Hetero-chaos https://t.co/Yh2VMgPnlq https://t.co/g4C8pn4cEf
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Low-dimensional paradigms for high-dimensional hetero-chaos https://t.co/Yh2VMgPnlq
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More precisely, when arbitrarily close to each point of the attractor there are different periodic points with different unstable dimensions, we say the chaos is heterogeneous and we call it hetero-chaos. https://t.co/P7v8PkbbrU https://t.co/VwFcw16phq
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Predictability is more difficult when the “chaotic attractor” is heterogeneous, i.e., if different regions of the chaotic attractor are unstable in more directions than in others. https://t.co/P7v8PkbbrU https://t.co/SafnEzIzbE