Abstract: Diffusion and heat conduction are very important processes. Starting from this, the necessity of formulating the variance theorem for finite boundaries is shown and its proof is presented. After this, the results for the momenta of the binomial, the L´evy and the Cauchy distributions are calculated in order to fulfill the quality gate.
DOI: *As the DOI is a unique identifier, it is already available in the pdf version. **The DOI link will be activated in the first midst of January 2026.
Joerg Volkmann, Norbert Suedland, Nail Migranov, "The Variance Theorem for Finite Boundaries Theory and Application," WSEAS Transactions on Mathematics, vol. 18, pp. 394-406, 2019, DOI:
Joerg Volkmann, Norbert Suedland, Nail Migranov. The Variance Theorem for Finite Boundaries Theory and Application.
WSEAS Transactions on Mathematics. 2019;18:394-406.