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Probabilistic Evolution in Purely Second Order One Unknown Autonomous Explicit ODEs Under Initial Conditions

机译:初始条件下纯第二阶的概率演变纯粹的自主显式杂志

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In our recent studies we have revealed that a single ODE or a set of ODEs accompanied by initial condition(s) can be taken to an infinite set of homogeneous linear ODEs with a constant infinite coefficient matrix under infinite number of compatible initial conditions. The coefficient matrix was called "Evolution Matrix" since it describes the corresponding system's evolution in time. The first order ODEs or ODE systems were considered there for simplicity despite many cases in practical applications may be related to second order ODE(s). This work extends our theory to cover the second order ODE(s). We focus on purely second order ODE cases for simplicity here. Purpose is the construction of the mainlines of the extended theory for these cases.
机译:在我们最近的研究中,我们揭示了一个伴随初始条件的单个颂歌或一组杂物,可以在无限数量的兼容初始条件下具有恒定无限系数矩阵的无限均匀的线性杂散。系数矩阵被称为“进化矩阵”,因为它描述了相应的系统的演变。尽管实际应用中的许多情况可能与二阶ode有关,但在那里考虑了一阶odes或ode系统,尽管许多情况可能与二阶ode有关。这项工作扩展了我们的理论来涵盖二阶ode。我们专注于纯粹的二阶颂歌案件在这里。目的是建造这些案例的扩展理论的主要联系。

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