The exponential distribution as the sum of discontinuous distributions

Journal Title: Bulletin of Computational Applied Mathematics (Bull CompAMa) - Year 2013, Vol 1, Issue 1

Abstract

We show that for any natural number $n$, an exponential distribution can be written as the sum of $n$ discontinuous variables and another exponential distribution, all of them independent.

Authors and Affiliations

José Luis Palacios

Keywords

Related Articles

Loop topological complexity

We introduce here the notion of loop motion planning algorithms and show that it yields to a homotopical invariant: the loop topological complexity, denoted throughout this paper by $\rm{TC}^{\rm{LP}}(-)$, which measures...

The exponential distribution as the sum of discontinuous distributions

We show that for any natural number $n$, an exponential distribution can be written as the sum of $n$ discontinuous variables and another exponential distribution, all of them independent.

Surrogate reservoir models for CSI well probabilistic production forecast

The aim of this work is to present the construction and use of Surrogate Reservoir Models capable of accurately predicting cumulative oil production for every well stimulated with cyclic steam injection at any given time...

Linear programming model for solution of matrix game with payoffs trapezoidal intuitionistic fuzzy number

In this work, we considered two-person zero-sum games with fuzzy payoffs and matrix games with payoffs of trapezoidal intuitionistic fuzzy numbers (TrIFNs). The concepts of TrIFNs and their arithmetic operations were use...

A Residual Approach for Balanced Truncation Model Reduction (BTMR) of Compartmental Systems

This paper presents a residual approach of the square root balanced truncation algorithm for model order reduction of continuous, linear and time-invariante compartmental systems. Specifically, the new approach uses a re...

Download PDF file
  • EP ID EP245751
  • DOI -
  • Views 87
  • Downloads 0

How To Cite

José Luis Palacios (2013). The exponential distribution as the sum of discontinuous distributions. Bulletin of Computational Applied Mathematics (Bull CompAMa), 1(1), 7-10. https://europub.co.uk/articles/-A-245751