解构农业资源利用效率,提高粮食产量

IF 2.6 3区 农林科学 Q1 AGRONOMY Italian Journal of Agronomy Pub Date : 2021-03-22 DOI:10.4081/IJA.2021.1694
J. Porter, P. Thorburn, H. Brown, E. Teixeira, D. Moot, A. Mills, S. Christensen
{"title":"解构农业资源利用效率,提高粮食产量","authors":"J. Porter, P. Thorburn, H. Brown, E. Teixeira, D. Moot, A. Mills, S. Christensen","doi":"10.4081/IJA.2021.1694","DOIUrl":null,"url":null,"abstract":"Food production per unit land area needs to be increased, thus cropping systems need to use nutrients, water and solar radiation at as close to maximal efficiencies as possible. We deconstruct these efficiencies into their components to define a theoretical crop ideosystem, in which all resource use efficiencies are maximised. This defines an upper biological limit to food production. We then quantify the difference between maximum use efficiencies and those observed in three agronomic systems (maize, cocksfoot, sugarcane) and identify how, in actual farm systems, efficiencies can be raised to raise food production. We find that crop nutrient use efficiency can be limited by low water availability; thus adding nutrients would not raise production but adding water would. The converse situation of water use efficiency being affected by nutrition is not as evident. Ideosystem thinking can be used to define smalland large-scale agronomic systems that optimize water and nutrient use to maximise food production. Introduction Providing food for an expanding human population using lower levels of resource input, and in the face of an increasingly hostile climate (Porter et al., 2014), has led to the notion of sustainable intensification. This posits a simultaneous increase in primary production and resource use efficiencies (Garnett et al., 2013), with the main resources being water, nutrients and solar radiation. Efficiency is defined as the amount of output per unit input (Fischer et al., 2014). Efforts to find mainly genetics-based solutions to increased crop production efficiency in the field have been Ac ce pt ed p ap er disappointing (Sinclair and Rufty, 2012), mainly because of a lack of focus on and understanding of whole cropping systems. We think, as agronomists, that sustainable intensification lacks operationalization and quantification (Garnett et al., 2013). Thus, in this paper we show two things: deconstruction of cropping system intensification into operational and quantifiable resource (water, nitrogen, radiation) use efficiencies, and an assessment of the maximum level of these efficiencies that sets an absolute upper limit to food production from three systems. We measure the sustainability of intensification via the degree of closure in crop nutrient and water cycles and the minimisation of losses. Other tools, such as complex crop models (Ewert et al., 1999; Jones et al., 2003; Holzworth et al., 2014,), are too detailed to help policy persons and/or farmers define where efforts would best be focused to raise the sustainable intensification of food production. One insight offered by our method is that resource use efficiencies interact asymmetrically and that the efficiency of, for example, nutrient use depends also on water use efficiency. The policy implication is that focussing on raising water use efficiency alone is likely to benefit nutrient use efficiency and contribute to raising crop production without additional nutrient inputs – thus achieving ‘more for less’. Historically, crop physiologists, who understood the processes involved in increasing crop yields, needed to simplify this knowledge and make it accessible to plant breeders. In response to this challenge Colin Donald (Donald, 1962, 1968) developed the notion of the crop ideotype, which represented a crucial conceptual breakthrough in the Green Revolution of the 1960s by defining an ‘ideal’ structure and form of a crop plant. Thus, an ideotype would be high yielding, be resistant to pest damage and weed competition and would maximise the use of environmental resources such as water, nutrients, light and temperature by, for instance, having erect rather than prostrate leaves. The ideotype concept crucially moved thinking away from regarding crops as composed of individual plants, to the crop as a population with yield as the crop outcome . We wish to expand the ideotype idea and develop a parallel concept of an ideosystem to describe and quantify the properties of sustainable and intensified cropping systems, of which ideotypes may be a component – thus Ac ce pt ed p ap er expanding the focus of food production from individual plants to crops to whole farm systems. Theory Increases in yield can occur at many levels in a crop production system. For example, grain yield (i.e. production or yield per area) can be increased by raising any of the elements in the right-hand side of Equation 1. There can be trade-offs between elements, but for the major cereals, raising the number of grains per ear (i.e. total grain sink capacity) has been more important than individual grain size in increasing crop yields (Hay and Porter, 2006). Grain Yield Ear Grains Area Ears Area Yield    (1) Equation 1 is, strictly speaking, a mathematical identity because it deconstructs the element on the left of the ‘≡’ (equivalence) operator into its component parts (Bennett et al., 2012). This enables us to consider how crop structure and function will influence each of the elements on the right to increase (or decrease) the element on the left. Each of the right-hand side components can increase or decrease yield per unit area, with the net result of yield/area being the trade-off between the three elements on the right of the ‘≡’ (equivalence) sign. Recently, the identity approach, as the KayaPorter identity, has been used to deconstruct and estimate greenhouse gas emissions from agriculture from 1970, with extrapolation to 2050 (Bennetzen et al., 2016). The advantage of this approach being that emissions can be linked to actual agricultural practices, cropping area and emissions per unit agricultural product. Transferring this idea to a higher crop system level, identities can also be used to consider resource use efficiencies (Van Noordwijk and De Willigen, 1986; Porter and Christensen, 2013, Wang et al., 2020). Nitrogen use efficiency (NUE) can be deconstructed as follows: Ac ce pt ed p ap er Nuptake Biomass bleN SoilAvaila Nuptake s FertNinput bleN SoilAvaila s FertNinput Biomass NUE    = (2) The net effect, as elements in the identity cancel, is Nitrogen Use Efficiency (NUE) defined as biomass per unit of nitrogen input; the conventional and basic definition. As in the components of yield example above, NUE can be raised or lowered via changes in the ratios on the RHS of the ≡ sign, with the proviso that the denominator values must be larger than zero. Similarly, water use efficiency (WUE) can be deconstructed as: e WaterUptak Biomass bleWater SoilAvaila e WaterUptak Inputs Irrigation bleWater SoilAvaila Inputs Irrigation Biomass WUE    = (3) In each case, use efficiencies are reduced to NUE = Biomass / FertNIinputs and, similarly, WUE = Biomass/Irrigation inputs, also known as the marginal irrigation WUE (Fischer et al., 2014). The identity for radiation use efficiency (Porter and Christensen, 2013) (Equation 4) can be written as: esis Photosynth Biomass dRad Intercepte esis Photosynth SolarRad dRad Intercepte SolarRad Biomass RUE    = (4) Each of the elements in the resource use efficiency identities (Equations 2 and 3) can be drawn as four connected quadrants (Van Noordwijk and De Willigen, 1986) (Fig. 1). Quadrant A (the fieldcrop quadrant) represents biomass production per unit of resource input and is represented by Biomass/FertNinputs in Equation 2, coming closest to the agronomic definition of resource efficiency (Sinclair and Rufty, 2012). Quadrant B (the soil quadrant; SoilAvailableN/FertNinputs in Equation 2) represents the resource available in the soil per unit of resource input from Quadrant A and has a non-zero intercept because there is usually some water or nutrient in the soil when the crop is planted. Quadrant C (the root quadrant; Nuptake/SoilAvailableN in Equation 2) represents Ac ce pt ed p ap er resource uptake per unit resource available in the soil from Quadrant B. Finally, D (the canopy quadrant; Biomass/Nuptake in Equation 2) represents biomass production per unit of resource uptake from Quadrant C. The curvilinear relationship in Quadrant D reflects the biological limits of conversion of nutrient into biomass and will change for different crop species and stage of biomass accumulation (Lemaire and Gastal, 2009). The dashed lines in Quadrants A and D represent what would happen for crops with excessive resource uptake. A crucial element in Figure 1 are the black lines at angles of 45o, since these represent the 100% efficiencies in each of the quadrants. A perfect ideosystem would occur if all use efficiencies, for all resources in all quadrants, were found on the 45o lines, as resource use efficiencies in both a relative (as % of maximum) and an absolute (as output divided by input) sense are then at maximum. The questions are how close actual cropping systems come to this ‘ideal’ state and what maximum use efficiencies can be reached and with what consequences for crop biomass production. The usefulness of the ideosystem concept can be seen by taking the outer black line in Fig. 1, which has a higher biomass production than the inner grey line, which has zero added nutrients. However, the inner grey line shows higher resource use efficiency because the biomass per unit nutrient uptake is on the linear part of the curve in Quadrant D. The efficiency associated with the black line is lower because the high inputs cause availability to exceed potential uptake (Quadrant C) and the biomass production per unit uptake reduces at higher uptake levels (Quadrant D). This example shows that high biomass production and high resource use efficiency are not necessarily, and perhaps rarely, connected and makes the point that differences in nutrient resource efficiency needs to be determined at the whole, and not part, system level, since differences in component efficiencies at any level in the cropping system can affect biomass and/or food production (Equations 2-4). In order to get an appreciation of the functioning of a whole","PeriodicalId":14618,"journal":{"name":"Italian Journal of Agronomy","volume":" ","pages":""},"PeriodicalIF":2.6000,"publicationDate":"2021-03-22","publicationTypes":"Journal Article","fieldsOfStudy":null,"isOpenAccess":false,"openAccessPdf":"","citationCount":"2","resultStr":"{\"title\":\"Deconstructing agronomic resource use efficiencies to increase food production\",\"authors\":\"J. Porter, P. Thorburn, H. Brown, E. Teixeira, D. Moot, A. Mills, S. Christensen\",\"doi\":\"10.4081/IJA.2021.1694\",\"DOIUrl\":null,\"url\":null,\"abstract\":\"Food production per unit land area needs to be increased, thus cropping systems need to use nutrients, water and solar radiation at as close to maximal efficiencies as possible. We deconstruct these efficiencies into their components to define a theoretical crop ideosystem, in which all resource use efficiencies are maximised. This defines an upper biological limit to food production. We then quantify the difference between maximum use efficiencies and those observed in three agronomic systems (maize, cocksfoot, sugarcane) and identify how, in actual farm systems, efficiencies can be raised to raise food production. We find that crop nutrient use efficiency can be limited by low water availability; thus adding nutrients would not raise production but adding water would. The converse situation of water use efficiency being affected by nutrition is not as evident. Ideosystem thinking can be used to define smalland large-scale agronomic systems that optimize water and nutrient use to maximise food production. Introduction Providing food for an expanding human population using lower levels of resource input, and in the face of an increasingly hostile climate (Porter et al., 2014), has led to the notion of sustainable intensification. This posits a simultaneous increase in primary production and resource use efficiencies (Garnett et al., 2013), with the main resources being water, nutrients and solar radiation. Efficiency is defined as the amount of output per unit input (Fischer et al., 2014). Efforts to find mainly genetics-based solutions to increased crop production efficiency in the field have been Ac ce pt ed p ap er disappointing (Sinclair and Rufty, 2012), mainly because of a lack of focus on and understanding of whole cropping systems. We think, as agronomists, that sustainable intensification lacks operationalization and quantification (Garnett et al., 2013). Thus, in this paper we show two things: deconstruction of cropping system intensification into operational and quantifiable resource (water, nitrogen, radiation) use efficiencies, and an assessment of the maximum level of these efficiencies that sets an absolute upper limit to food production from three systems. We measure the sustainability of intensification via the degree of closure in crop nutrient and water cycles and the minimisation of losses. Other tools, such as complex crop models (Ewert et al., 1999; Jones et al., 2003; Holzworth et al., 2014,), are too detailed to help policy persons and/or farmers define where efforts would best be focused to raise the sustainable intensification of food production. One insight offered by our method is that resource use efficiencies interact asymmetrically and that the efficiency of, for example, nutrient use depends also on water use efficiency. The policy implication is that focussing on raising water use efficiency alone is likely to benefit nutrient use efficiency and contribute to raising crop production without additional nutrient inputs – thus achieving ‘more for less’. Historically, crop physiologists, who understood the processes involved in increasing crop yields, needed to simplify this knowledge and make it accessible to plant breeders. In response to this challenge Colin Donald (Donald, 1962, 1968) developed the notion of the crop ideotype, which represented a crucial conceptual breakthrough in the Green Revolution of the 1960s by defining an ‘ideal’ structure and form of a crop plant. Thus, an ideotype would be high yielding, be resistant to pest damage and weed competition and would maximise the use of environmental resources such as water, nutrients, light and temperature by, for instance, having erect rather than prostrate leaves. The ideotype concept crucially moved thinking away from regarding crops as composed of individual plants, to the crop as a population with yield as the crop outcome . We wish to expand the ideotype idea and develop a parallel concept of an ideosystem to describe and quantify the properties of sustainable and intensified cropping systems, of which ideotypes may be a component – thus Ac ce pt ed p ap er expanding the focus of food production from individual plants to crops to whole farm systems. Theory Increases in yield can occur at many levels in a crop production system. For example, grain yield (i.e. production or yield per area) can be increased by raising any of the elements in the right-hand side of Equation 1. There can be trade-offs between elements, but for the major cereals, raising the number of grains per ear (i.e. total grain sink capacity) has been more important than individual grain size in increasing crop yields (Hay and Porter, 2006). Grain Yield Ear Grains Area Ears Area Yield    (1) Equation 1 is, strictly speaking, a mathematical identity because it deconstructs the element on the left of the ‘≡’ (equivalence) operator into its component parts (Bennett et al., 2012). This enables us to consider how crop structure and function will influence each of the elements on the right to increase (or decrease) the element on the left. Each of the right-hand side components can increase or decrease yield per unit area, with the net result of yield/area being the trade-off between the three elements on the right of the ‘≡’ (equivalence) sign. Recently, the identity approach, as the KayaPorter identity, has been used to deconstruct and estimate greenhouse gas emissions from agriculture from 1970, with extrapolation to 2050 (Bennetzen et al., 2016). The advantage of this approach being that emissions can be linked to actual agricultural practices, cropping area and emissions per unit agricultural product. Transferring this idea to a higher crop system level, identities can also be used to consider resource use efficiencies (Van Noordwijk and De Willigen, 1986; Porter and Christensen, 2013, Wang et al., 2020). Nitrogen use efficiency (NUE) can be deconstructed as follows: Ac ce pt ed p ap er Nuptake Biomass bleN SoilAvaila Nuptake s FertNinput bleN SoilAvaila s FertNinput Biomass NUE    = (2) The net effect, as elements in the identity cancel, is Nitrogen Use Efficiency (NUE) defined as biomass per unit of nitrogen input; the conventional and basic definition. As in the components of yield example above, NUE can be raised or lowered via changes in the ratios on the RHS of the ≡ sign, with the proviso that the denominator values must be larger than zero. Similarly, water use efficiency (WUE) can be deconstructed as: e WaterUptak Biomass bleWater SoilAvaila e WaterUptak Inputs Irrigation bleWater SoilAvaila Inputs Irrigation Biomass WUE    = (3) In each case, use efficiencies are reduced to NUE = Biomass / FertNIinputs and, similarly, WUE = Biomass/Irrigation inputs, also known as the marginal irrigation WUE (Fischer et al., 2014). The identity for radiation use efficiency (Porter and Christensen, 2013) (Equation 4) can be written as: esis Photosynth Biomass dRad Intercepte esis Photosynth SolarRad dRad Intercepte SolarRad Biomass RUE    = (4) Each of the elements in the resource use efficiency identities (Equations 2 and 3) can be drawn as four connected quadrants (Van Noordwijk and De Willigen, 1986) (Fig. 1). Quadrant A (the fieldcrop quadrant) represents biomass production per unit of resource input and is represented by Biomass/FertNinputs in Equation 2, coming closest to the agronomic definition of resource efficiency (Sinclair and Rufty, 2012). Quadrant B (the soil quadrant; SoilAvailableN/FertNinputs in Equation 2) represents the resource available in the soil per unit of resource input from Quadrant A and has a non-zero intercept because there is usually some water or nutrient in the soil when the crop is planted. Quadrant C (the root quadrant; Nuptake/SoilAvailableN in Equation 2) represents Ac ce pt ed p ap er resource uptake per unit resource available in the soil from Quadrant B. Finally, D (the canopy quadrant; Biomass/Nuptake in Equation 2) represents biomass production per unit of resource uptake from Quadrant C. The curvilinear relationship in Quadrant D reflects the biological limits of conversion of nutrient into biomass and will change for different crop species and stage of biomass accumulation (Lemaire and Gastal, 2009). The dashed lines in Quadrants A and D represent what would happen for crops with excessive resource uptake. A crucial element in Figure 1 are the black lines at angles of 45o, since these represent the 100% efficiencies in each of the quadrants. A perfect ideosystem would occur if all use efficiencies, for all resources in all quadrants, were found on the 45o lines, as resource use efficiencies in both a relative (as % of maximum) and an absolute (as output divided by input) sense are then at maximum. The questions are how close actual cropping systems come to this ‘ideal’ state and what maximum use efficiencies can be reached and with what consequences for crop biomass production. The usefulness of the ideosystem concept can be seen by taking the outer black line in Fig. 1, which has a higher biomass production than the inner grey line, which has zero added nutrients. However, the inner grey line shows higher resource use efficiency because the biomass per unit nutrient uptake is on the linear part of the curve in Quadrant D. The efficiency associated with the black line is lower because the high inputs cause availability to exceed potential uptake (Quadrant C) and the biomass production per unit uptake reduces at higher uptake levels (Quadrant D). This example shows that high biomass production and high resource use efficiency are not necessarily, and perhaps rarely, connected and makes the point that differences in nutrient resource efficiency needs to be determined at the whole, and not part, system level, since differences in component efficiencies at any level in the cropping system can affect biomass and/or food production (Equations 2-4). 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引用次数: 2

摘要

需要提高单位土地面积的粮食产量,因此种植系统需要尽可能接近最大效率地使用养分、水和太阳辐射。我们将这些效率分解成它们的组成部分,以定义一个理论上的作物意识形态系统,在这个系统中,所有资源的利用效率都是最大化的。这就确定了粮食生产的生物上限。然后,我们量化了最大利用效率与在三种农艺系统(玉米、苜蓿、甘蔗)中观察到的效率之间的差异,并确定如何在实际的农业系统中提高效率以提高粮食产量。研究发现,低水分可限制作物养分利用效率;因此,增加养分不会提高产量,但增加水分会提高产量。水分利用效率受营养影响的相反情况则不那么明显。意识形态系统思维可以用来定义小型和大型农艺系统,这些系统可以优化水和养分的使用,从而最大限度地提高粮食产量。面对日益恶劣的气候,以更低的资源投入水平为不断扩大的人口提供食物(Porter et al., 2014),导致了可持续集约化的概念。这假定初级生产和资源利用效率同时提高(Garnett et al., 2013),主要资源是水、养分和太阳辐射。效率被定义为单位投入产出的数量(Fischer et al., 2014)。为提高田间作物生产效率而寻找主要基于遗传学的解决方案的努力一直令人失望(Sinclair和rutty, 2012),主要原因是缺乏对整个种植系统的关注和理解。作为农学家,我们认为可持续集约化缺乏可操作性和量化(Garnett et al., 2013)。因此,在本文中,我们展示了两件事:将种植系统集约化分解为可操作的和可量化的资源(水、氮、辐射)利用效率,以及对这些效率的最高水平的评估,该效率为三种系统的粮食生产设定了绝对上限。我们通过作物养分和水循环的封闭程度以及损失的最小化来衡量集约化的可持续性。其他工具,如复杂作物模型(Ewert et al., 1999;Jones et al., 2003;Holzworth等人,2014,),过于详细,无法帮助政策制定者和/或农民确定在哪里最能集中精力提高粮食生产的可持续集约化。我们的方法提供的一个见解是,资源利用效率不对称地相互作用,例如,养分利用的效率也取决于水的利用效率。这一政策的含义是,仅仅关注提高水资源利用效率可能有利于养分利用效率,并有助于在不增加养分投入的情况下提高作物产量——从而实现“少花钱多生产”。从历史上看,作物生理学家了解提高作物产量的过程,他们需要简化这些知识,并使植物育种者能够获得这些知识。为了应对这一挑战,Colin Donald (Donald, 1962, 1968)提出了作物理想型的概念,通过定义作物的“理想”结构和形式,这代表了20世纪60年代绿色革命中一个重要的概念突破。因此,一个理想的品种应该是高产的,能抵抗害虫的破坏和杂草的竞争,并能最大限度地利用环境资源,如水、养分、光和温度,例如,直立而不是匍匐的叶子。理想型概念至关重要地将思维从将作物视为单个植物组成,转变为将作物视为一个群体,并将产量视为作物的结果。我们希望扩展意识形态概念,并发展一个平行的意识形态系统概念,以描述和量化可持续和集约化种植系统的特性,意识形态可能是其中的一个组成部分——因此,我们希望将粮食生产的重点从单个植物扩展到作物再到整个农场系统。理论:在作物生产系统中,产量的增加可以发生在许多层面上。例如,粮食产量(即产量或亩产量)可以通过提高等式1右侧的任何元素来增加。元素之间可能存在权衡,但对于主要谷物而言,在提高作物产量方面,提高每穗粒数(即粮食总库容)比单个粒的大小更重要(Hay and Porter, 2006)。产粮穗粒面积产粮穗面积产粮(1)方程1严格来说是一个数学恒等式,因为它将“≡”(等价)算子左边的元素解构为它的组成部分(Bennett et al., 2012)。 这使我们能够考虑作物的结构和功能将如何影响右边的每个元素来增加(或减少)左边的元素。右侧的每个成分都可以增加或减少单位面积的产量,产量/面积的净结果是“≡”(等价)符号右侧的三个元素之间的权衡。最近,同一性方法,作为kayporter同一性,已被用于解构和估计从1970年到2050年的农业温室气体排放,并外推(Bennetzen等人,2016)。这种方法的优点是,排放量可以与实际的农业实践、种植面积和每单位农产品的排放量联系起来。将这一想法转移到更高的作物系统层面,身份也可以用来考虑资源利用效率(Van Noordwijk和De Willigen, 1986;Porter and Christensen, 2013, Wang et al., 2020)。氮素利用效率(NUE)可以解构为:氮素利用效率(NUE)可分解为:氮素利用效率(NUE)可分解为:氮素利用效率(NUE)可分解为:氮素利用效率(NUE)可分解为:氮素利用效率(NUE)可分解为:氮素利用效率(NUE)可分解为:氮素利用效率(NUE):单位氮素投入的生物量;传统的和基本的定义。就像上面的产率的组成部分一样,NUE可以通过改变≡号的RHS上的比率来提高或降低,附带条件是分母值必须大于零。同样,水利用效率(WUE)可以被分解为:水吸收生物量bleWater土壤有效度用水量灌溉bleWater土壤有效度用水量灌溉生物量WUE=(3)在每种情况下,利用效率都被简化为NUE =生物量/肥料投入,同样,WUE =生物量/灌溉投入,也称为边际灌溉WUE (Fischer et al., 2014)。辐射利用效率恒等式(Porter and Christensen, 2013)(式4)可表示为:资源利用效率等式(方程2和3)中的每个元素都可以绘制为四个相连的象限(Van Noordwijk和De Willigen, 1986)(图1)。象限A(农田作物象限)表示单位资源投入的生物质产量,用公式2中的生物质/FertNinputs表示。最接近农艺学对资源效率的定义(Sinclair和ruty, 2012)。B象限(土壤象限;方程2)中的SoilAvailableN/FertNinputs表示象限A每单位资源投入中土壤中的可用资源,由于作物种植时土壤中通常存在一些水或养分,因此其截距非零。象限C(根象限;公式2中的Nuptake/SoilAvailableN表示b象限土壤中每单位可利用资源的资源吸收量。最后,D(冠层象限;方程2中的生物量/氮吸收(Nuptake)表示象限c中每单位资源吸收的生物量产量。象限D中的曲线关系反映了养分转化为生物量的生物极限,并且会随着作物种类和生物量积累阶段的不同而变化(Lemaire and Gastal, 2009)。象限A和D中的虚线表示资源吸收过多的作物会发生什么。图1中的一个关键元素是角度为45度的黑线,因为它们代表每个象限中的100%效率。如果所有象限中所有资源的所有使用效率都在45条线上,那么一个完美的意识形态体系就会出现,因为资源的相对使用效率(占最大值的百分比)和绝对使用效率(产出除以投入)都达到最大值。问题是,实际的种植系统离这种“理想”状态有多近,可以达到什么样的最大利用效率,以及对作物生物量生产有什么影响。意识形态概念的有用性可以通过图1中的外部黑线看出,它的生物量产量高于内部灰线,而内部灰线没有添加任何营养物质。然而,内灰线显示出较高的资源利用效率,因为单位养分吸收的生物量位于象限D曲线的线性部分。与黑线相关的效率较低,因为高投入导致可利用性超过潜在吸收量(象限C),单位吸收量的生物量产量在较高的吸收量水平下减少(象限D)。 这个例子表明,高生物量生产和高资源利用效率不一定是联系在一起的,也许很少是联系在一起的,并表明养分资源效率的差异需要在整个系统而不是部分系统水平上确定,因为种植系统中任何水平上组成部分效率的差异都会影响生物量和/或粮食生产(公式2-4)。为了了解整体的功能
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Deconstructing agronomic resource use efficiencies to increase food production
Food production per unit land area needs to be increased, thus cropping systems need to use nutrients, water and solar radiation at as close to maximal efficiencies as possible. We deconstruct these efficiencies into their components to define a theoretical crop ideosystem, in which all resource use efficiencies are maximised. This defines an upper biological limit to food production. We then quantify the difference between maximum use efficiencies and those observed in three agronomic systems (maize, cocksfoot, sugarcane) and identify how, in actual farm systems, efficiencies can be raised to raise food production. We find that crop nutrient use efficiency can be limited by low water availability; thus adding nutrients would not raise production but adding water would. The converse situation of water use efficiency being affected by nutrition is not as evident. Ideosystem thinking can be used to define smalland large-scale agronomic systems that optimize water and nutrient use to maximise food production. Introduction Providing food for an expanding human population using lower levels of resource input, and in the face of an increasingly hostile climate (Porter et al., 2014), has led to the notion of sustainable intensification. This posits a simultaneous increase in primary production and resource use efficiencies (Garnett et al., 2013), with the main resources being water, nutrients and solar radiation. Efficiency is defined as the amount of output per unit input (Fischer et al., 2014). Efforts to find mainly genetics-based solutions to increased crop production efficiency in the field have been Ac ce pt ed p ap er disappointing (Sinclair and Rufty, 2012), mainly because of a lack of focus on and understanding of whole cropping systems. We think, as agronomists, that sustainable intensification lacks operationalization and quantification (Garnett et al., 2013). Thus, in this paper we show two things: deconstruction of cropping system intensification into operational and quantifiable resource (water, nitrogen, radiation) use efficiencies, and an assessment of the maximum level of these efficiencies that sets an absolute upper limit to food production from three systems. We measure the sustainability of intensification via the degree of closure in crop nutrient and water cycles and the minimisation of losses. Other tools, such as complex crop models (Ewert et al., 1999; Jones et al., 2003; Holzworth et al., 2014,), are too detailed to help policy persons and/or farmers define where efforts would best be focused to raise the sustainable intensification of food production. One insight offered by our method is that resource use efficiencies interact asymmetrically and that the efficiency of, for example, nutrient use depends also on water use efficiency. The policy implication is that focussing on raising water use efficiency alone is likely to benefit nutrient use efficiency and contribute to raising crop production without additional nutrient inputs – thus achieving ‘more for less’. Historically, crop physiologists, who understood the processes involved in increasing crop yields, needed to simplify this knowledge and make it accessible to plant breeders. In response to this challenge Colin Donald (Donald, 1962, 1968) developed the notion of the crop ideotype, which represented a crucial conceptual breakthrough in the Green Revolution of the 1960s by defining an ‘ideal’ structure and form of a crop plant. Thus, an ideotype would be high yielding, be resistant to pest damage and weed competition and would maximise the use of environmental resources such as water, nutrients, light and temperature by, for instance, having erect rather than prostrate leaves. The ideotype concept crucially moved thinking away from regarding crops as composed of individual plants, to the crop as a population with yield as the crop outcome . We wish to expand the ideotype idea and develop a parallel concept of an ideosystem to describe and quantify the properties of sustainable and intensified cropping systems, of which ideotypes may be a component – thus Ac ce pt ed p ap er expanding the focus of food production from individual plants to crops to whole farm systems. Theory Increases in yield can occur at many levels in a crop production system. For example, grain yield (i.e. production or yield per area) can be increased by raising any of the elements in the right-hand side of Equation 1. There can be trade-offs between elements, but for the major cereals, raising the number of grains per ear (i.e. total grain sink capacity) has been more important than individual grain size in increasing crop yields (Hay and Porter, 2006). Grain Yield Ear Grains Area Ears Area Yield    (1) Equation 1 is, strictly speaking, a mathematical identity because it deconstructs the element on the left of the ‘≡’ (equivalence) operator into its component parts (Bennett et al., 2012). This enables us to consider how crop structure and function will influence each of the elements on the right to increase (or decrease) the element on the left. Each of the right-hand side components can increase or decrease yield per unit area, with the net result of yield/area being the trade-off between the three elements on the right of the ‘≡’ (equivalence) sign. Recently, the identity approach, as the KayaPorter identity, has been used to deconstruct and estimate greenhouse gas emissions from agriculture from 1970, with extrapolation to 2050 (Bennetzen et al., 2016). The advantage of this approach being that emissions can be linked to actual agricultural practices, cropping area and emissions per unit agricultural product. Transferring this idea to a higher crop system level, identities can also be used to consider resource use efficiencies (Van Noordwijk and De Willigen, 1986; Porter and Christensen, 2013, Wang et al., 2020). Nitrogen use efficiency (NUE) can be deconstructed as follows: Ac ce pt ed p ap er Nuptake Biomass bleN SoilAvaila Nuptake s FertNinput bleN SoilAvaila s FertNinput Biomass NUE    = (2) The net effect, as elements in the identity cancel, is Nitrogen Use Efficiency (NUE) defined as biomass per unit of nitrogen input; the conventional and basic definition. As in the components of yield example above, NUE can be raised or lowered via changes in the ratios on the RHS of the ≡ sign, with the proviso that the denominator values must be larger than zero. Similarly, water use efficiency (WUE) can be deconstructed as: e WaterUptak Biomass bleWater SoilAvaila e WaterUptak Inputs Irrigation bleWater SoilAvaila Inputs Irrigation Biomass WUE    = (3) In each case, use efficiencies are reduced to NUE = Biomass / FertNIinputs and, similarly, WUE = Biomass/Irrigation inputs, also known as the marginal irrigation WUE (Fischer et al., 2014). The identity for radiation use efficiency (Porter and Christensen, 2013) (Equation 4) can be written as: esis Photosynth Biomass dRad Intercepte esis Photosynth SolarRad dRad Intercepte SolarRad Biomass RUE    = (4) Each of the elements in the resource use efficiency identities (Equations 2 and 3) can be drawn as four connected quadrants (Van Noordwijk and De Willigen, 1986) (Fig. 1). Quadrant A (the fieldcrop quadrant) represents biomass production per unit of resource input and is represented by Biomass/FertNinputs in Equation 2, coming closest to the agronomic definition of resource efficiency (Sinclair and Rufty, 2012). Quadrant B (the soil quadrant; SoilAvailableN/FertNinputs in Equation 2) represents the resource available in the soil per unit of resource input from Quadrant A and has a non-zero intercept because there is usually some water or nutrient in the soil when the crop is planted. Quadrant C (the root quadrant; Nuptake/SoilAvailableN in Equation 2) represents Ac ce pt ed p ap er resource uptake per unit resource available in the soil from Quadrant B. Finally, D (the canopy quadrant; Biomass/Nuptake in Equation 2) represents biomass production per unit of resource uptake from Quadrant C. The curvilinear relationship in Quadrant D reflects the biological limits of conversion of nutrient into biomass and will change for different crop species and stage of biomass accumulation (Lemaire and Gastal, 2009). The dashed lines in Quadrants A and D represent what would happen for crops with excessive resource uptake. A crucial element in Figure 1 are the black lines at angles of 45o, since these represent the 100% efficiencies in each of the quadrants. A perfect ideosystem would occur if all use efficiencies, for all resources in all quadrants, were found on the 45o lines, as resource use efficiencies in both a relative (as % of maximum) and an absolute (as output divided by input) sense are then at maximum. The questions are how close actual cropping systems come to this ‘ideal’ state and what maximum use efficiencies can be reached and with what consequences for crop biomass production. The usefulness of the ideosystem concept can be seen by taking the outer black line in Fig. 1, which has a higher biomass production than the inner grey line, which has zero added nutrients. However, the inner grey line shows higher resource use efficiency because the biomass per unit nutrient uptake is on the linear part of the curve in Quadrant D. The efficiency associated with the black line is lower because the high inputs cause availability to exceed potential uptake (Quadrant C) and the biomass production per unit uptake reduces at higher uptake levels (Quadrant D). This example shows that high biomass production and high resource use efficiency are not necessarily, and perhaps rarely, connected and makes the point that differences in nutrient resource efficiency needs to be determined at the whole, and not part, system level, since differences in component efficiencies at any level in the cropping system can affect biomass and/or food production (Equations 2-4). In order to get an appreciation of the functioning of a whole
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来源期刊
CiteScore
4.20
自引率
4.50%
发文量
25
审稿时长
10 weeks
期刊介绍: The Italian Journal of Agronomy (IJA) is the official journal of the Italian Society for Agronomy. It publishes quarterly original articles and reviews reporting experimental and theoretical contributions to agronomy and crop science, with main emphasis on original articles from Italy and countries having similar agricultural conditions. The journal deals with all aspects of Agricultural and Environmental Sciences, the interactions between cropping systems and sustainable development. Multidisciplinary articles that bridge agronomy with ecology, environmental and social sciences are also welcome.
期刊最新文献
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