Topologies fines et compactifications associées à certains espaces de Dirichlet

Feyel, Denis; Pradelle, A. de La

doi:10.5802/aif.673

Cited by 29 publications

(28 citation statements)

References 2 publications

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“…The second result is due to Feyel and de la Pradelle [42]. It shows the constructivity of certain measures which do not charge sets a given capacity of which vanishes.…”

Section: 33])mentioning

confidence: 90%

Elliptic Equations Involving Measures

Верон¹

2004

Handbook of Differential Equations: Stationary Partial Differential Equations

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“…The second result is due to Feyel and de la Pradelle [42]. It shows the constructivity of certain measures which do not charge sets a given capacity of which vanishes.…”

Section: 33])mentioning

confidence: 90%

Elliptic Equations Involving Measures

Верон¹

2004

Handbook of Differential Equations: Stationary Partial Differential Equations

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“…[FI], [FLP2] Considérons la fonction G'(^) = / + rfÀ-, qui atteint son maximum sur H en un point p. Admettons pour l'instant que l'on puisse trouver p concentrée sur l'ensemble {/>()}: pour ueM(c), on a:…”

Section: Proposition -On a Cb(e) C: ^(C)unclassified

“…On doit calculer À(^u). Comme ^ est continue sur W (E, [i), on a une majoration de la forme (E,\ji) est représentable par une « distribution d'énergie finie » ayant elle aussi un quasi-support, cela résulte du caractère local (proposition 29c) et de [FLP1], [FLP2], [FLP3]. Ce genre de propriétés est bien connu en théorie du potentiel (espaces de Dirichlet réguliers).…”

Section: Théorème -Supposons Que E Soit Un Espace Lusinien Et Que Cunclassified

Espaces de Sobolev gaussiens

Feyel¹,

Pradelle²

1989

Annales De L’institut Fourier

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“…In Theorem 6 by Feyel and De La Pradelle (1977), it is shown that every continuous linear functional is the difference of two non-negative linear functionals. L 1 (P) is given by the space of c 1,P -equivalence classes of C b (Ω)…”

Section: Proof Of Propositionmentioning

confidence: 99%

Radner Equilibria Under Ambiguous Volatility

Beißner

2013

SSRN Journal

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The present paper considers a class of general equilibrium economies when the primitive uncertainty model features uncertainty about continuous-time volatility. This requires a set of mutually singular priors, which do not share the same null sets. For this setting we introduce an appropriate commodity space and the dual of linear and continuous price systems. All agents in the economy are heterogeneous in their preference for uncertainty. Each utility functional is of variational type. The existence of equilibrium is approached by a generalized excess utility fixed point argument. Such Arrow-Debreu allocations can be implemented into a Radner economy with continuous-time trading. Effective completeness of the market spaces alters to an endogenous property. Only mean unambiguous claims equivalently satisfying the classical martingale representation property build the marketed space.

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Topologies fines et compactifications associées à certains espaces de Dirichlet

Cited by 29 publications

References 2 publications

Elliptic Equations Involving Measures

Elliptic Equations Involving Measures

Espaces de Sobolev gaussiens

Radner Equilibria Under Ambiguous Volatility

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