Various problems make the study of Lyapunov-type inequalities of interest to those in pure and applied mathematics. Originating with the study of the stability properties of the Hill equation, other questions arose for instance in systems at resonance, crystallography, isoperimetric problems, Rayleigh type quotients and oscillation and intervals of disconjugacy and it lead to the study of Lyapunov-type inequalities for differential equations. This classical area of
mathematics is still of great interest and remains a source of inspiration.
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"In this brief monograph, the authors present their recent results on Lyapunov-type inequalities and some applications to the stability of linear periodic equations, the sign of the eigenvalues of eigenvalue problems and nonlinear resonant problems. The book contains five chapters, each of them with a list of references, and an index. ... The book will be useful to graduate students and researchers interested in Lyapunov-type inequalities and stability problems for differential equations."(Rodica Luca, zbMATH 1360.34001, 2017)