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昆明市3种木兰属园林乔木叶片的表型可塑性与生长规律 被引量:2

Phenotypic Plasticity and Growth Regulation of the Leaves of Three Species of Garden Magnolia Arbor in Kunming City
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摘要 [目的]为木兰属植物资源的合理开发及利用提供科学参考。[方法]以玉兰、紫玉兰和荷花玉兰3种常见木兰属园林乔木为研究对象,通过测定其成株叶片的长、宽、面积及生物量,分析其叶片的表型可塑性和生长规律。[结果]3种植物均具有较大的表型可塑性。叶生物量的变异系数最大,为35.45%~57.50%。叶面积变异系数次之,为34.72%~48.44%。叶长、叶宽的变异系数均较小,为18.77%~28.28%。玉兰与荷花玉兰的叶宽与叶长呈幂函数异速生长规律,而紫玉兰呈直线同速生长;玉兰、紫玉兰的叶生物量与叶面积呈直线同速生长规律,而荷花玉兰呈幂函数异速生长。[结论]玉兰、紫玉兰和荷花玉兰3种成株叶片在叶长、叶宽、叶面积以及叶生物量等数量性状均具有较大的表型可塑性。 [ Objective ] The research aimed to provide scientific reference for the reasonable development and utilization of Magnolia plant re- sources. [ Method ] Taking three common Magnolia garden arbor species Magnolia denudate, Magnolia liliflora, Magnolia grandiflora as re- search objects, the phenotypic plasticity and the growth regulation of the leaves were analyzed through the m^asurement of the leaf length, breadth, area and biomass of the adult plants. [ Result] The three plants all have the phenotypic plasticity of leaves. The variation coefficient of leaf biomass was the highest, being 35.45% - 57.50%. And the variation coefficient of leaf area was the second, being 34.72% - 48.44%. And the variation coefficients of both leaf length and leaf breadth were the lowest, being 18.77% -28.28%. The leaf length and leaf width in MagnOlia denudate and Magnolia grandiflora showed the regulation of allometry by power function, while Magnolia liliflora showed the regulation of isogony by linear function. The leaf area and biomass in Magnolia denudate and Magnolia liliflora showed the regula- tion of isogony by linear function, while Magnolia grandiflor showed the regulation of allometry by power function. [ Conclusion ] There is a large number of DhenotvDic Plasticity in the leaf length, breadth, area and biomass of the adult plants in the three plants.
出处 《安徽农业科学》 CAS 北大核心 2011年第17期10278-10279,共2页 Journal of Anhui Agricultural Sciences
基金 国家自然科学基金--国家基础科学人才培养基金项目(J0830627)
关键词 木兰 叶片 表型可塑性 生长规律 同速生长 异速生长 Magnolia Leaf Phenotypic plasticity Growth regulation Isogony Allometry
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