Results 111 to 120 of about 581 (209)
Extension of the Total Least Square Problem Using General Unitarily Invariant Norms
Let m, n, p be positive integers such that m ≥ n + p. Suppose (A, B) ∈ C m×n × C m×p, and let P(A, B) = {(E, F) ∈ C m×n × C m×p: there is X ∈ C n×p such that (A − E)X = B − F}. The total least square problem concerns the determination of the existence
Chi-kwong Li, Xue-feng Wang, Xin-guo Liu
core
Norm inequalities for cartesian decompositions
Let the Cartesian decomposition of a complexn × n matrixT beT = A + iB withA, B Hermitian. Letαj andβj be the eigenvalues ofA andB respectively ordered so that|α1|⩾ … ⩾ |αn|and|β1|⩾ … ⩾ |βn|.
Zhan, Xingzhi, Zhan, XZ, Xingzhi Zhan
core +1 more source
Norm inequalities for weighted power means of operators
Some norm inequalities for weighted power means of Hilbert space operators are proved for the general class of unitarily invariant norms. These inequalities generalize a recent inequality of Jocić.
Omar Hirzallah +3 more
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On Geometry of p-Adic Coherent States and Mutually Unbiased Bases. [PDF]
Zelenov E.
europepmc +1 more source
Dans ce mémoire de these, nous étudions la fonction rang du point de vue variationnel. La raison pour laquelle nous nous intéressons à cette fonction est qu'elle apparaît comme une fonction objectif (ou comme fonction contrainte) dans divers problèmes d ...
Le, Hai Yen
core
Norm inequalities for positive semidefinite matrices and a question of Bourin
Let [Formula: see text] such that [Formula: see text] and [Formula: see text] are positive semidefinite. It is shown that [Formula: see text] for [Formula: see text] and for every unitarily invariant norm. This gives an affirmative answer to one of the
Saja Hayajneh +2 more
core +1 more source
Schauder bases and norm ideals of compact operators
This paper studies the relationship between unitarily invariant crossnorms on the tensor product of Hilbert spaces and the corresponding symmetric sequence spaces.
J. R. Holub
core +1 more source
Quantum adiabatic theorem for unbounded Hamiltonians with a cutoff and its application to superconducting circuits. [PDF]
Mozgunov E, Lidar DA.
europepmc +1 more source
Inequalities of singular values and unitarily invariant norms for sums and products of matrices
Jianguo Zhao
openalex +2 more sources
We prove that any bijective map between the positive definite cones of von Neumann algebras which preserves a certain unitarily invariant norm of a particular weighted geometric mean of elements is essentially (up to two-sided multiplication by an ...
Lajos Molnár, Molnár Lajos
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