PUBLICACIÓN

Computing Competitive Equilibrium in Simplex Economies

Logo Open Access

ACCEDER A LA PUBLICACIÓN: Scopus

2024 Computational Economics

Computer Science Applications (Q2), Economics, Econometrics and Finance (miscellaneous) (Q2)

JCR: 2.2

SJR: 0.535

CITAS

0

DOI

10.1007/s10614-024-10746-7

EID

2-s2.0-85207675524

ISSN

0927-7099

EISSN

1572-9974

AUTORES DE LA UEX

Antonio Ángel Pulgarín García

OTRAS PUBLICACIONES DE INTERÉS

A Characterization Of Ck(X) As A Fréchet F-Algebra
Computing Competitive Equilibrium In Simplex Economies
Competitive Equilibrium In Affine Economies
Computing Competitive Equilibrium In Simplex Economies
Competitive Equilibrium In Affine Economies
On The Credibility Of Basketball Scoring Effciency
Competitive Equilibrium In Affine Economies
On The Credibility Of Basketball Scoring Effciency
When Lattices Of Uniformly Continuous Functions On X Determine X
On The Credibility Of Basketball Scoring Effciency
When Lattices Of Uniformly Continuous Functions On X Determine X
Recent Progress On Characterizing Lattices C(X) And U(Y)
When Lattices Of Uniformly Continuous Functions On X Determine X
Recent Progress On Characterizing Lattices C(X) And U(Y)
Lattices Of Uniformly Continuous Functions
Recent Progress On Characterizing Lattices C(X) And U(Y)
Lattices Of Uniformly Continuous Functions
On Characterizing Riesz Spaces C(X) Without Yosida Representation
Lattices Of Uniformly Continuous Functions
On Characterizing Riesz Spaces C(X) Without Yosida Representation
An Annual Jcr Impact Factor Calculation Based On Bayesian Credibility Formulas
On Characterizing Riesz Spaces C(X) Without Yosida Representation
An Annual Jcr Impact Factor Calculation Based On Bayesian Credibility Formulas
Banach-Stone-Like Theorems For Lattices Of Uniformly Continuous Functions
An Annual Jcr Impact Factor Calculation Based On Bayesian Credibility Formulas
Banach-Stone-Like Theorems For Lattices Of Uniformly Continuous Functions
General Approach To Characterizations Of C(X)
Banach-Stone-Like Theorems For Lattices Of Uniformly Continuous Functions
General Approach To Characterizations Of C(X)
C(X) As A Lattice: A Generalized Problem Of Birkhoff And Kaplansky
General Approach To Characterizations Of C(X)
C(X) As A Lattice: A Generalized Problem Of Birkhoff And Kaplansky
C(X)-Objects In The Category Of Semi-Affine Lattices
C(X) As A Lattice: A Generalized Problem Of Birkhoff And Kaplansky
C(X)-Objects In The Category Of Semi-Affine Lattices
Riesz Spaces Of Real Continuous Functions
C(X)-Objects In The Category Of Semi-Affine Lattices
Riesz Spaces Of Real Continuous Functions
C(X) As A Real ℓ-Group
Riesz Spaces Of Real Continuous Functions
C(X) As A Real ℓ-Group
Visibilidad De La Revista "ciencia". Revista Hispano-Americana De Ciencias Puras Y Aplicadas
C(X) As A Real ℓ-Group
Visibilidad De La Revista "ciencia". Revista Hispano-Americana De Ciencias Puras Y Aplicadas
Zero-Separating Algebras Of Continuous Functions
Visibilidad De La Revista "ciencia". Revista Hispano-Americana De Ciencias Puras Y Aplicadas
Zero-Separating Algebras Of Continuous Functions
Determining The Continuous Affine Structure Of A Topological Convex Space
Zero-Separating Algebras Of Continuous Functions
Determining The Continuous Affine Structure Of A Topological Convex Space
A Characterization Of Ck(X) For X Normal And Realcompact
Determining The Continuous Affine Structure Of A Topological Convex Space
A Characterization Of Ck(X) For X Normal And Realcompact
Closed Ideals In Topological Algebras: A Characterization Of The Topological Φ-Algebra C K (X)
A Characterization Of Ck(X) For X Normal And Realcompact
Closed Ideals In Topological Algebras: A Characterization Of The Topological Φ-Algebra C K (X)
2-Universally Complete Riesz Spaces And Inverse-Closed Riesz Spaces
Closed Ideals In Topological Algebras: A Characterization Of The Topological Φ-Algebra C K (X)
2-Universally Complete Riesz Spaces And Inverse-Closed Riesz Spaces
A Characterization Of Ck(X) For X Normal And Realcompact
2-Universally Complete Riesz Spaces And Inverse-Closed Riesz Spaces
A Characterization Of Ck(X) For X Normal And Realcompact
Order Topologies On L-Algebras
A Characterization Of Ck(X) For X Normal And Realcompact
Order Topologies On L-Algebras
A Characterization Of Ck(X) As A Fréchet F-Algebra
Order Topologies On L-Algebras
A Characterization Of Ck(X) As A Fréchet F-Algebra
Computing Competitive Equilibrium In Simplex Economies
WEB ACCESIBLE