Abstract
Article analyzes approaches to the study of limits of sequences and functions and the use of information technologies. The theorem on the limit of an intermediate sequence is of great importance when investigating the convergence of sequences and when calculating the limits of sequences. It is developed an algorithm for applying this theorem that is illustrated with examples. An example of calculating the limit of a function with a geometric interpretation of the obtained result is considered. The possibility of completing the calculation of limits at infinity, using the program code written by the author in the LaTeX programming language, is considered.
Publisher
European Scientific Platform (Publications)
Reference22 articles.
1. Gubal', G. N., & Stashenko, M. A. (2005). Improvement of an estimate of the global existence theorem for solutions of the Bogoliubov equations. Theoretical and mathematical physics, 145, 1736-1740.
2. Stashenko, M. A., & Gubal', G. N. (2006). Existence theorems for the initial value problem for the Bogolyubov chain of equations in the space of sequences of bounded functions. Siberian Mathematical Journal, 47, 152-168.
3. Hubal, H. M. (2012). The generalized kinetic equation for symmetric particle systems. Mathematica Scandinavica, 140-160.
4. Gubal’, G. N. (2014). On the existence of weak local in time solutions in the form of a cumulant expansion for a chain of Bogolyubov’s equations of a one-dimensional symmetric particle system. Journal of Mathematical Sciences, 199, 654-666.
5. Gryshchenko, T.V., Deineko, Zh.V. & Nikitenko, O.M. (2019). Using the LaTeX system during the preparation of scientific publications. IV International Scientific and Technical Conference “Print, Multimedia & Web”, 96–98.
Cited by
1 articles.
订阅此论文施引文献
订阅此论文施引文献，注册后可以免费订阅5篇论文的施引文献，订阅后可以查看论文全部施引文献