Independently Marked Point Process - Void Probability
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In the field of wireless communication Marked Point Process plays a vital role.
For example, consider that the wireless nodes are uniformly distributed in a $mathbf{R}^2$ around the origin(Transmitter location) follows Poisson Point Process.
The nearest distance(first contact distribution) from the origin is given in page 31.
Consider that the nodes are marked with the channel gain viz page 43 and channel gains are independent of the location of the receiver wireless nodes (independent marked point process).
Is there a way to find the node with the highest channel gain using void probability?
In other words highest measure distribution
measure-theory random-variables poisson-process
asked Nov 16 at 3:43
Yuva
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up vote
0
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In the field of wireless communication Marked Point Process plays a vital role.
For example, consider that the wireless nodes are uniformly distributed in a $mathbf{R}^2$ around the origin(Transmitter location) follows Poisson Point Process.
The nearest distance(first contact distribution) from the origin is given in page 31.
Consider that the nodes are marked with the channel gain viz page 43 and channel gains are independent of the location of the receiver wireless nodes (independent marked point process).
Is there a way to find the node with the highest channel gain using void probability?
In other words highest measure distribution
measure-theory random-variables poisson-process
asked Nov 16 at 3:43
Yuva
34
add a comment |
up vote
0
down vote
favorite
up vote
0
down vote
favorite
In the field of wireless communication Marked Point Process plays a vital role.
For example, consider that the wireless nodes are uniformly distributed in a $mathbf{R}^2$ around the origin(Transmitter location) follows Poisson Point Process.
The nearest distance(first contact distribution) from the origin is given in page 31.
Consider that the nodes are marked with the channel gain viz page 43 and channel gains are independent of the location of the receiver wireless nodes (independent marked point process).
Is there a way to find the node with the highest channel gain using void probability?
In other words highest measure distribution
measure-theory random-variables poisson-process
asked Nov 16 at 3:43
Yuva
34
In the field of wireless communication Marked Point Process plays a vital role.
For example, consider that the wireless nodes are uniformly distributed in a $mathbf{R}^2$ around the origin(Transmitter location) follows Poisson Point Process.
The nearest distance(first contact distribution) from the origin is given in page 31.
Consider that the nodes are marked with the channel gain viz page 43 and channel gains are independent of the location of the receiver wireless nodes (independent marked point process).
Is there a way to find the node with the highest channel gain using void probability?
In other words highest measure distribution
measure-theory random-variables poisson-process
measure-theory random-variables poisson-process
asked Nov 16 at 3:43
Yuva
34
asked Nov 16 at 3:43
Yuva
34
edited Nov 16 at 5:19
asked Nov 16 at 3:43
Yuva
34
asked Nov 16 at 3:43
Yuva
34
asked Nov 16 at 3:43
Yuva
34
34
add a comment |
add a comment |
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