Fair division of indivisible goods under risk - Sylvain Bouveret

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Ex-ante vs ex-post computationex-ante optimizationacu(π) = min ( ∑ Pr(s) · u i,s (π))i∈As∈SFair division of indivisible goods under risk10 / 19
Ex-ante vs ex-post computationex-ante optimizationacu(π) = min ( ∑ Pr(s) ·i∈As∈S∑j∈π i ∩good(s)w ij )Fair division of indivisible goods under risk10 / 19
Page 3 and 4: IntroductionA toy-example :Examples
Page 7 and 8: IntroductionCentralized allocationA
Page 9 and 10: IntroductionAdding uncertaintyNow,
Page 11 and 12: IntroductionAdding uncertaintyNow,
Page 13 and 14: The modelResource allocation under
Page 15 and 16: The modelExample3 objects {j 1 ,j 2
Page 35 and 36: The modelTiming effect [Myerson, 19
Page 37 and 38: The modelTiming effect [Myerson, 19
Page 39: Ex-ante vs ex-post computationex-an
Page 43 and 44: Ex-ante vs ex-post computationex-an
Page 51 and 52: Ex-ante vs ex-post computationEx-po
Page 53 and 54: Ex-ante vs ex-post computationEx-po
Page 55 and 56: Ex-ante vs ex-post computationExamp
Page 65 and 66: Ex-post optimization - Exact proced
Page 71 and 72: Ex-post optimization - Incomplete s
Page 73 and 74: Ex-post optimization - Incomplete s
Page 75 and 76: ConclusionFuture workOn this proble

Fair division of indivisible goods under risk - Sylvain Bouveret

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