One problem of D. S. Mitrinovič and its generalization
Nikola Rosić (2001)
Kragujevac Journal of Mathematics
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Displaying similar documents to “On generalization of some theorem of Dini”
One problem of D. S. Mitrinovič and its generalization
A generalization of a theorem of S. Gołąb and M. Kucharzewski
Jan Luchter (1971)
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A generalization of Morera's Theorem
H. L. Royden (1962)
Annales Polonici Mathematici
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A generalization of Rademacher's theorem on complete differential
Albert G. Fadell (1973)
Colloquium Mathematicae
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On a generalization of Wilson's theorem
B Gyires (1960)
Acta Arithmetica
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New properties of conformable derivative
Abdon Atangana, Dumitru Baleanu, Ahmed Alsaedi (2015)
Open Mathematics
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Recently, the conformable derivative and its properties have been introduced. In this work we have investigated in more detail some new properties of this derivative and we have proved some useful related theorems. Also, some new definitions have been introduced.
On generalized derivatives
C. Kassimatis (1965)
Studia Mathematica
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On the derivative of type α
F. M. Filipczak (1980)
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An example of a continuous function without the usual, the approximative and the distributional derivative
Zdzisław Denkowski (1980)
Annales Polonici Mathematici
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Generalized invexities and global minimum properties.
Mititelu, Ştefan (1997)
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An elementary proof of the one-dimensional Rademacher theorem
Luděk Zajíček (1992)
Mathematica Bohemica
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An elementary short proof of the one-dimensional Rademacher theorem on differentiability of Lipschitz functions is given.
On generalized Peano and Peano derivatives
H. Fejzić (1993)
Fundamenta Mathematicae
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A function F is said to have a generalized Peano derivative at x if F is continuous in a neighborhood of x and if there exists a positive integer q such that a qth primitive of F in the neighborhood has the (q+n)th Peano derivative at x; in this case the latter is called the generalized nth Peano derivative of F at x and denoted by . We show that generalized Peano derivatives belong to the class [Δ’]. Also we show that they are path derivatives with a nonporous system of paths satisfying...