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Aprašymas
.- Determination of platelets properties in blood: combining discrete numerical models with experiments. .- Searching for Attractors : To infinity and beyond. .- Cellular automata and percolation: an overview of selected connections. .- In search of cellular automata that preserve numbers: advances, limitations, and open problems. .- Categorical products of cellular automata. .- On Gottschalk’s surjunctivity conjecture for non-uniform cellular automata. .- Ternary cellular automata induced by semigroups of order 3 are solvable. .- A sequential solution to the density classification task using an intermediate alphabet. .- Descriptive Complexity of Sensitivity of Cellular Automata. .- Conditions for cyclic attractors for a class of discrete n-dimensional repressilators. .- Symbol Frequencies in Surjective Cellular Automata. .- Solving "pseudo-injective" polynomial equations over finite dynamical systems. .- Self-Orthogonal Cellular Automata. .- Timed Prediction Problem for Sandpile Models. .- Ergodicity of the hard-core PCA with a random walk method.
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.- Determination of platelets properties in blood: combining discrete numerical models with experiments. .- Searching for Attractors : To infinity and beyond. .- Cellular automata and percolation: an overview of selected connections. .- In search of cellular automata that preserve numbers: advances, limitations, and open problems. .- Categorical products of cellular automata. .- On Gottschalk’s surjunctivity conjecture for non-uniform cellular automata. .- Ternary cellular automata induced by semigroups of order 3 are solvable. .- A sequential solution to the density classification task using an intermediate alphabet. .- Descriptive Complexity of Sensitivity of Cellular Automata. .- Conditions for cyclic attractors for a class of discrete n-dimensional repressilators. .- Symbol Frequencies in Surjective Cellular Automata. .- Solving "pseudo-injective" polynomial equations over finite dynamical systems. .- Self-Orthogonal Cellular Automata. .- Timed Prediction Problem for Sandpile Models. .- Ergodicity of the hard-core PCA with a random walk method.
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