| Lagrange、Cauchy定理和Taylor公式的统一证法及其应用 |
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| 引用本文： | 王存. Lagrange、Cauchy定理和Taylor公式的统一证法及其应用[J]. 天津工业大学学报, 1988, 0(Z1) |
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| 作者姓名： | 王存 |
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| 摘 要： | 本文在文献[1]的基础上对一类中值定理的证明进行继续深入探讨,并给出了这类中值定理的统一证法。在此基础上又构造出许多与微分中值定理有关的命题,从而揭示了一类中值定理的内涵关系。
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A universal proof of Lagrange''''s and Cauchy''''s theorem and Taylor''''s formula and their application |
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| Wang Cun. A universal proof of Lagrange''''s and Cauchy''''s theorem and Taylor''''s formula and their application[J]. Journal of Tianjin Polytechnic University, 1988, 0(Z1) |
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| Authors: | Wang Cun |
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| Abstract: | This article deals with the proof of the law of mean.Being based on the document (No.1),it is also a approach to this subject,and gives a universal proof,Thus a lot of proposition of the differential mean are given.And this article axposes the implicit relation of the law of mean(No.1). |
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| Keywords: | Law of mean permutation matrix Constructivity function |
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