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variation of functional - translation to ρωσικά
математика
вариация функционала
![The function ''f''(''x'') = sin(1/''x'') is ''not'' of bounded variation on the interval <math> [0,2 / \pi] </math>.](https://commons.wikimedia.org/wiki/Special:FilePath/Sin x^-1.svg?width=200 "The function ''f''(''x'') = sin(1/''x'') is ''not'' of bounded variation on the interval <math> [0,2 / \pi] </math>.")
![The function ''f''(''x'') = ''x''<sup>2</sup> sin(1/''x'') ''is'' of bounded variation on the interval <math> [0,2 / \pi] </math>.](https://commons.wikimedia.org/wiki/Special:FilePath/X^2sin(x^-1).svg?width=200 "The function ''f''(''x'') = ''x''<sup>2</sup> sin(1/''x'') ''is'' of bounded variation on the interval <math> [0,2 / \pi] </math>.")
![The function ''f''(''x'') = ''x'' sin(1/''x'') is ''not'' of bounded variation on the interval <math> [0,2 / \pi] </math>.](https://commons.wikimedia.org/wiki/Special:FilePath/Xsin(x^-1).svg?width=200 "The function ''f''(''x'') = ''x'' sin(1/''x'') is ''not'' of bounded variation on the interval <math> [0,2 / \pi] </math>.")
математика
функция с ограниченным изменением
Ορισμός
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Βικιπαίδεια
In mathematics, variation of parameters, also known as variation of constants, is a general method to solve inhomogeneous linear ordinary differential equations.
For first-order inhomogeneous linear differential equations it is usually possible to find solutions via integrating factors or undetermined coefficients with considerably less effort, although those methods leverage heuristics that involve guessing and do not work for all inhomogeneous linear differential equations.
Variation of parameters extends to linear partial differential equations as well, specifically to inhomogeneous problems for linear evolution equations like the heat equation, wave equation, and vibrating plate equation. In this setting, the method is more often known as Duhamel's principle, named after Jean-Marie Duhamel (1797–1872) who first applied the method to solve the inhomogeneous heat equation. Sometimes variation of parameters itself is called Duhamel's principle and vice versa.
