DOIAbstract
AbstractQuadratic inequalities with positive-definite matrices which are derived from integrals of reproducing kernels are examined and applied to obtain a new class of inequalities for functions in functional Hilbert spaces
AbstractQuadratic inequalities with positive-definite matrices which are derived from integrals of reproducing kernels are examined and applied to obtain a new class of inequalities for functions in functional Hilbert spaces
Some quadratic reverses of the continuous triangle inequality for the Bochner integral of vector-val...
This Licentiate thesis deals with the theory of Hardy-type inequalities in anew situation, namely wh...
This book provides a large extension of the general theory of reproducing kernels published by N. Ar...
AbstractA typical result given in this paper is as follows: For an N X N positive definite Hermitian...
AbstractLet I⊆R be a interval and k:I2→C be a reproducing kernel on I. By the Moore–Aronszajn theore...
AbstractSome quadratic identities associated with positive definite Hermitian matrices are derived b...
Let I ⊆ R be an interval and let k: I2 → C be a reproducing kernel on I. We show that if k(x, y) is ...
The correspondence between reproducing kernel Hilbert spaces and positive definite kernels is well u...
Some inequalities between the operator norm, numerical radius and functional are established. New u...
We analyze reproducing kernel Hilbert spaces of positive definite kernels on a topological space X b...
This report is concerned with the theory of reproducing kernels. First, a background of elementary f...
AbstractNatural connections between positive semidefinite solutions X of homogeneous algebraic Ricca...
Inverses of some new inequalities similar to Hilbert's inequality are established. Our results provi...
AbstractWe prove an inequality related to polynomial functions of a square matrix, involving the num...
International audienceWe prove an inequality related to polynomial functions of a square matrix, inv...
Some quadratic reverses of the continuous triangle inequality for the Bochner integral of vector-val...
This Licentiate thesis deals with the theory of Hardy-type inequalities in anew situation, namely wh...
This book provides a large extension of the general theory of reproducing kernels published by N. Ar...
AbstractA typical result given in this paper is as follows: For an N X N positive definite Hermitian...
AbstractLet I⊆R be a interval and k:I2→C be a reproducing kernel on I. By the Moore–Aronszajn theore...
AbstractSome quadratic identities associated with positive definite Hermitian matrices are derived b...
Let I ⊆ R be an interval and let k: I2 → C be a reproducing kernel on I. We show that if k(x, y) is ...
The correspondence between reproducing kernel Hilbert spaces and positive definite kernels is well u...
Some inequalities between the operator norm, numerical radius and functional are established. New u...
We analyze reproducing kernel Hilbert spaces of positive definite kernels on a topological space X b...
This report is concerned with the theory of reproducing kernels. First, a background of elementary f...
AbstractNatural connections between positive semidefinite solutions X of homogeneous algebraic Ricca...
Inverses of some new inequalities similar to Hilbert's inequality are established. Our results provi...
AbstractWe prove an inequality related to polynomial functions of a square matrix, involving the num...
International audienceWe prove an inequality related to polynomial functions of a square matrix, inv...
Some quadratic reverses of the continuous triangle inequality for the Bochner integral of vector-val...
This Licentiate thesis deals with the theory of Hardy-type inequalities in anew situation, namely wh...
This book provides a large extension of the general theory of reproducing kernels published by N. Ar...
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