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2025-09-11

“Stieltjes integral”的英英意思

单词 Stieltjes integral
释义 Stieltjes integral Math.|ˈstiːltʃəz|
[Named after Thomas-Jan Stieltjes (1856–94), Dutch-born French mathematician, who first considered such integrals in 1894 (Ann. de la Faculté des Sci. de Toulouse VIII. j.2).]
A definite integral in which the value of a function is summed, not uniformly over an interval, but in accordance with some other function which assigns weightings continuously or discontinuously within the interval.
[1910H. Lebesgue in Compt. Rend. CL. 86 On dé signe sous le nom d'integrale de Stieltjes..l'opération fonctionnelle faisant correspondre à f(x) un nombre défini de la façon suivante.]1914Proc. London Math. Soc. XIII. 131 The definition of the integral of a continuous function with respect to a monotone increasing function given by Stieltjes..is defined to be the Stieltjes integral.1952J. C. C. McKinsey Introd. Theory Games ix. 169 Since the Stieltjes integral is defined by means of a complicated limiting process, it should not be an occasion for surprise that it does not always exist.1980A. J. Jones Game Theory 276 Technically we are using Stieltjes integrals here.
“Stieltjes integral”的英英意思

 

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