What people are saying - Write a review
We haven't found any reviews in the usual places.
Generalized Stein and Lyapunov Theorems
Inertia Theory for Hilbert Space
Hermitian Stability and Hermitian
1 other sections not shown
accessible from H AH is inertially arc of constant assume assumption Banach space BI(H BI(M BI(Mc Carlson chapter CnHCn condition cone with interior constant inertia defined denoted diagonal matrix dim(M dim(range Q equivalent exists an H finite dimensional gives gt>P H e BH H e BH(M H exists H is invertible Hence Hermitian operator Hermitian semi-stable Hermitian stable Hilbert space Hx,x implies im(A)x,x In(A In(AH In(B In(H INERTIA THEORY inertially accessible invariant subspace isometrically isomorphic Kre(A)K Kx,x Lemma Lyapunov Theorem mapping matrices Notational Preliminaries null space Ostrowski and Schneider P)BP Proposition proved re(AH real numbers sequence sp(A sp(AH sp(B sp(C sp(H sp(I sp(KAK spectral radius spectral set Spectral Theorem sr(C Stein Theorem Suppose Theorem for matrices Theorem l3 unitary operators v e sp(T V(KAK x e S(M