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Maximum Principles for the Hill's Equation focuses on the
application of these methods to nonlinear equations with
singularities (e.g. Brillouin-bem focusing equation,
Ermakov-Pinney,...) and for problems with parametric dependence.
The authors discuss the properties of the related Green's functions
coupled with different boundary value conditions. In addition, they
establish the equations' relationship with the spectral theory
developed for the homogeneous case, and discuss stability and
constant sign solutions. Finally, reviews of present classical and
recent results made by the authors and by other key authors are
included.
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