breeding trials, it is recommended to measure PAR transmission directly.

The standard k value of oil palm appears to be about 0.40. Lowering this outcome by improving light penetration into the canopy can probably at best be investigated during the early stage of canopy closure.

To confirm the period at which a valid genetically determined k may be obtained, one needs to explore changes of k over time by frequent measurements of LAI, along with fractional PAR transmission. Data patterns should be assembled for various progenies, which should be obtained under, at least, two distinct densities.

Acknowledgements

The author is grateful to PT. ASD-Bakrie Oil Palm Seed Indonesia and PT. Bakrie Sumatera plantations Tbk. for permission to publish this paper. The assistance of E. Susanto and A.Q. Zais Manza Lubis with the collection of data is greatly acknowledged. Thanks are due to the late Dr. R.H.V Corley for his valuable comments, Dr. P.J.G. Keuss for his suggestions and editorial assistance, and Dr. L.R. Verdooren for checking the calculations. The help of Mr. M. Mustiqa Siregar with analysing the data is acknowledged.

References

Breure, C.J. (1988). The effect of palm age and planting density on the partitioning of assimilates in oil palm (Elaeis guineensis Jacq.). Experimental Agriculture 24, 5366.CrossRefGoogle Scholar
Breure, C.J. (2010). Rate of leaf expansion: a criterion for identifying oil palm (Elaeis guineensis Jacq.) types suitable for planting at higher densities. NJAS – Wageningen Journal of Life Sciences 57, 141147.CrossRefGoogle Scholar
Breure, C.J. and Siregar, M.M. (2020). Selection of oil palm male parents for optimal planting density estimated from mature crown surface. Journal of Oil Palm Research 32, 191200.Google Scholar
Breure, C.J. and Siregar, M.M. (2021). Reassessing the estimation of leaf area in oil palm (Elaeis guineeensis Jacq.) by linear regression analysis. Experimental Agriculture 57, 110.Google Scholar
Corley, R.H.V. (2017). Genetic base of current breeding programs. In Soh, A.C., Mayes, S. and Jeremy, R. (eds.), Oil Palm Breeding – Genetic and Genomics. London: CRC Press Taylor & Francis Group, pp. 397404.Google Scholar
Corley, R.H.V. and Tinker, P.B. (2017). The Oil Palm, 5th Edn. Oxford: Willey Blackwel, pp. 674.Google Scholar
Dufrene, E. (1989). Photosynthèse, consommation en eau et modèlisation de la production chez le palmier à huile (Elaeis guineensis Jacq.). Doctorate thesis, University of Paris Sud, Orsay.Google Scholar
Dufrene, E., Ochs, R. and Saugier, B. (1990). Oil palm photosynthesis and productivity linked to climatic factors. Oléagineux 45, 345355.Google Scholar
Duncan, W.G. (1971). Leaf angles, leaf area and canopy phtosynthesis. Crop Science 11, 482485.CrossRefGoogle Scholar
Gerritsma, W. (1988) Light Interception, Leaf Photosynthesis and Sink-Source Relations in Oil Palm. The Netherlands: Wageningen Agricultural University.Google Scholar
Hardon, J.J., Williams, C.N. and Watson, I. (1969). Leaf area and yield in the oil palm in Malaysia. Experimental Agriculture 5, 2532.CrossRefGoogle Scholar
Henson, I.E. (2007). Modelling the effects of physiological and morphological characters on oil palm growth and productivity. Oil Palm Bulletin 54, 126.Google Scholar
Henson, I.E. and Chang, K.C. (2000). Oil palm productivity and its component processes. In Basiron, Y., Jalani, B.S. & Chan, K.W. (eds.), Advances in Oil Palm Research. Kuala Lumpur: Malaysian Palm Oil Board, Vol. I, pp. 97145.Google Scholar
Lamade, E. and Setiyo, I.E. (1996). Test of Dufrêne’s production model on two contrasting families of oil palm in North Sumatra. In Ariffin, D., Rajanaido, N. & Jalani, B.S. (eds.), Proceedings of the 1996 PORIM International Palm Oil Congress ‘Competitiveness for the 21st Century’. Malaysia, Kuala Lumpur: Palm Oil Research Institute of Malaysia, pp. 427435.Google Scholar
Monsi, M. and Saeki, T. (1953). Über den Lichtfaktor in den Pflanzengesellschaften und seine Bedeutung für die Stoffproduktion. Japanese Journal of Botany 14, 2252.Google Scholar
Monteith, J.L and Unsworth, M.H. (1990). Principles of Environmental Physics, 2nd Edn. London: Edward Arnold, pp. 291.Google Scholar
Patterson, H.D., Williams, E.R. and Hunter, E.A. (1978). Block designs for variety trials. Journal of Agricultural Science, 90, 395400.CrossRefGoogle Scholar
Rajanaidu, N. and Zakri, A.H. (1988). Breeding for physiological traits in crop plants. In Zakri, A.H. (ed.), Plant Breeding and Genetic Engineering. Malaysia: SABRAO, pp. 117140.Google Scholar
Rosenquist, E.A., Corley, R.H.V. and de Greef, W. (1990). Improvement of tenera populations using germplasm from breeding programmes in Cameroon and Zaire. In Proceedings of Workshop ‘Progress of Oil Palm Breeding Populations. Malaysia, Kuala Lumpur: Palm Oil Research Institute of Malaysia, pp. 3769.Google Scholar
Ross, J. (1981). The Radiation Regime and Archetecture of Plant Stands. The Hague: Dr. W. Junk Publishers.CrossRefGoogle Scholar
Saeki, T. (1960). Interrelationship between leaf amount; light distribution and total photosynthesis in a plant community. Botanical Magazine 73, 5563.CrossRefGoogle Scholar
Squire, G.R. (1984). Techniques in environmental physiology of oil palm: measurement of intercepted radiation. Palm Oil Research Institute of Malaysia, Bulletin 8, 1013.Google Scholar
Tailliez, B. and Ballo Koffi, C. (1992). A method for measuring oil palm leaf area. Oleagineux 47, 537545.Google Scholar
Verhagen, A.M.W., Wilson, J.H. and Britten, E.J. (1963). Plant production in relation to foliage illumination. Annals of Botany 27, 622640.CrossRefGoogle Scholar
Figure 0

Table 1. Mean extinction coefficients (k) of pisifera of Nigeria and Ghana origins at 135 and 160 palms ha−1 (in brackets LAI values)

Figure 1

Table 2. Fractional PAR transmission (f = I/Io), leaf area index (LAI), and canopy light extinction coefficient (k) of 15 Ghana pisifera at 135 and 160 palms ha−1 densities

Figure 2

Table 3. Fractional PAR transmission (f = I/Io), leaf area index (LAI), and canopy light extinction coefficient (k) of 15 Nigeria pisifera at 135 and 160 palms ha−1 densities

Figure 3

Figure 1. Relationship between fractional PAR transmission (f) and extinction coefficient (k) and between leaf area index (LAI) and k for pisifera parents of two oil palm origins: Ghana (a, c) and Nigeria (b, d). Plots consider two planting densities (135 and 160 palms ha−1).