vol3_p75-92. 210KB Jun 04 2011 12:06:13 AM
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To avoid infinite eigenvalues, we restrict ourselves to matrix polynomials with nonsingular leading coefficients.. The case of singular leading coefficients and infinite
In this paper, it is proven that every multiplicative bijective map, Jordan bijective map, Jordan triple bijective map, and elementary surjective map on triangular algebras is
characterize potentially stable sign patterns.Such sign patterns of orders 2, 3, 4 with signed directed graphs that have only r-cycles with r = 1 and r = 2 (called tree sign
The results in this paper prove that for a large class of singular two-parameter eigenvalue problems (1.1) one could com- pute all eigenvalues by computing the common
Using known results on algebraically orbit reflexive linear transformations, those linear transformations on a complex Banach space that are determined by their invariant subsets
The set of spectrally arbitrary sign patterns is a subset of the set of potentially stable sign patterns, and for tree sign patterns of order 4, the set of all potentially stable
The eigenvalues of the L ( G ), especially the largest and the second smallest eigenvalues, are important in graph theory, because they have relations to numerous graph
Euclidean Jordan algebra, Pseudomonotone, Positive subdefinite (PSBD), Copos- itive, Copositive star, Automorphism, Z-property.. AMS
