Absorbing states of a markov chain, Mathematics

Explain the Absorbing States of a markov chain.

Posted Date: 2/12/2013 5:25:01 AM | Location : United States

A state Si (I = 1, 2, 3 ...) of a markov chain is named as absorbing whether the system remains in the state, Si once it enters there. Hence a state, Si is absorbing if and only if the ith row of the transition matrix p has a 1 on the major diagonal and zeroes everywhere else.

Posted by Aana | Posted Date: 2/12/2013 5:25:27 AM

Related Discussions:- Absorbing states of a markov chain, Assignment Help, Ask Question on Absorbing states of a markov chain, Get Answer, Expert's Help, Absorbing states of a markov chain Discussions

Write discussion on Absorbing states of a markov chain
Your posts are moderated
Related Questions
to use newspaperto study and report on shares and dividend

Area with Parametric Equations In this section we will find out a formula for ascertaining the area under a parametric curve specified by the parametric equations, x = f (t)

use the distributive law to write each multiplication in a different way. then find the answer. 12x14 16x13 14x18 9x108 12x136 20x147

Problem: A person has 3 units of money available for investment in a business opportunity that matures in 1 year. The opportunity is risky in that the return is either double o

Given the hypotenuse of a right triangle: Given that the hypotenuse of a right triangle is 18" and the length of one side is 11", what is the length of another side? a 2 +

Teng is designing a house and in each room he can choose from tiles, floorboards, or carpet for the floor. a. How many combinations of flooring materials are possible if he designs

what is meant by "measure of location"

Lindy has 48 chocolate chip cookies and 64 vanilla wafer cookies. How many bags can Lindy fill if she puts the chocolate chip cookies and the vanilla wafers in the same bag? She pl

Find and classify the equilibrium solutions of the subsequent differential equation. y' = y 2 - y - 6 Solution The equilibrium solutions are to such differential equati

Properties of Dot Product - proof Proof of: If v → • v → = 0 then v → = 0 → This is a pretty simple proof.  Let us start with v → = (v1 , v2 ,.... , vn) a