ON SOME CLASSES OF NON-BOUNDED FUNCTIONS

Waclaw Leksinski; Wcjciech Zakowski

doi:10.1515/dema-1972-0302

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ON SOME CLASSES OF NON-BOUNDED FUNCTIONS

Waclaw Leksinski and Wcjciech Zakowski

Published/Copyright: December 19, 2017

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From the journal Demonstratio Mathematica Volume 4 Issue 3

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Leksinski, Waclaw and Zakowski, Wcjciech. "ON SOME CLASSES OF NON-BOUNDED FUNCTIONS" Demonstratio Mathematica, vol. 4, no. 3, 1972, pp. 125-132. https://doi.org/10.1515/dema-1972-0302

Leksinski, W. & Zakowski, W. (1972). ON SOME CLASSES OF NON-BOUNDED FUNCTIONS. Demonstratio Mathematica, 4(3), 125-132. https://doi.org/10.1515/dema-1972-0302

Leksinski, W. and Zakowski, W. (1972) ON SOME CLASSES OF NON-BOUNDED FUNCTIONS. Demonstratio Mathematica, Vol. 4 (Issue 3), pp. 125-132. https://doi.org/10.1515/dema-1972-0302

Leksinski, Waclaw and Zakowski, Wcjciech. "ON SOME CLASSES OF NON-BOUNDED FUNCTIONS" Demonstratio Mathematica 4, no. 3 (1972): 125-132. https://doi.org/10.1515/dema-1972-0302

Leksinski W, Zakowski W. ON SOME CLASSES OF NON-BOUNDED FUNCTIONS. Demonstratio Mathematica. 1972;4(3): 125-132. https://doi.org/10.1515/dema-1972-0302

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Published Online: 2017-12-19

Published in Print: 1972-7-1

Articles in the same Issue

Titelei
Contents
ON SOME CLASSES OF NON-BOUNDED FUNCTIONS
MAXIMUM PRINCIPLE FOR A CERTAIN ELLIPTIC SYSTEM OF SECOND ORDER LINEAR EQUATIONS
POLYA DISTRIBUTION CONNECTED WITH THE PROBLEM OF BAYES
ON SOME PROBLEMS OF BEHAVIOUR OF SOLUTIONS OF NON-HOMOGENEOUS DIFFERENTIAL EQUATIONS IN HILBERT SPACE
ESTIMATION OF THE PARAMETERS OF THE MIXTURE OF AN ARBITRARY NUMBER OF EXPONENTIAL DISTRIBUTIONS
A REMARK ON A CERTAIN LEMMA ABOUT METRIC SPACES

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Articles in the same Issue

Titelei
Contents
ON SOME CLASSES OF NON-BOUNDED FUNCTIONS
MAXIMUM PRINCIPLE FOR A CERTAIN ELLIPTIC SYSTEM OF SECOND ORDER LINEAR EQUATIONS
POLYA DISTRIBUTION CONNECTED WITH THE PROBLEM OF BAYES
ON SOME PROBLEMS OF BEHAVIOUR OF SOLUTIONS OF NON-HOMOGENEOUS DIFFERENTIAL EQUATIONS IN HILBERT SPACE
ESTIMATION OF THE PARAMETERS OF THE MIXTURE OF AN ARBITRARY NUMBER OF EXPONENTIAL DISTRIBUTIONS
A REMARK ON A CERTAIN LEMMA ABOUT METRIC SPACES