1.Research Center of Cold Temperate Forestry,Chinese Academy of Forestry,Harbin 150086 China;2.College of Forestry,Northeast Forestry University,Harbin 150040,China
[1] 江泽慧,费本华,侯祝强,等 . 针叶树木材细胞力学及纵向弹性模量计算—纵向弹性模量的理论模型 [J]. 林业科学,2002,38(5):101-107.
[2] 刘 妍,张厚江 . 木质材料力学性能无损检测方法的研究现状与趋势 [J]. 森林工程,2010(7):46-49.
[3] 成俊卿,李源哲,孙成志 . 人工林及天然林长白落叶松木材材性比较试验研究 [J]. 林业科学,1962,(10):18-26.
[4] Yang K C,Hazenberg G. Geographical variation in wood properties of Larix laricina juvenile wood in NorthernOntario[J]. Canadian Journal of Forest Research,1987,17(7):648-653.
[5] Zobel B J. Wood variation its causes and control[M]. Berlin :Springer-Verlag,1989.
[6] 鲍甫成,江泽慧 . 中国主要人工林树种木材力学性质 [M]. 北京:中国林业出版社,1998.
[7] Zhu J,Nakano T,TokumotoM,et al. Variation of tensile strength with annual rings for lumber from the Japanese larch[J]. Journal of Wood Science,2000,46(4):284-288.
[8] Fujimoto T,Kita K,Kuromaru M. Genetic control of intra ring wood density variation in hybrid larch(Larix gmelinii var.japonica×L.kaempferi)F1[J]. Wood Science and Technology,2008,42(3):227-240.
[9] 鲍甫成,江泽慧,刘盛全.人工林杨树材性与生长轮年龄和生长速度关系的模型 [J]. 林业科学,1999,35(1):77-82.
[10] 侯祝强,姜笑梅,骆秀琴,等 . 针叶树木材细胞力学及纵向弹性模量的计算—试件纵向弹性模量的预测 [J]. 林业科学,2003,39(2):123-129
[11] Jordan L,Daniels R L,Clark A,et al. Multilevel nonlinear mixed effects models for the modeling of earlywood and latewood microfibril angle[J]. Forest
Science,2005,51(4):357-371
[12] Adamk A,David A,Alexis A,et al. Quantifying the infl uence of live crown ratio on the mechanical properties of clear wood[J]. Forestry,2013,86 :361–369.
[13] 李耀翔,姜立春,李凤日 . 基于混合模型的落叶松微纤丝角模型 [J]. 林业科学,2012,48(4):81-86.
[14] 李耀翔,姜立春 . 基于非线性混合模型的落叶松木材管胞长度模拟 [J]. 北京林业大学学报,2013,35(3):18-23.
[15] 李耀翔,姜立春 . 基于 2 层次线性混合模型的落叶松木材密度模拟 [J]. 林业科学,2013,49(7):91-98.
[16] Lai M,Sun X M. Chen D S,et al. Age-related trends in genetic parameters for Larix kaempferi and their implications for early selection[J]. BMC Genetics,2014,15(Suppl 1):1-8.
[17] 赖 猛 . 落叶松无性系遗传评价与早期选择研究 [D]. 北京:中国林业科学研究院,2014.
[18] Sun C,Lai M,Zhang S,et al. Age-related trends in genetic parameters for wood properties in Larix kaempferi clones and implications for early selection[J]. Frontiers of Agricultural Science and Engineering,2017,4(4): 482-492.
[19] GB/T 1936.2—2009,木材抗弯弹性模量测定方法 [S]. 中华人民共和国国家质量监督检验检疫总局,中国国家标准化管理委员会,2009.
[20] GB/T 1930—2009,木材年轮宽度和晚材率测定方法 [S]. 中华人民共和国国家质量监督检验检疫总局,中国国家标准化管理委员会,2009.
[21] GB/T 1933—2009,木材密度测定方法 [S]. 中华人民共和国国家质量监督检验检疫总局,中国国家标准化管理委员会,2009.
[22] 符利勇,李永慈,李春明,等 . 两水平非线性混合模型对杉木林优势高生长量研究 [J]. 林业科学研究,2011,24(6):720-726.
[23] Pinheiro J C,Bates D M. Mixed-effects models in S and S-PLUS[M]. Springer,New York,2000 :528.
[24] Calama R,Montero G. Interregional nonlinear height diameter model with random coefficients for stone pine in Spain[J]. Canadian Journal Forest Research,2004,34(1):150-163.
[25] Trincado G,Burkhart H E. A generalized approach for modeling and localizing stem profile curves[J]. ForestScience,2006,52(6):670-682.
[26] Fang Z,Bailey R L. Nonlinear mixed effects modeling for slash pine dominant height growth following intensive silvicultural treatments[J]. Forest Science,2001,47(3):287-300.
[27] Calama R,Montero G. Interregional nonlinear height diameter model with random coefficients for stone pine in Spain[J]. Canadian Journal Forest Research,2004,34(1):150-163.
[28] Rozenberg P,Franc A,Bastien C,et al. Improving models of wood density by including genetic effects :a case study in Douglas-fir[J]. Annals of forest science,2001,58(4):385-394.
[29] 姜立春,李凤日,张 锐 . 基于线性混合模型的落叶松枝条基径模型 [J]. 林业科学研究,2012,25(4):464-469.
[30] Dong L B,Liu Z G,Bettinger P. Nonlinear mixed-effectsbranch diameter and length models for natural Dahurianlarch(Larix gmelini)forest in northeast China[J]. Trees,2016,30(4):1191-1206.
[31] Young Y Q,Huang S M. Estimating a multilevel dominantheight- age model from nested data with generalized errors[J]. Forest Science,2011,57(2):102-116.
[32] 邵亚丽,安 珍,邢新婷,等 . 落叶松木材力学性质及应用研究进展 [J]. 木材加工机械,2011,3 :46-49.
[33] Genet A,Auty D,Achim A,et al. Consequences of faster growth for wood density in northern red oak (Quercus rubra Liebl.)[J]. Forestry,2013,86(1):99-110.
[34] Guilley é,Hervé J C,Huber F,et al. Modelling variability of within-ring density components in Quercus petraea Liebl. with mixed-effect models and simulating the influence of contrasting silvicultures on wood density[J]. Annals of Forest Science,1999,56(6):449-458.
[35] Briffa K R ,Osborn T J,Schweingruber F H,et al. Tree-ring width and density data around the Northern Hemisphere :part 1,local and regional climate signals[J]. The Holocene,2002,12(6):737-757.
[36] Guilley E,Nepveu G. Anatomical interpretation of the components of a wood density mixed model in sessile oak(Quercus petraea Liebl.):ring number from the
pith,ring width,tree,interannual variation,heartwood formation[J]. Annals of Forest Science,2003,60(4):331-346.
[37] Rao R V,Aebischer D P,Denne M P. Latewood density in relation to wood fibre diameter,wall thickness,and fibre and vessel percentages in Quercus robur L[J]. IAWA Journal,1997,18(2):127-138.
[38] Knapic S,Louzada J L,Leal S,et al. Radial variationof wood density components and ring width in cork oak trees[J]. Annals of forest science,2007,64(2):211-218.
[39] Woodcock D W,Shier A D. Wood specifi c gravity and itsradial variations :the many ways to make a tree[J]. Trees,2002,16(6):437-443.
[40] 刘青华 . 马尾松生长与材性的遗传变异、基因作用方式及环境影响 [D]. 北京:中国林业科学研究院,2010.
[41] Alteyrac J,Cloutier A,Ung C H,et al. Mechanical properties in relation to selected wood characteristics of black spruce[J]. Wood and Fiber Science,2006,38(2):229-237.
[42] Ivkovi? M,Gapare W J,Abarquez A,et al. Prediction of wood stiffness,strength,and shrinkage in juvenile wood of radiata pine[J]. Wood Science and Technology,2009,43(3-4):237-257.