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Dirac spin liquids as quantum critical points on square and Kagome lattices
清华大学材料科学与工程研究院《材料科学论坛》:碳中和零排放热电材料和器件的研究进...
清华大学材料科学与工程研究院《材料科学论坛》:拉曼光谱:从快速、高分辨成像到限域...
清华大学材料科学与工程研究院《材料科学论坛》:新型高能量密度超低温(-80度)碱...
报告题目:
Hypernetwork inference of dynamic biosystems from big static data
 报告人:
邬荣领
宾夕法尼亚州立大学杰出教授
报告时间:
2021-11-25 10:30
报告地点:
清华大学近春园西楼三层报告厅
主办单位:
数学中心
  简介:

Biological systems are complex assemblages of a large number of ?elements (e.g., molecules, cells, tissues, or organisms) that form a ?multitude of nonlinear and nonstationary interactions at small scales ?that spontaneously self-organize to affect emergent properties of the ?whole systems at larger scales. Network science has emerged as a ?discipline to better understand the function and dynamics of complex ?interacting systems. However, existing networks are intrinsically ?limited to revealing pairwise interactions, whereas biological systems ?are often characterized by higher-order interactions involving groups ?of three or more elements. Here, by integrating allometric scaling ?theory and evolutionary game theory, we develop a statistical ?mechanical model for coalescing all elements of the systems into a ?dynamically varying, multilayer hypernetwork from big static data. ?Beyond simple networks that only can identify and describe pairwise ?interactions as edges, the hypernetwork can also disentangle ?high-order interactions using hyperedges composed of more than two ?elements. We classify hypernetworks into two categories, active ?hypernetworks and passive hypernetworks that reveal how interactions ?between elements influence, and are influenced by, other elements, ?respectively. We integrate ecological behavior theory to reconstruct ?mutualism-, altruism-, aggression-, and antagonism-typical ?hypernetworks that can fully capture the underlying mechanisms and ?emergent properties of biological systems. Our ecologically-based ?statistical mechanical model, empirically validated by microbiome data ?analysis, provides a tool to more precisely unveil the internal ?workings of a broader domain of biological communities and systems.

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