A New Approach To Sovereign Debt Restructuring

By A. Krueger. 2002

317 citations recorded by the source corpus.

Subfields: Finance

View Paper: https://www.semanticscholar.org/paper/a6d34452118392a1cfe9c35815112fdad2076732

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Citations in the corpus

Debt Maturity and the International Financial Architecture (2004, unknown): “A prominent example of the statutory approach was the sovereign debt restructuring mechanism (SDRM) proposed by the IMF s Anne Krueger (Krueger, 2002).”
The case for GDP‐indexed bonds (2004, unknown): “or contractual mechanisms to manage debt restructuring in cases when default occurs (Krueger, 2002; Rogoff and Zettelmeyer, 2002), the drafting of ‘codes of conduct’ for investors and sovereigns, and the potential for IMF loans to generate moral hazard ( Jeanne and Zettelmeyer, 2001).”
Toward a Statutory Approach to Sovereign Debt Restructuring: Lessons from Corporate Bankruptcy Practice around the World (2003, unknown): “References ................................................................................................................................ 32 - 3 - I. INTRODUCTIO:-; The IMF's (200 I, 2002) recent proposals for the introduction of a sovereign debt restructuring forum to facilitate the resolution of”
A European mechanism for sovereign debt crisis resolution: a proposal. Bruegel Blueprint Series, 9 November 2010 (2010, background): “8,9 Earlier in this decade, the IMF presented a proposal for a Sovereign Debt Restructuring Mechanism (Krueger, 2002; Rogoff and Zettelmeyer, 2002a, b) to deal with defaults of developing and emerging market countries, which is discussed in detail in the next section.”
Sovereign Debt without Default Penalties (2009, unknown): “Applying the implicit function theorem to (25) yields, after some calculations, dR/dB > 0.”
Holdouts in Sovereign Debt Restructuring: A Theory of Negotiation in a Weak Contractual Environment (2012, unknown): “In (36) we have v0 N+1 = vN ; v 0 N = vN 1; ; v0 i+1 = vi; ; v0 2 = v: Therefore i+1 i = v0 i+1= 0 i+1 vi= i = i i+1 = 1 i (v1 + + vi) 1 i+1 (v0 1 + v1 + + vi) < 1”