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HOMOGENIZATION OF A FINITE SEQUENCE OF REAL NUMBERS AND IT'S UNIQUENESS

Miloš M. Laban
Publikacije Elektrotehničkog fakulteta. Serija Matematika i fizika
No. 634/677 (1979), pp. 129-136
Stable URL: http://www.jstor.org/stable/43668106
Page Count: 8
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Since scans are not currently available to screen readers, please contact JSTOR User Support for access. We'll provide a PDF copy for your screen reader.
HOMOGENIZATION OF A FINITE SEQUENCE OF REAL NUMBERS AND IT'S UNIQUENESS
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Abstract

A new concept of a special subdivision of a finite sequence of real numbers into subsequences is introduced in this paper. This subdivision is called a λ-homogenization of a finite sequence since it appeared as a solution of a problem in engineering geology. The paper gives the definition of that concept and the description of the manner of getting the λ-homogenization for an arbitrary finite real sequence. This work also contains the criteria when λ-homogenization will be the only homogenization for the given value of λ and some intervals are determined for which λ gives the unique λ-homogenization of the given sequence.

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