change of variable theorem 变量变换定理 change of variable 变量变换,变数的更换 change of variable technique 变量更换方法 change ... into ... 把…改变成… No change 不变 change for v. 交换 change ... for ... 把…换成…;用…交换… change into v. 兑换,转换为 Change to 变成,...
change of variable theorem 变量更换定理 change of variable 变量变换,变数的更换 change of variable technique 变量更换方法 change ... into ... 把…改变成… No change 不变 change for v. 交换 change ... for ... 把…换成…;用…交换… change into v. 兑换,转换为 Change to 变成,...
The most general change of variables theorem for the Riemann integral of functions of a single variable has been published in 1961 (by Kestelman). In this theorem, the substitution is made by an `indefinite integral', that is, by a function of the form (t\\mapsto c+\\int_a^tg=:G(...
瞬时换元公式[1](Instantaneous Change of Variable,ICV) 是连续时间normalizing flow (CNF)中一个核心定理。最早由NeurIPS-2018 的best paper 之一的工作 Neural ODE提出。该定理给出了在一个常微分方程定义的变换下,概率密度的变换公式。该定理可以描述为: Theorem(Instantaneous Change of Variables)(Theorem 1 [1...
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Our proposal exploits the change of variable theorem which requires: 1) the choice of a generating density function representing the main features of the phenomena under analysis; 2) the choice of a transforming function that describes the observed departure from the expected behavior. Such procedure...
By introducing a suitable change of variable theorem for a class of fractional discontinuous equations, we study the possibility to use a periodic perturbation algorithm to stabilize chaotic trajectories. For this purpose, some new issues of fractional differential inclusions and results on Filippov syste...
3) Put u and du in place of g(x) and g'(x)dx so that {eq}\int_a^b f(g(x))g'(x) dx {/eq} becomes {eq}\int_a^b f(u)du {/eq}. 4) The boundaries of integration imply that a and b should be plugged in for x to evaluate the final answer. The variable of integrat...
assimilation; change of variable theorem; teaching–learning; definite integral1. Introduction The origin of integration undoubtedly comes from several problems of geometric order posed by the Ancient Greeks, such as, for instance, calculation of areas (or squares), volumes, lengths, or centers of ...
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