infradian biorhythms
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2021 ◽  
Vol 54 (2) ◽  
pp. 12-22
Author(s):  
Alexey A. Afonin

Abstract. The structure of seasonal dynamics of daily growth of shoots of basket willow (Salix viminalis) is described and analyzed. Object: model inbred-clone population of S. viminalis. Material: developing shoots on annual saplings from cuttings. Methods: comparative morphological, chronobiological, numerical analysis of time series. The formation of dimorphic root systems of one-year saplings from cuttings is described. It is established that the seasonal dynamics of daily increment of shoots is determined by the interaction of linear and nonlinear components. Linear components are approximated by regression equations, and nonlinear components are approximated by harmonic oscillation equations. The rhythmicity of seasonal dynamics of shoot growth is described. Four groups of biorhythms were identified: annual with a period of about 96 days, subannual with a period of 4064 days, and infradian with a period of 1924 days and infradian with a period of 1016 days. The alternation of peaks and dips in the seasonal dynamics of shoot increment is determined by infradian biorhythms with a period of 19...24 days. Infradian biorhythms with different periods are synchronized with each other. The probable reason is the existence of a pulse synchronizer of biorhythms. Interclonal differences in the seasonal dynamics of the daily growth of shoots were not revealed. The probable cause of intraclonal differences is the ontogenetic heterogeneity of vegetative buds, from which annual shoots have developed. To verify this hypothesis, we plan to observe the development of seedlings grown from cuttings harvested from different parts of the uterine shoots. The results obtained are recommended to be taken into account when planning agroforestry measures for crop of S. viminalis.


2020 ◽  
Vol 6 (9) ◽  
pp. 18-36
Author(s):  
A. Afonin

The article substantiates the need to study the influence of hydrothermic conditions on the linear growth of shoots of woolly-stemmed willow. Purpose of research: identification and analysis structure of seasonal dynamics of internodes length of the shoots of S. dasyclados against the background of short atmospheric drought. Object of research: model inbred-clone population of S. dasyclados. Material: growing and matured annual shoots on two-year-old roots. Research methods: empirical methods of experimental botany, computer technologies of data analysis. Results. Against the background of the change of the early summer drought by cool rainy weather, the annual growth of the strongest shoots was 1.3 ... 2.5 m. The average length of internodes on the shoot varied from 23 to 31 mm. Seasonal dynamics of internode length can be approximated by linear trends in the first approximation. The deviations of the internode length from linear trends are nonlinear and are approximated by the equations of harmonic oscillations with a period of 96 ... 192 days. The strength of the influence of these harmonics on the seasonal dynamics of deviations of the internode length from linear trends is 2 ... 54%. The cyclicity of seasonal dynamics of deviations of internode length from linear trends is established. The revealed cyclicity is determined by the interaction of endogenous subannual and infradian biorhythms. Subannual biorhythms are approximated by harmonic oscillations with a period of 48 (64) days. The contribution of these biorhythms to the overall cyclicity is 23 ... 76%. Multi-day, or infradian biorhythms are approximated by harmonic oscillations with a period of 19 … 24 (32) days. The contribution of these biorhythms to the overall cyclicity is 3 ... 35%. High-frequency oscillations with a period of 12 ... 16 days are disordered. Differences between series of seasonal dynamics of internode length are determined by differences between shoots of a single ramet, between different ramets, and between different clones. The influence of from early summer drought stress on the seasonal dynamics of internode length has not been established.


Author(s):  
U. Burchardt ◽  
K. Winkler ◽  
M. Klagge ◽  
D. Balschun ◽  
A. Barth
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