peer reviewedWe give the cumulative distribution functions, the expected values, and the moments of weighted lattice polynomials when regarded as real functions of independent random variables. Since weighted lattice polynomial functions include ordinary lattice polynomial functions and, particularly, order statistics, our results encompass the corresponding formulas for these particular functions. We also provide an application to the reliability analysis of coherent systems.Recherches méthodologiques et mathématiques en aide à la décision et à la classification > 01/01/2005 – 12/12/2007 > BISDORFF Raymon
In this paper we study the expected density of non-real zeros of a system of real random polynomials...
In this note, we give a combinatorial and noncomputational proof of the asymptotics of the integer m...
The reliability polynomial R p of a collection of subsets of a finite set X has been extensively ...
AbstractWe give the cumulative distribution functions, the expected values, and the moments of weigh...
peer reviewedWe give the cumulative distribution functions, the expected values, and the moments of ...
In the first part of this presentation we define the concept of weighted lattice polynomials as latt...
The lifetime of a system of connected units under some natural assumptions can be represented as a r...
peer reviewedWe give the distribution functions, the expected values, and the moments of linear comb...
peer reviewedWe define the concept of weighted lattice polynomials as lattice polynomials constructe...
AbstractWe study the moments and the distribution of the discrete Choquet integral when regarded as ...
peer reviewedWe define the concept of weighted lattice polynomials as lattice polynomials constructe...
Reliability of a system is considered where the components' random lifetimes may be dependent. The s...
peer reviewedWe study the moments and the distribution of the discrete Choquet integral when regarde...
Polynomials are common algebraic structures, which are often used to approximate functions, such as ...
peer reviewedWe investigate the distribution functions and the moments of the so-called Choquet inte...
In this paper we study the expected density of non-real zeros of a system of real random polynomials...
In this note, we give a combinatorial and noncomputational proof of the asymptotics of the integer m...
The reliability polynomial R p of a collection of subsets of a finite set X has been extensively ...
AbstractWe give the cumulative distribution functions, the expected values, and the moments of weigh...
peer reviewedWe give the cumulative distribution functions, the expected values, and the moments of ...
In the first part of this presentation we define the concept of weighted lattice polynomials as latt...
The lifetime of a system of connected units under some natural assumptions can be represented as a r...
peer reviewedWe give the distribution functions, the expected values, and the moments of linear comb...
peer reviewedWe define the concept of weighted lattice polynomials as lattice polynomials constructe...
AbstractWe study the moments and the distribution of the discrete Choquet integral when regarded as ...
peer reviewedWe define the concept of weighted lattice polynomials as lattice polynomials constructe...
Reliability of a system is considered where the components' random lifetimes may be dependent. The s...
peer reviewedWe study the moments and the distribution of the discrete Choquet integral when regarde...
Polynomials are common algebraic structures, which are often used to approximate functions, such as ...
peer reviewedWe investigate the distribution functions and the moments of the so-called Choquet inte...
In this paper we study the expected density of non-real zeros of a system of real random polynomials...
In this note, we give a combinatorial and noncomputational proof of the asymptotics of the integer m...
The reliability polynomial R p of a collection of subsets of a finite set X has been extensively ...