Los sistemas dinámicos en el marco de la teoría general de sistemas PDF Download

Author: David Fernando Muñoz Negrón
Publisher:
ISBN:
Category :
Languages : es
Pages : 113

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Author: Santiago Ramírez
Publisher: Siglo XXI
ISBN: 9789682321801
Category : Mathematics
Languages : es
Pages : 124

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En los diversos ensayos, los autores muestran la construcción de modelos matemáticos de sistemas abiertos para explicar, por ejemplo, el crecimiento orgánico; la perspectiva constructivista de sistemas complejos, aplicada a la comprensión de procesos sociales; las contribuciones al conocimiento de sistemas complejos en las investigaciones de Ilya Prigogine; la sinergética de Hermann Haken y los ensayos de Henri Atlan; el desarrollo de sistemas dinámicos complejos, y la teoría de sistemas de Niklas Luhmann.

Author: Juan Martin Garcia Ph D
Publisher: Independently Published
ISBN: 9781718094031
Category :
Languages : es
Pages : 342

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Libro anulado

Author: Gonzalo Edwards
Publisher: Ediciones UC
ISBN: 9561414368
Category : Mathematics
Languages : es
Pages : 261

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Este libro brinda herramientas matemáticas utilizadas para modelar y analizar la evolución de sistemas que varían en el tiempo. Trata en profundidad la teoría de ecuaciones de diferencias y diferenciales, tanto para una como para múltiples variables. La teoría se presenta a través de numerosos ejemplos y problemas propuestos, principalmente del área económica, que persiguen desarrollar la capacidad matemática y de modelamiento del lector. Especial énfasis se ha puesto en el planteamiento de problemas económicos y en el análisis de las soluciones, sin descuidar sus métodos.

Author: Marco Thiel
Publisher: Springer
ISBN: 3642046290
Category : Science
Languages : en
Pages : 300

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This book is a collection of papers contributed by some of the greatest names in the areas of chaos and nonlinear dynamics. Each paper examines a research topic at the frontier of the area of dynamical systems. As well as reviewing recent results, each paper also discusses the future perspectives of each topic. The result is an invaluable snapshot of the state of the ?eld by some of the most important researchers in the area. The ?rst contribution in this book (the section entitled “How did you get into Chaos?”) is actually not a paper, but a collection of personal accounts by a number of participants of the conference held in Aberdeen in September 2007 to honour Celso Grebogi’s 60th birthday. At the instigation of James Yorke, many of the most well-known scientists in the area agreed to share their tales on how they got involved in chaos during a celebratory dinner in Celso’s honour during the conference. This was recorded in video, we felt that these accounts were a valuable historic document for the ?eld. So we decided to transcribe it and include it here as the ?rst section of the book.

Author: Vicente Martin Municio
Publisher:
ISBN:
Category :
Languages : es
Pages : 126

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Author: Susana Mulero Ramírez
Publisher:
ISBN:
Category :
Languages : es
Pages : 49

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Author: Marco Pettini
Publisher: Springer Science & Business Media
ISBN: 0387499571
Category : Mathematics
Languages : en
Pages : 460

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This book covers a new explanation of the origin of Hamiltonian chaos and its quantitative characterization. The author focuses on two main areas: Riemannian formulation of Hamiltonian dynamics, providing an original viewpoint about the relationship between geodesic instability and curvature properties of the mechanical manifolds; and a topological theory of thermodynamic phase transitions, relating topology changes of microscopic configuration space with the generation of singularities of thermodynamic observables. The book contains numerous illustrations throughout and it will interest both mathematicians and physicists.

Author: Felipe Rivero
Publisher:
ISBN: 9788447215355
Category : Education
Languages : es
Pages : 122

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Author: Nessim Sibony
Publisher: Springer Science & Business Media
ISBN: 3642131700
Category : Mathematics
Languages : en
Pages : 357

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Book Description
The theory of holomorphic dynamical systems is a subject of increasing interest in mathematics, both for its challenging problems and for its connections with other branches of pure and applied mathematics. A holomorphic dynamical system is the datum of a complex variety and a holomorphic object (such as a self-map or a vector ?eld) acting on it. The study of a holomorphic dynamical system consists in describing the asymptotic behavior of the system, associating it with some invariant objects (easy to compute) which describe the dynamics and classify the possible holomorphic dynamical systems supported by a given manifold. The behavior of a holomorphic dynamical system is pretty much related to the geometry of the ambient manifold (for instance, - perbolic manifolds do no admit chaotic behavior, while projective manifolds have a variety of different chaotic pictures). The techniques used to tackle such pr- lems are of variouskinds: complexanalysis, methodsof real analysis, pluripotential theory, algebraic geometry, differential geometry, topology. To cover all the possible points of view of the subject in a unique occasion has become almost impossible, and the CIME session in Cetraro on Holomorphic Dynamical Systems was not an exception.