Results 221 to 230 of about 8,976 (260)

The Comedian's World: Some Tentative Mappings

Psychological Reports, 1972
To recover the properties serving to define the imaginary worlds evoked by contemporary comedians, word associations—more correctly, comedian associations—were gathered in response to the names of 37 currently recognizable comedians. From these data associative overlap scores were computed between all possible pairs of comedians and a factor analysis ...
Howard R. Pollio, John Edgerly, Robert Jordan   +2 more
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Dynamical properties of the tent map

Journal of the London Mathematical Society, 2016
This paper considers the family of tent maps \(T_\alpha:[0,1] \rightarrow [0,1]\) with \(\alpha >1\) whose graphs contain the points \((0,0)\), \((\frac{1}{\alpha},1)\), and \((1,0)\). The aim of the paper is to find \(\alpha\)'s for which \[ {\text{Per}}(T_\alpha)=\mathbb{Q}(\alpha)\cap [0,1], \qquad {\text{(P)}} \] \[ {\text{Fin}}(T_\alpha)=\mathbb{Z}
Scheicher, K., Sirvent, V. F., Surer, P.
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An Image Cryptosystem based on Tent Map

2020 Third International Conference on Smart Systems and Inventive Technology (ICSSIT), 2020
With the increasing growth of multimedia applications, security has become an important aspect of the transmission of images. Encryption is one form to guarantee safety. Digital images need security in storing and communication and are made use of in numerous domains namely medical systems, audiovisual applications, military etc.
C.G.M Vishwas, R Sanjeev Kunte
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Extreme values of the tent map process

Statistics & Probability Letters, 2003
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Spectral decomposition of tent maps using symmetry considerations

Journal of Statistical Physics, 1996
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ordóñez, Gonzalo E., Driebe, Dean J.
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Asymmetric Tent Map Expansions. I. Eventually Periodic Points

Journal of the London Mathematical Society, 1993
The authors consider the family of asymmetric tent maps \(T_ \alpha: [0,1]\to [0,1]\) \((\alpha>1)\) defined by \(T_ \alpha(x)= \alpha x\) (for \(0\leq x\leq{1\over \alpha})\) and \(T_ \alpha(x)= {\alpha\over {\alpha- 1}} (1-x)\) (for \({1\over \alpha}\leq x\leq 1)\).
Lagarias, J. C., Porta, H. A., Stolarsky, K. B.   +2 more
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On complete chaotic maps with tent-map-like structures

Chaos, Solitons & Fractals, 2005
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Quasistable states in globally coupled tent map systems

Chaos: An Interdisciplinary Journal of Nonlinear Science, 2003
The characteristics of long lasting but not perpetual chaotic states appear in a wide parameter region in a globally coupled overcritical tent map system are exhibited. The lifetime of the transient state has essential relevance with the system size. In some parameter region, the lifetime saturates at a certain level, while in another region it seems ...
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Intermittency for tent maps is exactly calculable

Physics Letters A, 1985
Abstract For iterated unsymmetric tent maps intermittency behaviour occurs and can be calculated exactly: long regular phases with monotonous growth (according to a power law) are interrupted at apparently random times by short irregular bursts.
G. Jetschke, Ch. Stiewe
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Mapped Tent Pitching Schemes for Hyperbolic Systems

2020
Diese Arbeit behandelt eine Lösungsmethode für zeitabhängige hyperbolische Probleme, wie zum Beispiel die Maxwell- oder Eulergleichungen. Hyperbolische Probleme haben eine wohldefinierte Ausbreitungsgeschwindigkeit, welche im Weiteren dazu verwendet wird, das Raum-Zeit Gebiet in zeltförmige Elemente zu unterteilen. Diese zeltförmigen Raum-Zeit Elemente
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