报告摘要：
Mechanical stability is an important concept in fields ranging from civil engineering to physics and biology. In 1864, James Clerk Maxwell constructed a theory for the mechanical rigidity of frames composed of straight struts connected at points. Isostatic frames in which the number of degrees of freedom is equal to the number of constraints are of special interest. They are rigid but the removal of one strut introduces a zero energy deformation mode.
Isostaticity provides a unifying framework for many materials in nature, from glasses to jammed solids to networks of semi-flexible polymers. In this talk I will discuss my recent work on the fascinating physics of nearly isostatic periodic lattices. Topics I will discuss include the general phenomena of dimensional crossover and scaling relations in elastic response and phonon spectra of isostatic lattices, and analytical treatments of these lattices revealing rich physics of jammed solids and semi-flexible networks. I will also discuss the unusual physics of a class of two-dimensional isostatic lattices that display a negative Poisson’s ratio, zero-energy edge states, and emerging conformal symmetry.


报告人简介：
Dr. Xiaoming Mao received her BS in Physics from Peking University. She received her PhD in Physics from the University of Illinois at Urbana-Champaign, along with the 2008 John Bardeen Award for outstanding work in condensed matter physics. Then she became a postdoctoral researcher in University of Pennsylvania. In the coming Fall, she will become an Assistant Professor in the University of Michigan at Ann Arbor. Dr. Mao’s research area is soft condensed matter, statistical physics, and materials physics. Her recent research focuses on structures on the verge of mechanical instability and self-assembly of novel materials.