A lower bound for the amplitude of traveling waves of suspension bridges

Details A lower bound for the amplitude of traveling waves of suspension bridges A lower bound for the amplitude of traveling waves of suspension bridges

2012-03-19

arxiv.org/abs/1203.4058v1

Mathematics

Analysis of PDEs

Scientific paper

We obtain a lower bound for the amplitude of nonzero homoclinic traveling
wave solutions of the McKenna--Walter suspension bridge model. As a consequence
of our lower bound, all nonzero homoclinic traveling waves become unbounded as
their speed of propagation goes to zero (in accordance with numerical
observations).

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