Example: air traffic controller
Chapter 3 Total variation distance between measures

Chapter 3 Total variation distance between measures

Back to document page

4 Chapter 3: Total variation distance between measures If λ is a dominating (nonnegative measure) for which dµ/dλ = m and dν/dλ = n then d(µ∨ν) dλ = max(m,n) and d(µ∧ν) dλ = min(m,n) a.e. [λ]. In particular, the nonnegative measures defined by dµ +/dλ:= m and dµ−/dλ:= m− are the smallest measures for whichµ+A ≥ µA ≥−µ−A for all A ∈ A. Remark. Note that the ...

  Total, Variations, Distance, Total variation distance

Download Chapter 3 Total variation distance between measures


Information

Domain:

Source:

Link to this page:

Please notify us if you found a problem with this document:

Other abuse

Advertisement

Related search queries