Results 51 to 60 of about 532 (159)
Regulating Over‐the‐Counter Markets
ABSTRACT Over‐the‐counter (OTC) trading thrives despite competition from exchanges. We let OTC dealers cream skim from exchanges in an otherwise standard Glosten and Milgrom framework. Restricting the dealer's ability to cream skim induces “cheap substitution”: some traders exit while others with larger gains from trade enter.
TOMY LEE, CHAOJUN WANG
wiley +1 more source
Abstract We formulate the problem of material identification as a problem of optimal control in which the deformation of the specimen is the state variable and the unknown material law is the control variable. We assume that the material obeys finite elasticity and that the deformation of the specimen is in static equilibrium with prescribed boundary ...
Sergio Conti, Michael Ortiz
wiley +1 more source
On discrete quasiconvexity concepts for single variable scalar functions
The aim of this paper is to propose quasiconvexity concepts for discrete single variable functions and state some related optimality conditions. Four classes of discrete quasiconvex single variable functions are introduced, compared and characterized ...
Riccardo Cambini +5 more
core +1 more source
Duality Theorems for Quasiconvex Programming with a Reverse Quasiconvex Constraint
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
openaire +3 more sources
Quantitative Fundamental Theorem of Asset Pricing
ABSTRACT In this paper, we provide a quantitative analysis of the concept of arbitrage, that allows us to deal with model uncertainty without imposing the no‐arbitrage condition. In markets that admit “small arbitrage,” we can still make sense of the problems of pricing and hedging.
Beatrice Acciaio +2 more
wiley +1 more source
Approximate Convexity of Set-Valued Mappings and Variational Inequalities
In this article, we introduce the notion of approximate convexity for set-valued mappings, specifically in the forms of approximate pseudoconvexity and approximate quasiconvexity.
Dalal Alhwikem
doaj +1 more source
Subgroups of word hyperbolic groups in dimension 2 over arbitrary rings
Abstract In 1996, Gersten proved that finitely presented subgroups of a word hyperbolic group of integral cohomological dimension 2 are hyperbolic. We use isoperimetric functions over arbitrary rings to extend this result to any ring. In particular, we study the discrete isoperimetric function and show that its linearity is equivalent to hyperbolicity,
Shaked Bader +2 more
wiley +1 more source
Automatic quasiconvexity of homogeneous isotropic rank-one convex integrands
We consider the class of non-negative rank-one convex isotropic integrands on $\mathbb{R}^{n\times n}$ which are also positively $p$-homogeneous.
Kristensen, Jan, Guerra, André
core +1 more source
Quasiconvex Functions and Hessian Equations [PDF]
Let \(S^{n\times n}\) denote the set of symmetric matrices. A continuous function \(f:S^{n\times n}\rightarrow\mathbb{R}\) is said to be quasiconvex (according to \textit{C. B. Morrey jun.} [Pac. J. Math. 2, 25--53 (1952; Zbl 0046.10803)]) if for any \(A\in S^{n\times n}\) and any smooth compactly supported function \(\varphi:\Omega\rightarrow\mathbb{R}
Faraco, Daniel, Zhong, Xiao
openaire +2 more sources
Anticomonotonicity for preference axioms: The natural counterpart to comonotonicity
Comonotonicity (same variation) of random variables minimizes hedging possibilities and has been widely used, e.g., in Gilboa and Schmeidler's ambiguity models. This paper investigates anticomonotonicity (opposite variation (AC)), the natural counterpart to comonotonicity. It minimizes leveraging rather than hedging possibilities.
Giulio Principi +2 more
wiley +1 more source

