NONCOMMUTATIVE VERSIONS OF PROHOROV AND VARADHAN THEOREMS
STOCHASTIC ANALYSIS AND MATHEMATICAL PHYSICS II. 4TH INTERNATIONAL ANESTOC WORKSHOP IN SANTIAGO, CHILE
| dc.creator | Comman, Henri Marcel Paul | |
| dc.date | 2016-12-27T21:49:08Z | |
| dc.date | 2022-06-17T20:34:25Z | |
| dc.date | 2016-12-27T21:49:08Z | |
| dc.date | 2022-06-17T20:34:25Z | |
| dc.date | 2003 | |
| dc.date.accessioned | 2023-08-22T02:48:32Z | |
| dc.date.available | 2023-08-22T02:48:32Z | |
| dc.identifier | 3010005 | |
| dc.identifier | 978-3-0348-9405-0 | |
| dc.identifier | 978-3-0348-8018-3 | |
| dc.identifier | https://hdl.handle.net/10533/165145 | |
| dc.identifier.uri | https://repositorioslatinoamericanos.uchile.cl/handle/2250/8312087 | |
| dc.description | In [7], we introduced a notion of capacities on a C*-algebra U, endowed the set of capacities with the narrow and vague topologies, and studied relative compactness in various classes of capacities. This allowed us to formulate a large deviation principle for a net of capacities in terms of convergence of capacities (extending the usual definition for a net (? ?)> ?>0 of regular probability measures on a locally compact Hausdorff space X).In [7], we introduced a notion of capacities on a C*-algebra U, endowed the set of capacities with the narrow and vague topologies, and studied relative compactness in various classes of capacities. This allowed us to formulate a large deviation principle for a net of capacities in terms of convergence of capacities (extending the usual definition for a net (? ?)> ?>0 of regular probability measures on a locally compact Hausdorff space X).In [7], we introduced a notion of capacities on a C*-algebra U, endowed the set of capacities with the narrow and vague topologies, and studied relative compactness in various classes of capacities. This allowed us to formulate a large deviation principle for a net of capacities in terms of convergence of capacities (extending the usual definition for a net (? ?)> ?>0 of regular probability measures on a locally compact Hausdorff space X).In [7], we introduced a notion of capacities on a C*-algebra U, endowed the set of capacities with the narrow and vague topologies, and studied relative compactness in various classes of capacities. This allowed us to formulate a large deviation principle for a net of capacities in terms of convergence of capacities (extending the usual definition for a net (? ?)> ?>0 of regular probability measures on a locally compact Hausdorff space X).In [7], we introduced a notion of capacities on a C*-algebra U, endowed the set of capacities with the narrow and vague topologies, and studied relative compactness in various classes of capacities. This allowed us to formulate a large deviation principle for a net of capacities in terms of convergence of capacities (extending the usual definition for a net (? ?)> ?>0 of regular probability measures on a locally compact Hausdorff space X).In [7], we introduced a notion of capacities on a C*-algebra U, endowed the set of capacities with the narrow and vague topologies, and studied relative compactness in various classes of capacities. This allowed us to formulate a large deviation principle for a net of capacities in terms of convergence of capacities (extending the usual definition for a net (? ?)> ?>0 of regular probability measures on a locally compact Hausdorff space X).In [7], we introduced a notion of capacities on a C*-algebra U, endowed the set of capacities with the narrow and vague topologies, and studied relative compactness in various classes of capacities. This allowed us to formulate a large deviation principle for a net of capacities in terms of convergence of capacities (extending the usual definition for a net (? ?)> ?>0 of regular probability measures on a locally compact Hausdorff space X).In [7], we introduced a notion of capacities on a C*-algebra U, endowed the set of capacities with the narrow and vague topologies, and studied relative compactness in various classes of capacities. This allowed us to formulate a large deviation principle for a net of capacities in terms of convergence of capacities (extending the usual definition for a net (? ?)> ?>0 of regular probability measures on a locally compact Hausdorff space X).In [7], we introduced a notion of capacities on a C*-algebra U, endowed the set of capacities with the narrow and vague topologies, and studied relative compactness in various classes of capacities. This allowed us to formulate a large deviation principle for a net of capacities in terms of convergence of capacities (extending the usual definition for a net (? ?)> ?>0 of regular probability measures on a locally compact Hausdorff space X).In [7], we introduced a notion of capacities on a C*-algebra U, endowed the set of capacities with the narrow and vague topologies, and studied relative compactness in various classes of capacities. This allowed us to formulate a large deviation principle for a net of capacities in terms of convergence of capacities (extending the usual definition for a net (? ?)> ?>0 of regular probability measures on a locally compact Hausdorff space X).In [7], we introduced a notion of capacities on a C*-algebra U, endowed the set of capacities with the narrow and vague topologies, and studied relative compactness in various classes of capacities. This allowed us to formulate a large deviation principle for a net of capacities in terms of convergence of capacities (extending the usual definition for a net (? ?)> ?>0 of regular probability measures on a locally compact Hausdorff space X).In [7], we introduced a notion of capacities on a C*-algebra U, endowed the set of capacities with the narrow and vague topologies, and studied relative compactness in various classes of capacities. This allowed us to formulate a large deviation principle for a net of capacities in terms of convergence of capacities (extending the usual definition for a net (? ?)> ?>0 of regular probability measures on a locally compact Hausdorff space X).In [7], we introduced a notion of capacities on a C*-algebra U, endowed the set of capacities with the narrow and vague topologies, and studied relative compactness in various classes of capacities. This allowed us to formulate a large deviation principle for a net of capacities in terms of convergence of capacities (extending the usual definition for a net (? ?)> ?>0 of regular probability measures on a locally compact Hausdorff space X).In [7], we introduced a notion of capacities on a C*-algebra U, endowed the set of capacities with the narrow and vague topologies, and studied relative compactness in various classes of capacities. This allowed us to formulate a large deviation principle for a net of capacities in terms of convergence of capacities (extending the usual definition for a net (? ?)> ?>0 of regular probability measures on a locally compact Hausdorff space X).In [7], we introduced a notion of capacities on a C*-algebra U, endowed the set of capacities with the narrow and vague topologies, and studied relative compactness in various classes of capacities. This allowed us to formulate a large deviation principle for a net of capacities in terms of convergence of capacities (extending the usual definition for a net (? ?)> ?>0 of regular probability measures on a locally compact Hausdorff space X).In [7], we introduced a notion of capacities on a C*-algebra U, endowed the set of capacities with the narrow and vague topologies, and studied relative compactness in various classes of capacities. This allowed us to formulate a large deviation principle for a net of capacities in terms of convergence of capacities (extending the usual definition for a net (? ?)> ?>0 of regular probability measures on a locally compact Hausdorff space X).In [7], we introduced a notion of capacities on a C*-algebra U, endowed the set of capacities with the narrow and vague topologies, and studied relative compactness in various classes of capacities. This allowed us to formulate a large deviation principle for a net of capacities in terms of convergence of capacities (extending the usual definition for a net (? ?)> ?>0 of regular probability measures on a locally compact Hausdorff space X). | |
| dc.description | FONDECYT | |
| dc.description | 162 | |
| dc.description | FONDECYT | |
| dc.language | eng | |
| dc.publisher | BIRKHAUSER | |
| dc.relation | instname: Conicyt | |
| dc.relation | reponame: Repositorio Digital RI2.0 | |
| dc.relation | instname: Conicyt | |
| dc.relation | reponame: Repositorio Digital RI 2.0 | |
| dc.relation | info:eu-repo/grantAgreement/Fondecyt/3010005 | |
| dc.relation | info:eu-repo/semantics/dataset/hdl.handle.net/10533/93479 | |
| dc.rights | info:eu-repo/semantics/openAccess | |
| dc.title | NONCOMMUTATIVE VERSIONS OF PROHOROV AND VARADHAN THEOREMS | |
| dc.title | STOCHASTIC ANALYSIS AND MATHEMATICAL PHYSICS II. 4TH INTERNATIONAL ANESTOC WORKSHOP IN SANTIAGO, CHILE | |
| dc.type | Capitulo de libro | |
| dc.type | info:eu-repo/semantics/bookPart |