… interval eigenvalue problem in real non-symmetric interval matrices, then we present the
interval … the set of all possible eigenvalues of the real non-symmetric interval matrix. Very weak …

… eigenvalues of n*n dimensional symmetric interval matrices … eigenvalue of a given set of
interval matrices coincides with the maximal eigenvalue of a special set of 2/sup n-1/ symmetric …

… finding the maximal eigenvalues of a class of real symmetric interval matrices denoted by A.
… the maximal eigenvalue of A coincides with the maximal eigenvalue of a single vertex matrix …

… A real symmetric matrix A ∈ R n × n has always n real eigenvalues, let us sort … symmetric
interval matrices λ i ( A S ) ≔ { λ i ( A ) ∣ A ∈ A S } . These sets represent n compact intervals λ i …

… of eigenvalue intervals of real symmetric interval matrices, to modify them so that they
perform verified computations and to implement them in the Matlab programming language. The …

… symmetric interval matrices. We focus on the latter case, since on the one hand such interval
matrices … the other hand many results from classical matrix analysis could be applied to them…

… We shall consider here Schur stability of symmetric matrices only to avoid complex eigenvalues
that seemingly cannot be easily handled by the method used. Therefore, we shall say …

… of computing extremal eigenvalues of symmetric interval matrices. While there are diverse
methods for calculating the eigenvalues exactly (… An interval (square) matrix A is defined as …

… to approximate the eigenvalues bounds of real symmetric interval matrices as … interval
analysis, this is done by solving the standard interval eigenvalue problem by applying the interval …

… eigenvalues belong to the above interval I if /l=0, while in case it>-O only the largest eigenvalue
… If p >0 then the distribution of the largest eigenvalue of the random symmetric matrix A =(…