Identifiability of stiffness and damping coefficients in euler-bernoulli beam equations with kelvin-voigt damping

This paper studies the identifiability problem of stiffness and damping parameters and initial value problems in Euler-Bernoulli beam equations with Kelvin-Voigt damping. Using abstract evolution equation approach, we establish conditions for the identifiability of these parameters in beam equations. Analogous identifiability conditions for beam equations without damping are also established.