On the generalized Hadamard product and the Jordan-Hadamard product [PDF]
The generalized Hadamard product S * T and the Jordan-Hadamard product S ∘ T of two operator-matrices S and T are introduced. They coincide with the usual Hadamard product of two complex matrices when the underlying Hilbert spaces are one-dimensional. Some inequalities which hold true for the usual Hadamard product of positive definite complex matrices
Chuan, Jen-chung, Chuan, Wai-fong
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Gorenstein points in $${\mathbb {P}}^{3}$$ P 3 via Hadamard products of projective va
We show how to construct a stick figure of lines in $${\mathbb {P}}^3$$ P 3 using the Hadamard product of projective varieties. Then, applying the results of Migliore and Nagel, we use such a stick figure to build a Gorenstein set of points with given ...
C. Bocci, C. Capresi, D. Carrucoli
semanticscholar +1 more source
Green Matrices, Minors and Hadamard Products
Green matrices are interpreted as discrete version of Green functions and are used when working with inhomogeneous linear system of differential equations.
Jorge Delgado +2 more
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A repertoire for additive functionals of uniformly distributed m-ary search trees [PDF]
Using recent results on singularity analysis for Hadamard products of generating functions, we obtain the limiting distributions for additive functionals on $m$-ary search trees on $n$ keys with toll sequence $(i) n^α$ with $α ≥ 0 (α =0$ and $α =1 ...
james Allen fill, Nevin Kapur
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Hadamard products of algebraic functions
T Rivoal
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Many authors have recently examined the relationship between symmetry and generalized convexity. Generalized convexity and symmetry have become a new area of study in the field of inequalities as a result of this close relationship.
Gustavo Santos-García +4 more
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Spectral Decomposition of Gramians of Continuous Linear Systems in the Form of Hadamard Products
New possibilities of Gramian computation, by means of canonical transformations into diagonal, controllable, and observable canonical forms, are shown. Using such a technique, the Gramian matrices can be represented as products of the Hadamard matrices ...
Igor Yadykin
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Weighted Ehrhart series, rational Hadamard products, and permutation statistics [PDF]
Tielker E. Weighted Ehrhart series, rational Hadamard products, and permutation statistics.
Tielker, Elena
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A quadratic bilinear equation arising from the quadratic dynamical system [PDF]
A quadratic dynamical system with practical applications is taken into consideration. This system is transformed into a new bilinear system with Hadamard products by means of the implicit matrix structure. The corresponding quadratic bilinear equation is
Bo Yu, Ning Dong, Qiong Tang
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Projective surfaces not as Hadamard products and the dimensions of the Hadamard joins [PDF]
We study the dimensions of Hadamard products of $k\ge 3$ varieties if we allow to modify $k-1$ of them by the action of a general projective linear transformation. We also prove that the join of a variety not contained in a coordinate hyperplane with a ``nice'' curve always has the expected dimension.
Ballico, Edoardo
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