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Cauchy problem for hyperbolic operators with triple characteristics of variable multiplicity

Enrico BernardiAntonio BoveVesselin Petkov — 2010

Journées Équations aux dérivées partielles

We study a class of third order hyperbolic operators P in G = Ω { 0 t T } , Ω n + 1 with triple characteristics on t = 0 . We consider the case when the fundamental matrix of the principal symbol for t = 0 has a couple of non vanishing real eigenvalues and P is strictly hyperbolic for t > 0 . We prove that P is strongly hyperbolic, that is the Cauchy problem for P + Q is well posed in G for any lower order terms Q .

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