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UID:a33448c99ac53de25863ce811ac9d197
CATEGORIES:Seminars
CREATED:20230130T083834
SUMMARY:Anmol Bhandari - University of Minnesota
DESCRIPTION;ENCODING=QUOTED-PRINTABLE:<p>A Perturbational Approach for Approximating Heterogeneous-Agent Models</
 p><p>Abstract:</p><p style="text-align: justify;">We develop a novel pertur
 bational technique to approximate a broad class of stochastich eterogeneous
 -agent (HA) models that is scalable to the second and higher orders of appr
 oximation and that can be applied to economies that have recursive represen
 tations with very complex state spaces, such as multi-dimensional endogenou
 s distributions. The central insight of our approach is that it is possible
  to analytically characterize any order of approximation for the stochastic
  process that governs this state. These characterizations have a linear rec
 ursive mathematical structure, which allows us to derive exact analytical e
 xpressions for approximating coefficients as solutions to a small-dimension
 al linear system of equations. Computationally, to the first order of appro
 ximation, our method is as fast and precise as existing state-of-the-art te
 chniques that linearized HA models using so-called “MIT shocks,” but our ap
 proach is easily scalable to higher orders of approximation. We also show h
 ow our techniques can be used to obtain quick and efficient approximations 
 to models with stochastic volatility and portfolio problems and study welfa
 re in HA environments</p>
DTSTAMP:20260407T005158Z
DTSTART:20230306T143000Z
DTEND:20230306T160000Z
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