This short paper demonstrates numerically and experimentally observed transitions between the stable states, regular and chaotic oscillations in the case of state representations of binary memory transformed into the Jordan form. Math model of original memory describes simple anti-series connection of two resonant tunneling diodes (RTDs). Derived third-order dynamical system is analyzed with respect to global behavior and, consequently, implemented as lumped analog circuit with piecewise linear (PWL) vector field. Oscilloscope screenshots prove that chaotic motion of binary memory is robust.

中文翻译：

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具有正交特征空间的二进制记忆：从稳定状态到混沌振荡

这篇简短的论文演示了在二进制存储的状态表示转换为约旦形式的情况下，在数值上和实验上观察到的稳定状态之间的过渡，规则振动和混沌振动。原始存储器的数学模型描述了两个谐振隧穿二极管（RTD）的简单反串联连接。针对全局行为对派生的三阶动力学系统进行了分析，因此将其实现为具有分段线性（PWL）矢量场的集总模拟电路。示波器屏幕截图证明二进制存储器的混沌运动是可靠的。