A Review: Construction of Statistical Distributions. [PDF]
Entropy (Basel)Fang KT, Lin YX, Deng YH.
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Differential effect of supercoiling on bacterial transcription in topological domains. [PDF]
PLoS Comput BiolGoldberg B, Yehya N, Xiao J, Meyer S.
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An Agent-Based Model to Reproduce the Boolean Logic Behaviour of Neuronal Self-Organised Communities through Pulse Delay Modulation and Generation of Logic Gates. [PDF]
Biomimetics (Basel)Irastorza-Valera L +3 more
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CooccurrenceAffinity: An R package for computing a novel metric of affinity in co-occurrence data that corrects for pervasive errors in traditional indices. [PDF]
PLoS OneMainali KP, Slud E.
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Fractional Telegrapher's Equation under Resetting: Non-Equilibrium Stationary States and First-Passage Times. [PDF]
Entropy (Basel)Górska K +3 more
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Thermal Fisher Information for a Rotating BTZ Black Hole. [PDF]
Entropy (Basel)Patterson EA, Mann RB.
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Unique Information Through the Lens of Channel Ordering: An Introduction and Review. [PDF]
Entropy (Basel)Banerjee PK.
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A Frequency-Dependent and Nonlinear, Time-Explicit Five-Layer Human Head Numerical Model for Realistic Estimation of Focused Acoustic Transmission Through the Human Skull for Noninvasive High-Intensity and High-Frequency Transcranial Ultrasound Stimulation: An Application to Neurological and Psychiatric Disorders. [PDF]
Bioengineering (Basel)Sharma S, Fernandes NATC, Carvalho Ó.
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Computable Linear Orders and Limitwise Monotonic Functions
Journal of Mathematical Sciences, 2021 In this paper, we describe the technique of extremely monotonic functions in the theory of computable linear orders. The basic definitions of extremely monotonic functions and their generalizations are given, and a number of their basic properties and ...
A N Frolov, M V Zubkov, Frolov A N
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Pointwise Monotonic Functions and Generalized Subadditivity
Real Analysis Exchange, 2013 A real function \(f\) defined in an open interval \(I\) is called increasing at a point \(x_0\in I\) if \[ \limsup_{x\to x_0-} f(x) \leq f(x_0 ) \leq \liminf_{x\to x_0+} f(x) \] and \(f\) is called pointwise increasing in \(I\) if it is increasing at every point of \(I\). Analogously, we define a pointwise decreasing function (see [\textit{J. Matkowski}
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