Search for dissertations about: "renewal processes"

Showing result 1 - 5 of 77 swedish dissertations containing the words renewal processes.

1. 1. Nonlinearly Perturbed Renewal Equations : asymptotic Results and Applications

Abstract : In this thesis we investigate a model of nonlinearly perturbed continuous-time renewal equation. Some characteristics of the renewal equation are assumed to have non-polynomial perturbations, more specifically they can be expanded with respect to a non-polynomial asymptotic scale. READ MORE

2. 2. Managing contexts for innovation and renewal : Strategies of incumbent firms in traditional manufacturing industries

Abstract : Innovation is important for established firms (i.e., incumbents) in traditional manufacturing industries (TMIs) to continuously survive and thrive. While internal factors often receive attention, different factors external to these firms enable and hinder the creation and realisation of novel products and processes. READ MORE

3. 3. A Class of Renewal Processes in Random Environments

Abstract : This paper deals with a generalization of the class of renewal processes with absolutely continuous life length distribution, obtained by allowing a random environment to modulate the stochastic intensity of the renewal process. The random environment is a birth and death process with a finite state space. READ MORE

4. 4. Understanding regional renewal and industry cluster emergence processes within the Swedish periphery

Abstract : There are many insightful writings revealing that regions within industrialised nations are able to renew their local business environments through building and supporting industry clusters. Such knowledge stems from research based on how to maintain and develop successful industry clusters located within central regions. READ MORE

5. 5. Perturbed Renewal Equations with Non-Polynomial Perturbations

Abstract : This thesis deals with a model of nonlinearly perturbed continuous-time renewal equation with nonpolynomial perturbations. The characteristics, namely the defect and moments, of the distribution function generating the renewal equation are assumed to have expansions with respect to a non-polynomial asymptotic scale: $\{\varphi_{\nn} (\varepsilon) =\varepsilon^{\nn \cdot \w}, \nn \in \mathbf{N}_0^k\}$  as $\varepsilon \to 0$, where $\mathbf{N}_0$ is the set of non-negative integers, \$\mathbf{N}_0^k \equiv \mathbf{N}_0 \times \cdots \times \mathbf{N}_0, 1\leq k . READ MORE