Appendix a proofs of theorems

HIGHLIGHTS

• who: from the (UNIVERSITY) have published the paper: Appendix A Proofs of Theorems, in the Journal: (JOURNAL)
• what: Similar to (A.13), the authors show that sup |nr su - nr (γmax - β(c))| → 0 c∈K+d b∈D in probability.

SUMMARY

Lemma 1.1: Under Assumption 1.1, the authors have √ sup |P ( n(β̂max - βmax ) ≤ x) - P (max Ti ≤ x)| → 0 i∈H x∈R as n → ∞. Proof: For any x ∈ R, the authors have √ |P ( n(β̂max - βmax ) ≤ x) - P (max Ti ≤ x)| i∈H √=|P (max Ti ≤ x . . .

 



If you want to have access to all the content you need to log in!

Thanks :)

Username or Email

Password

Remember me

Lost your password?

If you don't have an account, you can create one here.