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The Wealth Distribution in Bewley Models with Investment Risk. (2014). Zhu, Shenghao ; Bisin, Alberto ; Benhabib, Jess.
In: 2014 Meeting Papers.
RePEc:red:sed014:617.

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Cited: 6

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  1. Financial Market as Driver for Disparity in Wealth Accumulation—A Receding Horizon Approach. (2019). Semmler, Willi ; Chappe, Raphaele.
    In: Computational Economics.
    RePEc:kap:compec:v:54:y:2019:i:3:d:10.1007_s10614-018-9870-1.

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  2. Quantifying invariant features of within-group inequality in consumption across groups. (2018). Ghosh, Asim ; Nandi, Tushar ; Chatterjee, Arnab ; Chakrabarti, Anindya S ; Chakraborti, Anirban.
    In: Journal of Economic Interaction and Coordination.
    RePEc:spr:jeicoo:v:13:y:2018:i:3:d:10.1007_s11403-017-0189-0.

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  3. Precautionary Saving in a Markovian Earnings Environment. (2018). Light, Bar.
    In: Review of Economic Dynamics.
    RePEc:red:issued:16-391.

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  4. Consumption and Savings Behaviour under Household Heterogeneity and Mortgage Debt. (2018). Namkhaijantsan, Ninjin.
    In: MPRA Paper.
    RePEc:pra:mprapa:107033.

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  5. Monetary Policy According to HANK. (2016). Violante, Giovanni ; Moll, Benjamin ; Kaplan, Greg.
    In: Working Papers.
    RePEc:ceq:wpaper:1602.

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  6. The Dynamics of Inequality. (2015). Moll, Benjamin ; Gabaix, Xavier ; Lasry, Jean-Michel ; Lions, Pierre-Louis.
    In: NBER Working Papers.
    RePEc:nbr:nberwo:21363.

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References

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  59. Proof. To show that the process (at) is geometrically ergodic, we use part (iii) of Theorem 15.0.1 of Meyn and Tweedie (2009). We need to verify that a the process {at+1}∞ t=0 is ψ−irreducible; b the process {at+1}∞ t=0 is aperiodic;15 and c there exists a petite set C,16 constants b < ∞, ρ > 0 and a function V ≥ 1 finite at some point in [y ,∞) satisfying EV (at+1) − V (at) ≤ −ρV (at) + bIC(at), ∀at ∈ [y , ∞). By Lemma 6, the process {at+1}∞ t=0 is ψ−irreducible.
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