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Weak Solutions for Suspension Bridge Model by German Lozada is a document available to read on EtoBox.
This document discusses a mathematical model for the nonlinear oscillations of suspension bridges. It studies the existence and uniqueness of weak solutions to the governing system of partial differential equations using semigroup theory. It first considers the linear model, showing the bilinear form is continuous, symmetric, and coercive. It then represents the system as a second order equation in a Hilbert space and defines the operator.
- Author
- German Lozada
- Language
- EN