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Waves in Chains and Lattices (Andrej Cherkaev)

We consider waves in nonlinear chains and lattices that mimic phase transition, damage, or instability in materials. The finite-dimensional model allows for finding speed of transition waves and addresses the "House of cards problem": Under what condition will a local damage spread throughout the entire structure? The presentation starts with a description of linear waves in chains and lattices and a comparison of the finite-dimensional and continuum models. Then, we describe waves in some nonlinear and even locally unstable chains and lattices.
VIGRE Steering Committee
Department of Mathematics
University of Utah
155 South 1400 East; Room 233
Salt Lake City, UT 84112
email: viscom@math.utah.edu