HUBUNGAN ANTARA NILAI KRITIS DERIVATIF- F^\alpha DENGAN DIMENSI-\gamma DARI SUATU KURVA | Zendy

Supriyadi Wibowo | Zendy

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HUBUNGAN ANTARA NILAI KRITIS DERIVATIF- F^\alpha DENGAN DIMENSI-\gamma DARI SUATU KURVA

Author(s) -

Supriyadi Wibowo

Publication year - 2012

Publication title -

jurnal ilmiah matematika dan pendidikan matematika

Language(s) - English

Resource type - Journals

eISSN - 2550-0422

pISSN - 2085-1456

DOI - 10.20884/1.jmp.2012.4.1.2959

Subject(s) - dimension (graph theory) , mathematics , fractal dimension , function (biology) , rank (graph theory) , derivative (finance) , mathematical analysis , alpha (finance) , critical point (mathematics) , combinatorics , fractal , statistics , evolutionary biology , financial economics , economics , biology , construct validity , psychometrics

Continue function that defined on fractal set is a function which has irregular structure, that can not be an ordinary differentiable on F. In this paper will be explored the correlation between critical point of the derivatif with dimension- of a curve. By using the properties of the derivative , Holder’s continue function in rank of and dimension , has been obtained the correlation between critical value of derivative and the dimension of a curve.

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