Ubiquitous Quantum Structure [recurso electrónico] : From Psychology to Finance / by Andrei Y. Khrennikov.

Por: Khrennikov, Andrei Y [author.]Colaborador(es): SpringerLink (Online service)Tipo de material: TextoTextoEditor: Berlin, Heidelberg : Springer Berlin Heidelberg, 2010Descripción: XIII, 216 p. online resourceTipo de contenido: text Tipo de medio: computer Tipo de portador: online resourceISBN: 9783642051012Tema(s): Physics | Distribution (Probability theory) | Quantum theory | Economics | Physics | Quantum Physics | Probability Theory and Stochastic Processes | Economic TheoryFormatos físicos adicionales: Printed edition:: Sin títuloClasificación CDD: 530.12 Clasificación LoC:QC173.96-174.52Recursos en línea: Libro electrónicoTexto
Contenidos:
Quantum-like Paradigm -- Classical (Kolmogorovian) and Quantum (Born) Probability -- Contextual Probabilistic Model – Växjö Model -- Quantum-like Representation Algorithm - QLRA -- The Quantum-like Brain -- Experimental Tests of Quantum-like Behavior of the Mind -- Quantum-like Decision Making and Disjunction Effect -- Macroscopic Games and Quantum Logic -- Contextual Approach to Quantum-like Macroscopic Games -- Psycho-financial Model -- The Problem of Smoothness of Bohmian Trajectories.
En: Springer eBooksResumen: Quantum-like structure is present practically everywhere. Quantum-like (QL) models, i.e. models based on the mathematical formalism of quantum mechanics and its generalizations can be successfully applied to cognitive science, psychology, genetics, economics, finances, and game theory. This book is not about quantum mechanics as a physical theory. The short review of quantum postulates is therefore mainly of historical value: quantum mechanics is just the first example of the successful application of non-Kolmogorov probabilities, the first step towards a contextual probabilistic description of natural, biological, psychological, social, economical or financial phenomena. A general contextual probabilistic model (Växjö model) is presented. It can be used for describing probabilities in both quantum and classical (statistical) mechanics as well as in the above mentioned phenomena. This model can be represented in a quantum-like way, namely, in complex and more general Hilbert spaces. In this way quantum probability is totally demystified: Born's representation of quantum probabilities by complex probability amplitudes, wave functions, is simply a special representation of this type.
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Colección de Libros Electrónicos QC173.96 -174.52 (Browse shelf(Abre debajo)) 1 No para préstamo 373731-2001

Quantum-like Paradigm -- Classical (Kolmogorovian) and Quantum (Born) Probability -- Contextual Probabilistic Model – Växjö Model -- Quantum-like Representation Algorithm - QLRA -- The Quantum-like Brain -- Experimental Tests of Quantum-like Behavior of the Mind -- Quantum-like Decision Making and Disjunction Effect -- Macroscopic Games and Quantum Logic -- Contextual Approach to Quantum-like Macroscopic Games -- Psycho-financial Model -- The Problem of Smoothness of Bohmian Trajectories.

Quantum-like structure is present practically everywhere. Quantum-like (QL) models, i.e. models based on the mathematical formalism of quantum mechanics and its generalizations can be successfully applied to cognitive science, psychology, genetics, economics, finances, and game theory. This book is not about quantum mechanics as a physical theory. The short review of quantum postulates is therefore mainly of historical value: quantum mechanics is just the first example of the successful application of non-Kolmogorov probabilities, the first step towards a contextual probabilistic description of natural, biological, psychological, social, economical or financial phenomena. A general contextual probabilistic model (Växjö model) is presented. It can be used for describing probabilities in both quantum and classical (statistical) mechanics as well as in the above mentioned phenomena. This model can be represented in a quantum-like way, namely, in complex and more general Hilbert spaces. In this way quantum probability is totally demystified: Born's representation of quantum probabilities by complex probability amplitudes, wave functions, is simply a special representation of this type.

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