An extension to a theorem of Jörgens, Calabi, and Pogorelov

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Monge–Ampère equation on exterior domains (2013, background): “Then by the same argument as in [9] we have the following: There exist k̄ and C depending only on n and f such that for = 1 10 ,M = 2(1+ )k, 2k−1 ≤ M ′ ≤ 2k , ( 2M ′ R2 − C2− 3 k 2 ) 1 2 EM ⊂ 1 R aM ( M ′) ⊂ ( 2M ′ R2 + C2− 3 k 2 ) 1 2 EM , ∀k ≥ k̄,”