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Identification and quantification of irreversibility in stochastic systems.
Ghosal A, Bisker G.
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Impact of Neuron Models on Spiking Neural Network Performance: A Complexity-based Classification Approach. [PDF]
Rudnicka Z, Szczepanski J, Pregowska A.
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Decoupling between activation time and steady-state level in input-output responses. [PDF]
Ravanelli G +3 more
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An Overview and Recent Developments in the Analysis of Multistate Processes. [PDF]
Gorfine M +8 more
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Clustering methods for categorical time series and sequences : a scoping review. [PDF]
Khalifa O +3 more
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Distribution dynamics and spatial dependence in healthcare resource allocation efficiency: evidence of path dependence and club formation in China. [PDF]
Lyu T.
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Neural barcoding representing cortical spatiotemporal dynamics based on continuous-time Markov chains. [PDF]
Culp JM +5 more
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Theory of Probability & Its Applications, 1956
Let $\mathcal{E}$ be a metric space, and suppose that $\mathfrak{B}$ is the Borel field generated by the open sets of $\mathcal{E}$. A stochastic process is defined on $\mathcal{E}$ if a function $x(t,\omega )$$(0 \leqq t < \infty ,\omega \in \Omega )$ and a system of probability measures ${\bf P}_x (x \in \mathcal{E})$ are given such that all ${\bf P ...
Dynkin, E. B., Yushkevich, A. A.
openaire +2 more sources
Let $\mathcal{E}$ be a metric space, and suppose that $\mathfrak{B}$ is the Borel field generated by the open sets of $\mathcal{E}$. A stochastic process is defined on $\mathcal{E}$ if a function $x(t,\omega )$$(0 \leqq t < \infty ,\omega \in \Omega )$ and a system of probability measures ${\bf P}_x (x \in \mathcal{E})$ are given such that all ${\bf P ...
Dynkin, E. B., Yushkevich, A. A.
openaire +2 more sources

