由任意自然数生成的对象。第2部分:模态方面

K. Atanassov
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引用次数: 1

摘要

由任意自然数n生成的集合set(n)在[2]中被定义,并且在代数方面引入了在其元素上定义的一些算术函数。这里,在Set(n)的元素上,定义了两个类似于算子模态类型的算术函数,并研究了它们的一些基本性质。
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Objects generated by an arbitrary natural number. Part 2: Modal aspect
The set Set(n), generated by an arbitrary natural number n, was defined in [2] and some arithmetic functions, defined over its elements are introduced in an algebraic aspect. Here, over the elements of Set(n), two arithmetic functions similar to the modal type of operators are defined and some of their basic properties are studied.
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来源期刊
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33.30%
发文量
71
期刊最新文献
On tertions and other algebraic objects On a modification of $\underline{Set}(n)$ The t-Fibonacci sequences in the 2-generator p-groups of nilpotency class 2 On generalized hyperharmonic numbers of order r, H_{n,m}^{r} (\sigma) New Fibonacci-type pulsated sequences
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