<abstract xmlns="http://www.w3.org/1999/xhtml"> Special cases of the functional equation <disp-formula><inline-graphic xmlns:xlink="http://www.w3.org/1999/xlink" xlink:href="../graphic/v10127-009-0048-z#0003_graphic1.png"></inline-graphic></disp-formula> are investigated for almost all <italic>(x, y)</italic> ∈ℝ 2+, for the given functions <italic>c</italic>, <italic>d </italic>and the unknown functions <italic>h1, h2, fX</italic> and <italic>fY</italic>.</abstract>

Special cases of the functional equation  are investigated for almost all (x, y)  ∈ℝ 2+, for the given functions c, d and the unknown functions h1, h2, fX and fY.

Functional equations stemming from probability theory

Institute of Mathematics University of Debrecen P. O. Box 12 HU–4010 Debrecen HUNGARY

Tatra Mountains Mathematical Publications

{"article-title":"Functional equations stemming from probability theory"}

Special cases of the functional equation  are investigated for almost all (x, y)  ∈ℝ 2+, for the given functions c, d and the unknown functions h1, h2, fX and...

Functional equations stemming from probability theory

Published Online: Nov 12, 2012

Page range: 65 - 80

DOI: https://doi.org/10.2478/v10127-009-0048-z

Keywords
characterizations of probability distributions, measurable solution a.e.

This content is open access.

Functional equations stemming from probability theory

Published Online: Nov 12, 2012

Page range: 65 - 80

DOI: https://doi.org/10.2478/v10127-009-0048-z

Keywordscharacterizations of probability distributions, measurable solution a.e.

This content is open access.

Keywords
characterizations of probability distributions, measurable solution a.e.