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The Systems Complexity Problem for Nonlinear Polynomial Discrete Systems with Many Delays and two Components. An Algebraic Approach

机译:具有多个时滞和两个分量的非线性多项式离散系统的系统复杂性问题。代数方法

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By the means of special operators and operations, the so-called D-operators and the star-product, a special algebraic description for nonlinear polynomial discrete systems in two dimensions is developed. By using this description, we can check if these nonlinear systems are “similar”or “equivalent” with linear systems, in the sense that the evolution of both systems, under the same initial conditions, are related among each other. Different kind of solutions of the problem, seem to determine different degrees of complexity for the original nonlinear systems. The whole approach has algebraic and algorithmic nature and no analytical tools are used.
机译:通过特殊的算子和算子,即所谓的D算子和星积,对二维非线性多项式离散系统进行了特殊的代数描述。通过使用此描述,我们可以检查这些非线性系统是否与线性系统“相似”或“等效”,因为这两个系统在相同的初始条件下的演化是相互关联的。对于原始非线性系统,不同类型的问题解决方案似乎确定了不同程度的复杂性。整个方法具有代数和算法性质,没有使用任何分析工具。

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