Results 211 to 220 of about 441,238 (236)
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Really Pushing the Envelope: Early Use of the Envelope Theorem by Auspitz and Lieben
History of Political Economy, 2004exaly +2 more sources
A general and intuitive envelope theorem
2013We present an envelope theorem for establishing first-order conditions in decision problems involving continuous and discrete choices. Our theorem accommodates general dynamic programming problems, even with unbounded marginal utilities. And, unlike classical envelope theorems that focus only on differentiating value functions, we accommodate other ...
Clausen, Andrew; id_orcid 0000-0001-5690-8286 +1 more
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Envelope Theorems and Dilation with Convex Conditional Previsions.
2005This paper focuses on establishing envelope theorems for convex conditional lower previsions, a recently investigated class of imprecise previsions larger than coherent imprecise conditional previsions. It is in particular discussed how the various theorems can be employed in assessing convex previsions.
PELESSONI, RENATO, VICIG, PAOLO
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Multidimensional generalizations of Jacobi’s envelope theorem
Russian Journal of Mathematical Physics, 2012In the paper, the extension of a field of geodesics ℘ on a manifold N isometrically embedded in a Riemannian manifoldM is considered. The symplectic involute of the manifold N along the field ℘ is defined and a theorem is proved which gives a multidimensional analog of Jacobi’s envelope theorem.
Yu. S. Osipov, M. I. Zelikin
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Rigidity Theorems for Multiparametric Deformations of the Universal Enveloping Algebras
Journal of Mathematical Sciences, 2002zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Golubeva, V. A., Leksin, V. P.
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The Envelope Theorem and Payoff Equivalence
2004Mechanisms are defined very generally and can take a wide variety of forms. The sheer size and variety of the set of mechanisms would seem to make it hard to use in an economic analysis. Yet such uses are now routine, largely following the pattern set in the early analyses by Myerson (1981) and Holmstrom (1979).
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The Wong-Viner envelope theorem for subdifferentiable functions [PDF]
, 2005 The Wong-Viner Envelope Theorem on the equality of long-run and short-run marginal costs (LRMC and SRMC) is reformulated for convex but generally nondifferentiable cost functions. The marginal cost can be formalized as the multi-valued subdifferential a.k.a. the subgradient set but, in itself, this is insufficient to extend the result effectively, i.e.,
Anthony Horsley, Andrew J Wrobel
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Envelope Theorem without Differentiability [PDF]
, 2014 We establish a new envelope theorem in which the choice variables are discrete and the objective function and the constraints are Lipschitz continuous with respect to the parameters. The parameters can be ?nite or in?nite dimensional vectors in a Banach space.
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December 19, 1999 (Revised) At least three different "envelope theorems" have proved useful for economic analysis. One applies to unconstrained optimization problems with parameterized objectives and unique solutions, a second to constrained, smooth concave maximization problems in which both the objective and constraint are parameterized, and a third,
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