Relevant bibliographies by topics / Teorie chaosu

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  2. Dissertations / Theses
  3. Books
  4. Book chapters

Academic literature on the topic 'Teorie chaosu'

Author: Grafiati
Published: 4 June 2021
Last updated: 4 February 2022

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Journal articles on the topic "Teorie chaosu"

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Siemieniuk, Nina, and Tomasz Siemieniuk. "Deterministic chaos theory and decisions of stock exchange investors." Zeszyty Naukowe Uniwersytetu Szczecińskiego Finanse, Rynki Finansowe, Ubezpieczenia 2015, no. 74/1 (September 30, 2015): 181–92. http://dx.doi.org/10.18276/frfu.2015.74/1-16.

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ZEUG-ŻEBRO, Katarzyna, and Monika MIŚKIEWICZ-NAWROCKA. "Construction of optimal portfolio based on selected characteristics of chaos theory." Scientific Papers of Silesian University of Technology. Organization and Management Series 2017, no. 113 (2017): 547–61. http://dx.doi.org/10.29119/1641-3466.2017.113.43.

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Siemieniuk, Nina, Łukasz Siemieniuk, and Tomasz Siemieniuk. "Wybrane aspekty wykorzystania teorii chaosu do wspierania decyzji finansowych." Zeszyty Naukowe SGGW, Polityki Europejskie, Finanse i Marketing, no. 19(68) (July 1, 2018): 237–47. http://dx.doi.org/10.22630/pefim.2018.19.68.20.

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Celem publikacji jest omówienie wybranych aspektów teorii chaosu deterministycznego, oraz prezentacja rezultatów badań dotyczących możliwości wykorzystania narzędzi chaosu deterministycznego (wymiaru fraktalnego, wykładnika Hursta) do wspierania decyzji finansowych inwestorów giełdowych na przykładzie wybranych spółek funkcjonujących na Giełdzie Papierów Wartościowych w Warszawie. Decyzje finansowe dotyczące inwestowania na rynku kapitałowym są na całym świecie przedmiotem licznych badań i analiz. Wykorzystuje się w nich różne metody i narzędzia badawcze. W celu prognozowania decyzji finansowych konstruowane są rozmaite modele, które nigdy nie dają pełnej pewności sukcesu i są obarczone, zwykle ryzykiem inwestycyjnym. Jedną z nowszych koncepcji wspomagania decyzji finansowych jest teoria chaosu deterministycznego. Cechy charakterystyczne, stany nierównowagi oraz mechanizm sprzężenia zwrotnego w wymiarze czasowym, znajdują swój wyraz w opisie za pomocą dynamicznych systemów nieliniowych.
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Wenta, Kazimierz. "Applications of chaos theory in the discussion on education as path to happiness." Podstawy Edukacji 8 (2015): 35–47. http://dx.doi.org/10.16926/pe.2015.08.03.

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Jaskulska, Sylwia. "Evaluating pupils’ conduct with marks. School obsession with order in the light of the mathematical chaos theory." Podstawy Edukacji 8 (2015): 187–97. http://dx.doi.org/10.16926/pe.2015.08.14.

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KRUCZEK, Zygmunt, and Adam R. SZROMEK. "An attempt to use the TALC model and chaos theory in description of development of the carpathian Żegiestów SPA." Scientific Papers of Silesian University of Technology. Organization and Management Series 2017, no. 102 (2017): 179–90. http://dx.doi.org/10.29119/1641-3466.2017.102.15.

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Becla, Agnieszka, and Stanisław Czaja. "Zanik funkcji miejskich w wybranych ośrodkach Dolnego Śląska – przyczyny i konsekwencje z perspektywy chaosu deterministycznego." Studia Miejskie 12 (October 28, 2020): 79–93. http://dx.doi.org/10.25167/sm.2378.

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W artykule przedstawiono realne przyczyny wyodrębnienia ośrodków miejskich w historii ludzkości w świetle chaosu deterministycznego. Omówiono prawne i instytucjonalne podstawy przyznawania (regulacji) praw miejskich. Zidentyfikowano czynniki determinujące zanik funkcji miejskich w regionie dolnośląskim. Ponadto oceniono użyteczność teorii chaosu deterministycznego dla identyfikacji przyczyn zaniku funkcji miejskich na podstawie badań empiryczno-historycznych dla Dolnego Śląska. Zanik funkcji miejskich wystąpił w wielu (prawie 30) ośrodkach Dolnego Śląska. Powstanie tych miast, a później ich upadek (czy zanik) można w ciekawy sposób badać, wykorzystując koncepcje oparte na chaosie deterministycznym. Autorzy przeprowadzili taką analizę, wykorzystując model cyklu życia ośrodka miejskiego i kategorie chaotycznych trajektorii ewolucji obiektu (zjawiska). Na ich podstawie możemy sformułować kilka wniosków: 1. Każde miasto ma swój specyficzny cykl życia, warunkowany czynnikami podstawowymi i przypadkowymi. 2. Wykorzystanie teorii chaosu deterministycznego pozwala skuteczniej zidentyfikować i lepiej rozumieć czynniki przypadkowe w ewolucji ośrodków miejskich. 3. Podejście oparte na teorii chaosu deterministycznego nie odrzuca dotychczasowego dorobku geografii ekonomicznej, teorii urbanizacji, ekonomicznej teorii lokalizacji czy nowej geografii ekonomicznej, lecz go uzupełnia. 4. Zastosowanie tego dorobku do badań regionalnych (Dolny Śląsk) pozwala na identyfikację zarówno przyczyn tutejszej urbanizacji, jak i czynników determinujących zanik funkcji miastotwórczych w tej przestrzeni. 5. Zrealizowane badania pozwoliły dodatkowo potwierdzić użyteczność poznawczą teorii chaosu deterministycznego do badania procesów urbanizacyjnych (miastotwórczych).
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Syarifudin, Amir, and Indah Febriani. "Sistem Hukum dan Teori Hukum Chaos." Hasanuddin Law Review 1, no. 2 (August 26, 2015): 296. http://dx.doi.org/10.20956/halrev.v1i2.85.

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Keteraturan alam semesta dan objek lainnya dapat dideskripsikan baik oleh kosmologi maupun fisika. Namun dari keteraturan objek itu terdapat segi atau aspek ketidakteraturan atau fraktal (patah) yang sulit dideskripsikan oleh matematika model Auklides dan Kalkulus. Benoit Medelbrot mencoba menjelaskan objek kacau tersebut dengan teori Fraktal yang pada dasarnya merupakan cabang dari matematika. Teori Fraktal tersebut mempengaruhi pandangan terhadap hukum yang mengilhami Charles Sampford yang kemudian mencetuskan teori hukum chaos. Inti teori hukum chaos ialah (1) hubungan sosial, termasuk hubungan hukum dibentuk berdasarkan hubungan kekuatan (power relation), (2) pihak-pihak yang membuat hubungan itu tidak memiliki memiliki kekuatan yang sama atau seimbang, dan (3) pada waktu pelaksanaan hubungan itu masing-masing mendasarkan pada pendapat mereka secara subjektif. Ketiga hal itulah yang menimbulkan chaos. Akan tetapi suasana chaos itu pada akhirnya akan kembali pada keteraturan karena adanya kekuatan penarik (strange attractror) yang dalam dunia hukum adalah hukum dan kekuasaan negara. Kekacauan (chaos) pada dasarnya terdapat pada hubungan yang berbasis kebebasan yang melewati batas-batas ketertiban. Bila kekuatan penarik berhasil memulihkan kekacauan itu sehingga tercipta keserasian antara ketertiban dan kebebasan maka tercapai kedamaian yang merupakan tujuan hukum.
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Syarifudin, Amir, and Indah Febriani. "Sistem Hukum dan Teori Hukum Chaos." Hasanuddin Law Review 1, no. 2 (August 26, 2015): 296. http://dx.doi.org/10.20956/halrev.v1n2.85.

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Keteraturan alam semesta dan objek lainnya dapat dideskripsikan baik oleh kosmologi maupun fisika. Namun dari keteraturan objek itu terdapat segi atau aspek ketidakteraturan atau fraktal (patah) yang sulit dideskripsikan oleh matematika model Auklides dan Kalkulus. Benoit Medelbrot mencoba menjelaskan objek kacau tersebut dengan teori Fraktal yang pada dasarnya merupakan cabang dari matematika. Teori Fraktal tersebut mempengaruhi pandangan terhadap hukum yang mengilhami Charles Sampford yang kemudian mencetuskan teori hukum chaos. Inti teori hukum chaos ialah (1) hubungan sosial, termasuk hubungan hukum dibentuk berdasarkan hubungan kekuatan (power relation), (2) pihak-pihak yang membuat hubungan itu tidak memiliki memiliki kekuatan yang sama atau seimbang, dan (3) pada waktu pelaksanaan hubungan itu masing-masing mendasarkan pada pendapat mereka secara subjektif. Ketiga hal itulah yang menimbulkan chaos. Akan tetapi suasana chaos itu pada akhirnya akan kembali pada keteraturan karena adanya kekuatan penarik (strange attractror) yang dalam dunia hukum adalah hukum dan kekuasaan negara. Kekacauan (chaos) pada dasarnya terdapat pada hubungan yang berbasis kebebasan yang melewati batas-batas ketertiban. Bila kekuatan penarik berhasil memulihkan kekacauan itu sehingga tercipta keserasian antara ketertiban dan kebebasan maka tercapai kedamaian yang merupakan tujuan hukum.
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Vieira, Ernesto Jose, Henrique Cordeiro Martins, and Carlos Alberto Gonçalves. "APPLICABILITY OF CHAOS THEORY IN ORGANIZATIONS." Nucleus 11, no. 2 (October 30, 2014): 171–86. http://dx.doi.org/10.3738/1982.2278.1098.

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Dissertations / Theses on the topic "Teorie chaosu"

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Loukotková, Veronika. "Aplikace teorie chaosu na Elliottovy vlny." Master's thesis, Vysoké učení technické v Brně. Ústav soudního inženýrství, 2012. http://www.nusl.cz/ntk/nusl-232670.

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This diploma thesis compares chaos theory with Elliott wave theory in order to find out whether there is an agreement in the area of prediction. Such formulation of main problem is considered original, new and pioneering issue. By solving an indirect problem of deterministic chaos, existence of the chaos was not proved in a respective time series. The possibility to predict future development of this time series in a short-term period was considered impossible with respect of chaos theory results. Nevertheless, subsequent prediction that used Elliott wave theory showed to be precise. Finally, agreement of both theories was not confirmed. The diploma thesis proved that knowledge of Elliott wave theory and ability to interpret it correctly is a valuable means of prediction.
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Hakl, Vilém. "Tektonika artificiálního chaosu neboli dramaturgie děl napodobujících ch aos aneb strašlivá masturbační fantasie Paridova." Master's thesis, Akademie múzických umění v Praze.Filmová a televizní fakulta. Knihovna, 2012. http://www.nusl.cz/ntk/nusl-155994.

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This work is about works of art which imitate chaos in terms of their structure. The focus of this work is POETICS OF CHAOS, in other words: specific techniques used to construct artificial chaos. The poetics of chaos is also explored through narration, the grotesque anti-myth about Eris, the Goddess of Chaos, and Paris, the prince of Troy, and his horrifying masturbation phantasy. The main field of this work is literature and film, but music and painting are also explored. The analysis of SPAS (a novel by Ivan Matousek) and ASTHENIC SYNDROME (a film by Kira Muratova) are included, because the structure of these masterpieces is brilliantly chaotic.
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Vícha, Tomáš. "PREDIKCE CEN ROPY PRO POTREBY FIREM ANGAŽOVANÝCH V ENERGETICKY NÁROCNÝCH VÝROBÁCH." Doctoral thesis, Vysoké učení technické v Brně. Fakulta podnikatelská, 2007. http://www.nusl.cz/ntk/nusl-233700.

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The dissertation deals with prediction of crude oil price and is tailor-made for such companies which are heavily crude oil related. The main dissertation target is to make sure that such companies can get ready for price changes and safeguard themselves against negative consequences. Crude oil prices are the main factor which affects prices of such final products as petrol. It is a well known fact that quantitative predictions are not reliable and all those who are forced to real on such vague data set for their decision-making are reluctant to use them. That’s how we would like to have at least the correct trend information. The dissertation introduces some concepts originally developed within artificial intelligence theory for the crude oil predictions. Specifically common sense algorithms and qualitative interpretation of some aspects of theory of chaos are the main contribution towards expanding of available prediction tools described by the dissertation. A systematic analysis of a sequence of qualitative solutions is the key part of the dissertation.
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Pekárek, Jan. "Analýza a predikce vývoje devizových trhů pomocí chaotických atraktorů a neuronových sítí." Master's thesis, Vysoké učení technické v Brně. Fakulta podnikatelská, 2014. http://www.nusl.cz/ntk/nusl-224706.

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This thesis deals with a complex analysis and prediction of foreign exchange markets. It uses advanced artificial intelligence methods, namely neural networks and chaos theory. It introduces unconventional approaches and methods of each of these areas, compares them and uses on a real problem. The core of this thesis is a comparison of several prediction models based on completely different principles and underlying theories. The outcome is then a selection of the most appropriate prediction model called NAR + H. The model is evaluated according to several criteria, the pros and cons are discussed and approximate expected profitability and risk are calculated. All analytical, prediction and partial algorithms are implemented in Matlab development environment and form a unified library of all used functions and scripts. It also may be considered as a secondary main outcome of the thesis.
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Brnka, Radim. "Využití umělé inteligence na kapitálových trzích." Master's thesis, Vysoké učení technické v Brně. Fakulta podnikatelská, 2012. http://www.nusl.cz/ntk/nusl-223594.

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The thesis deals with the design and optimization of artificial neural networks (specifically nonlinear autoregressive networks) and their subsequent usage in predictive application of stock market time series.
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Vogelová, Tereza. "Chaos." Master's thesis, Vysoké učení technické v Brně. Fakulta výtvarných umění, 2012. http://www.nusl.cz/ntk/nusl-232326.

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The existing world is becoming more disrupted and is falling apart. For its resurrection and restoration, a new way of thinking is necessary. This new type of thinking is needed to be able to open up its mind and to think about the process of thinking itself; it must understand what is happening in other systems, where processes seem to be taking place by themselves without any other visible interference. First Chaos is the title for an intermedia installation which contains 90 black and white photographs, both digital and analogue, all of which were taken between the years 2008 and 2012. Together, the photographs create one coherent piece – a kind of sculpture. They can evoke a "still film" with a non-linear, cyclical storyline, whilst the images can simultaneously function individually, without any connection to other photographs.
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Hakl, Vilém. "Chaos noir." Doctoral thesis, Akademie múzických umění v Praze.Filmová a televizní fakulta. Knihovna, 2016. http://www.nusl.cz/ntk/nusl-253671.

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Nascimento, Roberto Venegeroles. "Teoria cinética de mapas hamiltonianos." Universidade de São Paulo, 2007. http://www.teses.usp.br/teses/disponiveis/43/43134/tde-29022008-115433/.

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Este trabalho consiste do estudo das propriedades de transporte de sistemas dinâmicos caóticos por meio do uso de técnicas de operadores de projeção. Tais sistemas podem exibir difusão determinística e relaxação para o equilíbrio. Mostramos que esse comportamento difusivo pode ser visto como uma propriedade espectral do operador de Perron-Frobenius associado. Em particular, a ressonância dominante de Policott-Ruelle é calculada analiticamente para uma classe geral de mapas que preservam área. Sua dependência do número de onda determina os coeficientes de transporte normais. Calculamos uma fórmula geral exata para o coeficiente de difusão, obtida sem qualquer aproximação de alta estocasticidade, e um novo efeito emergiu: a evolução angular pode induzir modos rápidos ou lentos de difusão mesmo no regime de alta estocasticidade. Os aspectos não-Gaussianos do transporte caótico são também investigados para esses sistemas. O estudo é realizado por meio de uma relação entre a curtose, o coeficiente de difusão e o coeficiente de Burnett de quarta ordem, os quais são calculados analiticamente. Uma escala de tempo característica que delimita os regimes Gaussiano e Markoviano para a função densidade foi estabelecida. À parte os modos acelerados, cujas propriedades cinéticas são anômalas, todo os resultados estão em excelente acordo com as simulações numéricas
This work consists in the study of the transport properties of chaotic Hamiltonian systems by using projection operator techniques. Such systems can exhibit deterministic diffusion and display an approach to equilibrium. We show that this diffusive behavior can be viewd as a spectral property of the associated Perron-Frobenius operator. In particular, the leading Pollicott-Ruelle resonance is calculated analytically for a general class of two-dimensional area-preserving maps. Its wavenumber dependence determines the normal transport coefficients. We calculate a general exact formula for the diffusion coefficient, derived without any high stochasticity approximation and a new effect emerges: the angular evolution can induce fast or slow modes of diffusion even in the high stochasticity regime. The non-Gaussian aspects of the chaotic transport are also investigated for this systems. This study is done by means of a relationship between kurtosis and diffusion coefficient and fourth order Burnett coefficient, which are calculated analytically. A characteristic time scale which delimits the Markovian and Gaussian regimes for the density function was established. Despite the accelerator modes, whose kinetics properties are anomalous, all theoretical results are in excellent agreement with the numerical simulations
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Woitek, M. (Marcio). "Caos e termalização na teoria de Yang-Mills com quebra espontânea de simetria /." São Paulo :, 2011. http://hdl.handle.net/11449/92037.

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Orientador: Gastão Inácio Krein
Banca: Iberê Luiz Caldas
Banca: Felipe Barbedo Rizzato
Resumo: Uma das características mais importantes das teorias de gauge não-Abelianas é a não-linearidade das equações de campo clássicas. Mostra-se no contexto da teoria de Yang-Mills que essa característica pode fazer com que o campo de gauge apresente comportamento caótico. Isso pode acontecer mesmo quando estivermos considerando a dinâmica do campo na ausência de fontes, isto é, o vácuo da teoria de Yang-Mills. Discutimos a relação entre os comportamentos caótico e ergódico. Em seguida, introduzimos a formulação de Berdichevsky da Mecânica Estatística Clássica para sistemas dinâmicos Hamiltonianos que são ergódicos e possuem poucos graus de liberdade. A Mecânica Estatística de Berdichevsky é usada para estudar a situação mais simples numa teoria de gauge não-Abeliana onde as variáveis de campo são caóticas e o espaço de fase correspondente tem a propriedade geométrica necessária. Mostramos que, para os propósitos desse estudo, um par de campos escalares complexos deve ser incluído no problema. Mais precisamente, analisamos o modelo de Higgs não-Abeliano; a Lagrangiana da teoria considerada possui uma simetria SU(2). A transição de uma descrição dinâmica do sistema de YangMills-Higgs (fora do equilíbrio termodinâmico) para uma descrição termodinâmica (quando ele atingiu o equilíbrio) é investigada numericamente. Mostra-se que depois de um tempo suficientemente longo as soluções numéricas se comportam de tal maneira que o sistema pode ser descrito de um jeito mais simples através de grandezas como a temperatura, calculadas de acordo com as prescriçõees da Mecânica Estatística de equilíbrio. Estas são previstas analiticamente para comparção com os resultados numéricos... (Resumo completo, clicar acesso eletrônico abaixo)
Abstract: One of the most important features of non-Abelian gauge theories is the non-linearity of the classical field equations. In the context of Yang-Mills theory it is shown that this feature can cause the gauge field to show chaotic behavior. That can happen even when we are considering the field dynamics in the absence of sources, i.e., the vacuum of the Yang-Mills theory. We discuss the connection between chaotic and ergodic behaviors. Then we introduce Berdichevsky's formulation of Classical Statistical Mechanics for Hamiltonian dynamical systems that are both ergodic and low-dimensional. Berdichevsky's theory of Statistical Mechanics is used to study the simplest situation in a non-Abelian gauge theory where the field variables are chaotic and the corresponding phase space has the necessary geometric property. We show that, for the purposes of this study, a pair of complex scalar fields must be introduced in the problem. More precisely, we analyse the so-called non-Abelian Higgs model; the Lagrangian of the theory we are considering has a SU(2) symmetry. The transition from a non-equilibrium dynamical description of the Yang-Mills-Higgs system to a thermodynamical description when it reaches equilibrium is numerically investigated. It is shown that after a sufficiently long time the numerical solutions behave in such a manner that the system can be described by quantities like the temperature, determined in accordance with the prescriptions of equilibrium Statistical Mechanics. These are predicted analytically for comparison with the numerical results. It is verified that there is agreement between analytical and numerical predictions so that the thermalization of the Yang-Mills-Higgs system can be explained with the aid of Berdichevsky's Statistical Mechanics. A dynamical approach to the study... (Complete abstract click electronic access below)
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Woitek, Junior Marcio [UNESP]. "Caos e termalização na teoria de Yang-Mills com quebra espontânea de simetria." Universidade Estadual Paulista (UNESP), 2011. http://hdl.handle.net/11449/92037.

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Uma das características mais importantes das teorias de gauge não-Abelianas é a não-linearidade das equações de campo clássicas. Mostra-se no contexto da teoria de Yang-Mills que essa característica pode fazer com que o campo de gauge apresente comportamento caótico. Isso pode acontecer mesmo quando estivermos considerando a dinâmica do campo na ausência de fontes, isto é, o vácuo da teoria de Yang-Mills. Discutimos a relação entre os comportamentos caótico e ergódico. Em seguida, introduzimos a formulação de Berdichevsky da Mecânica Estatística Clássica para sistemas dinâmicos Hamiltonianos que são ergódicos e possuem poucos graus de liberdade. A Mecânica Estatística de Berdichevsky é usada para estudar a situação mais simples numa teoria de gauge não-Abeliana onde as variáveis de campo são caóticas e o espaço de fase correspondente tem a propriedade geométrica necessária. Mostramos que, para os propósitos desse estudo, um par de campos escalares complexos deve ser incluído no problema. Mais precisamente, analisamos o modelo de Higgs não-Abeliano; a Lagrangiana da teoria considerada possui uma simetria SU(2). A transição de uma descrição dinâmica do sistema de YangMills-Higgs (fora do equilíbrio termodinâmico) para uma descrição termodinâmica (quando ele atingiu o equilíbrio) é investigada numericamente. Mostra-se que depois de um tempo suficientemente longo as soluções numéricas se comportam de tal maneira que o sistema pode ser descrito de um jeito mais simples através de grandezas como a temperatura, calculadas de acordo com as prescriçõees da Mecânica Estatística de equilíbrio. Estas são previstas analiticamente para comparção com os resultados numéricos...
One of the most important features of non-Abelian gauge theories is the non-linearity of the classical field equations. In the context of Yang-Mills theory it is shown that this feature can cause the gauge field to show chaotic behavior. That can happen even when we are considering the field dynamics in the absence of sources, i.e., the vacuum of the Yang-Mills theory. We discuss the connection between chaotic and ergodic behaviors. Then we introduce Berdichevsky’s formulation of Classical Statistical Mechanics for Hamiltonian dynamical systems that are both ergodic and low-dimensional. Berdichevsky’s theory of Statistical Mechanics is used to study the simplest situation in a non-Abelian gauge theory where the field variables are chaotic and the corresponding phase space has the necessary geometric property. We show that, for the purposes of this study, a pair of complex scalar fields must be introduced in the problem. More precisely, we analyse the so-called non-Abelian Higgs model; the Lagrangian of the theory we are considering has a SU(2) symmetry. The transition from a non-equilibrium dynamical description of the Yang-Mills-Higgs system to a thermodynamical description when it reaches equilibrium is numerically investigated. It is shown that after a sufficiently long time the numerical solutions behave in such a manner that the system can be described by quantities like the temperature, determined in accordance with the prescriptions of equilibrium Statistical Mechanics. These are predicted analytically for comparison with the numerical results. It is verified that there is agreement between analytical and numerical predictions so that the thermalization of the Yang-Mills-Higgs system can be explained with the aid of Berdichevsky’s Statistical Mechanics. A dynamical approach to the study... (Complete abstract click electronic access below)
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Books on the topic "Teorie chaosu"

1

Moon, Francis C. Haotic eskie kolebania: Vvodnyj kurs dla nauc nyh rabotnikov i inz enerov. Moskva: Izdatel'stvo "Mir", 1990.

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2

Demenko, B. V. Katehorii︠a︡ chasu v muzychniĭ naut︠s︡i: Teoriï spet︠s︡yfikat︠s︡iĭ. Kyïv: Kyïvsʹkyĭ derz︠h︡. in-t kulʹtury, 1996.

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3

Physics of Phase Space. Springer Verlag, 1987.

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4

Kordian, Bakuła, and Heck Dorota 1962-, eds. Efekt motyla: Humaniści wobec teorii chaosu. Wrocław: Wydawn. Uniwersytetu Wrocławskiego, 2006.

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5

Kordian, Bakuła, and Heck Dorota 1962-, eds. Efekt motyla: Humaniści wobec teorii chaosu. Wrocław: Wydawn. Uniwersytetu Wrocławskiego, 2006.

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6

Efekt motyla: Humaniści wobec teorii chaosu. Wrocław: Wydawn. Uniwersytetu Wrocławskiego, 2006.

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7

Elskens, Yves, and Dominique Escande. Microscopic Dynamics of Plasmas & Chaos (Series in Plasma Physics). Taylor & Francis, 2002.

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8

Carbon, Eduardo Posse. La Teoria Del Caos/ Chaos Theory: Caprichosas Leyes Del Azar? Whimsical Rules of Azar? (Compendios / Synopsis). Longseller, 2001.

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9

(Editor), J. Hogan, A. R. Krauskopf (Editor), Mario di Bernado (Editor), R. Eddie Wilson (Editor), Hinke M. Osinga (Editor), Martin E. Homer (Editor), and Alan R. Champneys (Editor), eds. Nonlinear Dynamics and Chaos: Where do we go from here? Taylor & Francis, 2002.

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10

J, Hogan S., ed. Nonlinear dynamics and chaos: Where do we go from here? Bristol: Institute of Physics Pub., 2003.

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Book chapters on the topic "Teorie chaosu"

1

Barnes-Holmes, Dermot, Steven C. Hayes, and Simon Dymond. "El yo y las reglas autodirigidas." In Teoría del marco relacional: Un enfoque postskinneriano de la cognición y el lenguaje humanos, edited by Javier Virues-Ortega and Agustín Pérez-Bustamante Pereira, translated by Javier Virues-Ortega and Agustín Pérez-Bustamante Pereira, 155–84. ABA España, 2021. http://dx.doi.org/10.26741/978-84-09-31730-1_07.

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Abstract:
El estudio de la conducta gobernada por reglas se ha dividido a veces en reglas establecidas por los demás y reglas autogeneradas o dirigidas a uno mismo (p.ej., Chase y Danforth, 1991). Aunque el término “auto” se utiliza para distinguir un tipo particular de conducta gobernada por reglas, no se ha realizado ningún análisis técnico del “yo” en lo relativo a las autorreglas. Hasta la fecha existen pocos trabajos sobre el concepto del yo, tanto a nivel conceptual como empírico, pero estos no han sido aplicados de forma sistemática al tema de las reglas autogeneradas. En este capítulo proporcionaremos un análisis desde la TMR de las reglas dirigidas a uno mismo. Para ello, será necesario abordar primero el concepto del yo, antes de integrarlo con el concepto de regla. Al realizar esta tarea, veremos que el tema de las reglas dirigidas a uno mismo se solapa con la resolución de problemas. Por tanto, puede considerarse que los capítulos 5 y 7 abordan cuestiones muy similares. Además, demostraremos que las autorreglas a menudo implican autoconocimiento y, con ello, la construcción de eventos privados. Por último, consideraremos cómo se puede superar el problema de la privacidad en el análisis experimental de las autorreglas. Comenzaremos por considerar brevemente el enfoque conductista tradicional del yo antes de presentar el enfoque más moderno de la TMR sobre este tema...
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