Marek Pycia

Assistant Professor of Economics

UCLA

9371 Bunche Hall

Los Angeles, CA 90095

pycia-at-ucla-dot-edu

 

 

CV

 

Research (Economics)

A Theory of House Allocation and Exchange Mechanisms, with Utku Unver

Payoff Rules in Coalition Formation and a Tractable Model of Matching with Complementarities and Peer Effects (coming soon)

Subsumes the results in the following older papers, except as noted:

Many-to-One Matching with Complementarities and Peer Effects (see for results on pairwise- and group-stability)

Many-to-One Matching without Substitutability MIT IPC Working Paper 2005/08 (see for results on decentralized matching)

Bargaining and Coalition Formation (see for examples, and results on consistency of solution concepts)

Optimal Bundling

Discriminatory or Uniform? Design of Divisible Good Auctions, with Marzena Rostek and Marek Weretka (coming soon)

‘‘Dynamic Inconsistency and Self-Control: A Planner-Doer Interpretation,’’ with Roland Bénabou, Economic Letters 77(3) (2002), 419-424.

 

Research (Mathematics) 

‘‘Linear Functional Inequalities – A General Theory and New Special Cases,’’ Dissertationes Mathematicae 438 (2006), 1-62.

‘‘A Short Proof of the Regularity of s-Convex Functions,’’ Aeaquationes Mathematicae 61 (2001), No. 1-2, 128-130.

‘‘A Convolution Inequality,’’ Aeaquationes Mathematicae 57 (1999), No. 2-3, 185-200.

‘‘Positive Homogeneous Functionals Related to Lp-Norms,’’ with J. Matkowski, Journal of Mathematical Analysis and Applications 200 (1996), 245-253.

‘‘On the Volume of Convex Hulls of Sets on Spheres,’’ with R. Latała, Geometriae Dedicata 63 (1996), 153-157.

‘‘A Proof of a Conjecture of Bobkov and Houdré,’’ with S. Kwapień i W. Schachermayer, Electronic Communications in Probability 1 (1996), paper 2.

‘‘On (α,a)-Convex Functions,’’ with J. Matkowski, Archiv der Mathematik 64 (1995), 132-138.

 ‘‘Convex-like Inequality, Homogeneity and a Characterization of Lp-Norm,’’ with J. Matkowski, Annales Polonici Mathematici 60 (1995), 221-230.

‘‘On a General Solution of Finite Order Difference Equations with Constant Coefficients,’’ Archivum Mathematicum 28 (1992), 237-240.