Detalles MARC
| 000 -CABECERA |
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| Longitud fija campo de control |
03780nam a2200265 a 4500 |
| 003 - IDENTIFICADOR DELl NÚMERO DE CONTROL |
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| Identificador del número de control |
arcduce |
| 005 - FECHA Y HORA DE LA ÚLTIMA TRANSACCIÓN |
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| Fecha y hora de la última transacción |
20220804184855.0 |
| 008 - CÓDIGOS DE INFORMACIÓN DE LONGITUD FIJA |
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| Códigos de información de longitud fija |
210812s1977 nyu||||| |||| 00| 0 eng d |
| 020 ## - NÚMERO INTERNACIONAL NORMALIZADO PARA LIBROS |
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| Número Internacional Normalizado para Libros (ISBN) |
0387901914 |
| 040 ## - FUENTE DE LA CATALOGACIÓN |
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| Centro catalogador de origen |
arcduce |
| Centro transcriptor |
arcduce |
| 082 0# - NÚMERO DE LA CLASIFICACIÓN DECIMAL DEWEY |
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| Número de clasificación |
330.0151 |
| 100 1# - PUNTO DE ACCESO PRINCIPAL-NOMBRE DE PERSONA |
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| Nombre de persona |
Makarov, Valerii Leonidovich |
| 9 (RLIN) |
17802 |
| 245 10 - MENCIÓN DE TÍTULO |
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| Título |
Mathematical theory of economic dynamics and equilibria / |
| Mención de responsabilidad, etc. |
V. L. Makarov, A. M. Rubinov. |
| 260 ## - PUBLICACIÓN, DISTRIBUCIÓN, ETC. (PIE DE IMPRENTA) |
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| Lugar de publicación, distribución, etc. |
New York, N.Y. : |
| Nombre del editor, distribuidor, etc. |
Springer-Verlag, |
| Fecha de publicación, distribución, etc. |
1977 |
| 300 ## - DESCRIPCIÓN FÍSICA |
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| Extensión |
xv, 252 p. |
| 500 ## - NOTA GENERAL |
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| Nota general |
Título original: Mathematicheskaia teoria ekonomicheskoi dinamiki iravnovesia. |
| 505 0# - NOTA DE CONTENIDO CON FORMATO |
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| Nota de contenido con formato |
1 Theory of point-set maps.- 1.1 Introductory concepts.- 1.2 Superlinear functionals and convex sets.- 1.3 Elements of the topological theory of point-set maps.- 1.4 Superlinear maps and their duals.- 2 The Neumann-Gale model.- 2.1 Formulation of the Neumann-Gale model.- 2.2 Rates of growth in the Neumann-Gale model.- 2.3 Spectral theory of superlinear maps.- 3 Optimal trajectories and their characteristics.- 3.1 A general technological model of economic dynamics.- 3.2 Characteristics of optimal trajectories.- 3.3 Characteristics of optimal trajectories in some concrete models.- 3.4 Generalized technological models.- 3.5 Characteristics of trajectories of infinite-dimensional models.- 4 Asymptotes of optimal trajectories.- 4.1 The weak turnpike theorem.- 4.2 Strong turnpike theorem.- 4.3 The strongest turnpike theorem.- 4.4 Asymptotes of trajectories of general technological models.- 5 Models of economic equilibria.- 5.1 n-person games.- 5.2 A finite-horizon model of economic equilibria.- 5.3 Competitive equilibria and optimality.- 6 Models of economic dynamics with explicit consumption.- 6.1 Definition of the general model of economic dynamics-its relation to the technological model.- 6.2 The turnpike.- 6.3 Economic equilibria on infinite intervals and U-optimal trajectories.- Historical comments and comments about the literature.- References. |
| 520 3# - NOTA DE SUMARIO |
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| Sumario, etc, |
This book is devoted to the mathematical analysis of models of economic dynamics and equilibria. These models form an important part of mathemati cal economics. Models of economic dynamics describe the motion of an economy through time. The basic concept in the study of these models is that of a trajectory, i.e., a sequence of elements of the phase space that describe admissible (possible) development of the economy. From all trajectories, we select those that are" desirable," i.e., optimal in terms of a certain criterion. The apparatus of point-set maps is the appropriate tool for the analysis of these models. The topological aspects of these maps (particularly, the Kakutani fixed-point theorem) are used to study equilibrium models as well as n-person games. To study dynamic models we use a special class of maps which, in this book, are called superlinear maps. The theory of superlinear point-set maps is, obviously, of interest in its own right. This theory is described in the first chapter. Chapters 2-4 are devoted to models of economic dynamics and present a detailed study of the properties of optimal trajectories. These properties are described in terms of theorems on characteristics (on the existence of dual prices) and turnpike theorems (theorems on asymptotic trajectories). In Chapter 5, we state and study a model of economic equilibrium. The basic idea is to establish a theorem about the existence of an equilibrium state for the Arrow-Debreu model and a certain generalization of it. |
| 650 #4 - PUNTO DE ACCESO ADICIONAL DE MATERIA - TÉRMINO DE MATERIA |
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| Término de materia o nombre geográfico como elemento inicial |
ECONOMIA MATEMATICA |
| 9 (RLIN) |
1195 |
| 650 ## - PUNTO DE ACCESO ADICIONAL DE MATERIA - TÉRMINO DE MATERIA |
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| Término de materia o nombre geográfico como elemento inicial |
EQUILIBRIO ECONOMICO |
| 700 1# - PUNTO DE ACCESO ADICIONAL - NOMBRE DE PERSONA |
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| Nombre de persona |
Rubinov, A. M. |
| 9 (RLIN) |
17803 |
| Forma desarrollada del nombre |
(Alexandr Moiseevich) |
| 856 4# - LOCALIZACIÓN Y ACCESO ELECTRÓNICO |
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| Identificador Uniforme del Recurso (URI) |
<a href="https://ar1lib.org/book/2127434/72d4c1">https://ar1lib.org/book/2127434/72d4c1</a> |
| 942 ## - ENTRADA DE ELEMENTOS AGREGADOS (KOHA) |
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| Koha [por defecto] tipo de item |
Libro |
| Solicitar por |
330.0151 M 37220 |
| Fuente de clasificación o esquema |
Dewey Decimal Classification |
| 945 ## - TRATAMIENTO DE LA INFORMACIÓN LOCAL (OCLC) |
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| c |
2022-08-04 actualizado (Bea) |