Expected Value of a recursive function
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I want to calculate an expected Value for a given random Variable.
I have
$c_0 = 0,$
$c_{i+1} = max lbrace c_i,r_{i+1} rbrace + d_{i+1},$
where $c_i,r_i,d_i$ are continuous random variables with a given distribution. I have tried an approach using markov chains but unfortunately I am not so familiar with that. Could someone give me a hint/approach or just some book where I could find a solution?
stochastic-processes markov-chains expected-value
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up vote
0
down vote
favorite
I want to calculate an expected Value for a given random Variable.
I have
$c_0 = 0,$
$c_{i+1} = max lbrace c_i,r_{i+1} rbrace + d_{i+1},$
where $c_i,r_i,d_i$ are continuous random variables with a given distribution. I have tried an approach using markov chains but unfortunately I am not so familiar with that. Could someone give me a hint/approach or just some book where I could find a solution?
stochastic-processes markov-chains expected-value
New contributor
add a comment |
up vote
0
down vote
favorite
up vote
0
down vote
favorite
I want to calculate an expected Value for a given random Variable.
I have
$c_0 = 0,$
$c_{i+1} = max lbrace c_i,r_{i+1} rbrace + d_{i+1},$
where $c_i,r_i,d_i$ are continuous random variables with a given distribution. I have tried an approach using markov chains but unfortunately I am not so familiar with that. Could someone give me a hint/approach or just some book where I could find a solution?
stochastic-processes markov-chains expected-value
New contributor
I want to calculate an expected Value for a given random Variable.
I have
$c_0 = 0,$
$c_{i+1} = max lbrace c_i,r_{i+1} rbrace + d_{i+1},$
where $c_i,r_i,d_i$ are continuous random variables with a given distribution. I have tried an approach using markov chains but unfortunately I am not so familiar with that. Could someone give me a hint/approach or just some book where I could find a solution?
stochastic-processes markov-chains expected-value
stochastic-processes markov-chains expected-value
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edited yesterday
Chinnapparaj R
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asked yesterday
Michael Von Bargen
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Michael Von Bargen is a new contributor. Be nice, and check out our Code of Conduct.
Michael Von Bargen is a new contributor. Be nice, and check out our Code of Conduct.
Michael Von Bargen is a new contributor. Be nice, and check out our Code of Conduct.
Michael Von Bargen is a new contributor. Be nice, and check out our Code of Conduct.
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