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[增加形如dW/dt = k Wm/tp的函数及其积分(作者译)]

[Increase functions of the type dW/dt = k Wm/tp and their integrals (author's transl)].

作者信息

Sager G

出版信息

Anat Anz. 1979;145(4):380-9.

PMID:507369
Abstract

Continuing systematical investigations into increase functions the type dW/dt = k Wm/tp is treated. This case yields 2 types of integrals or growth functions according to m = 1 and m greater than 1 respectively, both reaching adultness after infinite time. Approximation to the final value W = E can be quite different following the amount of m and p especially. Examples are given for comparing the growth function with that of Janoschek (1957) implying 3 parameters instead of four.

摘要

对增长函数dW/dt = k W^m/t^p进行了持续的系统研究。根据m = 1和m > 1,这种情况分别产生两种积分或增长函数类型,两者在无限时间后达到成熟。尤其是根据m和p的值,对最终值W = E的近似可能会有很大不同。给出了一些例子,用于将该增长函数与雅诺谢克(1957年)的增长函数进行比较,后者含有三个而非四个参数。

相似文献

1
[Increase functions of the type dW/dt = k Wm/tp and their integrals (author's transl)].[增加形如dW/dt = k Wm/tp的函数及其积分(作者译)]
Anat Anz. 1979;145(4):380-9.
2
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3
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4
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5
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6
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8
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Anat Anz. 1979;145(3):268-75.
9
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10
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