... Звезды типа Миры Кита и полуправильные Среди пульсирующих переменных звезд поздних классов видное место занимают долгопериодические переменные звезды (ДПП). ... Изменения блеска мирид происходят более или менее регулярно, периоды большинства мирид находятся в интервале от 150 до 600 суток ( рис. ... В 4-м издании Общего каталога переменных звезд (ОКПЗ) ДПП (включая переменные типа Миры Кита, или мириды, и полуправильные переменные поздних классов) составляют самую многочисленную группу переменных. ...
In our model for RNA secondary structure formation we assume that each of the candidate helices (see definition in the main text) may exist in two states. A helix can be completely zipped, or it can be completely decayed. ... The following schema is used to estimate the effective transition constants between zipped and decayed states: . ... To determine the kinetic constants, we use the transition state theory, which is often used in chemical kinetics (Figure 2). ... Transition . ...
... The optimal control, which led oscillatory system to a certain energy level from any initial conditions at minimum time, is found. ... A set of points where the trajectory becomes an arc of a circle with the other center is called the switching line. ... For drawing switching line near the origin (see for example Figure 3) we note from the system (1) that time is proportional to the sum of the angles 214 this sums for optimal and quasi-optimal processes. ... The control function (14) is not optimal....
... 6, 2011 A NEW NUMERICAL METHOD FOR THE SOLUTION OF THE BOLTZMANN EQUATION IN THE SEMICONDUCTOR NONLINEAR ELECTRON TRANSPORT PROBLEM N. A. Masyukov and A. V. Dmitriev UDC 538.935+517.958+537.84 Abstract. ... The method is based on the use of a mesh in the momentum space to represent the distribution function. ... Using this method, one can find the stationary distribution function as well as its time evolution. ... One can see that the distribution function is localized within the simulation area ...
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Ссылки http://lizard.phys.msu.su/home/science/Masyukov-Dmitriev-11-JMathSci-InN.pdf -- 349.0 Кб -- 10.02.2011 Похожие документы
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