Erlang Strength Model for Exponential Effects
All technical systems have been designed to perform their intended tasks in a specific ambient. Some systems can perform their tasks in a variety of distinctive levels. A system that can have a finite number of performance rates is called a multi-state system. Generally multi-state system is consist...
| Main Authors: | , |
|---|---|
| Format: | Article |
| Language: | English |
| Published: |
De Gruyter
2015-12-01
|
| Series: | Open Physics |
| Subjects: | |
| Online Access: | http://www.degruyter.com/view/j/phys.2015.13.issue-1/phys-2015-0057/phys-2015-0057.xml?format=INT |
| _version_ | 1811339655644184576 |
|---|---|
| author | Gökdere Gökhan Gürcan Mehmet |
| author_facet | Gökdere Gökhan Gürcan Mehmet |
| author_sort | Gökdere Gökhan |
| collection | DOAJ |
| description | All technical systems have been designed to perform
their intended tasks in a specific ambient. Some systems
can perform their tasks in a variety of distinctive levels.
A system that can have a finite number of performance
rates is called a multi-state system. Generally multi-state
system is consisted of components that they also can be
multi-state. The performance rates of components constituting
a system can also vary as a result of their deterioration
or in consequence of variable environmental conditions.
Components failures can lead to the degradation
of the entire multi-state system performance. The performance
rates of the components can range from perfect
functioning up to complete failure. The quality of the system
is completely determined by components. In this article,
a possible state for the single component system,
where component is subject to two stresses, is considered
under stress-strength model which makes the component
multi-state. The probabilities of component are studied
when strength of the component is Erlang random variables
and the stresses are independent exponential random
variables. Also, the probabilities of component are
considered when the stresses are dependent exponential
random variables. |
| first_indexed | 2024-04-13T18:30:04Z |
| format | Article |
| id | doaj.art-015652a9a5724a9084c95bff37883f23 |
| institution | Directory Open Access Journal |
| issn | 2391-5471 |
| language | English |
| last_indexed | 2024-04-13T18:30:04Z |
| publishDate | 2015-12-01 |
| publisher | De Gruyter |
| record_format | Article |
| series | Open Physics |
| spelling | doaj.art-015652a9a5724a9084c95bff37883f232022-12-22T02:35:07ZengDe GruyterOpen Physics2391-54712015-12-0113110.1515/phys-2015-0057phys-2015-0057Erlang Strength Model for Exponential EffectsGökdere Gökhan0Gürcan Mehmet1Department of Statistics, Fırat University, 23119, Elazığ, TurkeyDepartment of Statistics, Fırat University, 23119, Elazığ, TurkeyAll technical systems have been designed to perform their intended tasks in a specific ambient. Some systems can perform their tasks in a variety of distinctive levels. A system that can have a finite number of performance rates is called a multi-state system. Generally multi-state system is consisted of components that they also can be multi-state. The performance rates of components constituting a system can also vary as a result of their deterioration or in consequence of variable environmental conditions. Components failures can lead to the degradation of the entire multi-state system performance. The performance rates of the components can range from perfect functioning up to complete failure. The quality of the system is completely determined by components. In this article, a possible state for the single component system, where component is subject to two stresses, is considered under stress-strength model which makes the component multi-state. The probabilities of component are studied when strength of the component is Erlang random variables and the stresses are independent exponential random variables. Also, the probabilities of component are considered when the stresses are dependent exponential random variables.http://www.degruyter.com/view/j/phys.2015.13.issue-1/phys-2015-0057/phys-2015-0057.xml?format=INTReliability Stress-Strength Model Multi-State System Erlang Distribution Exponential Distribution |
| spellingShingle | Gökdere Gökhan Gürcan Mehmet Erlang Strength Model for Exponential Effects Open Physics Reliability Stress-Strength Model Multi-State System Erlang Distribution Exponential Distribution |
| title | Erlang Strength Model for Exponential Effects |
| title_full | Erlang Strength Model for Exponential Effects |
| title_fullStr | Erlang Strength Model for Exponential Effects |
| title_full_unstemmed | Erlang Strength Model for Exponential Effects |
| title_short | Erlang Strength Model for Exponential Effects |
| title_sort | erlang strength model for exponential effects |
| topic | Reliability Stress-Strength Model Multi-State System Erlang Distribution Exponential Distribution |
| url | http://www.degruyter.com/view/j/phys.2015.13.issue-1/phys-2015-0057/phys-2015-0057.xml?format=INT |
| work_keys_str_mv | AT gokderegokhan erlangstrengthmodelforexponentialeffects AT gurcanmehmet erlangstrengthmodelforexponentialeffects |