Results 21 to 27 of about 68 (27)

Generalizing Pauli Spin Matrices Using Cubic Lattices

open access: yes, 2023
In quantum mechanics, the connection between the operator algebraic realization and the logical models of measurement of state observables has long been an open question. In the approach that is presented here, we introduce a new application of the cubic
Turnansky, Morrison
core  

The tensor rank of tensor product of two three-qubit W states is eight

open access: yes, 2017
We show that the tensor rank of tensor product of two three-qubit W states is not less than eight. Combining this result with the recent result of M. Christandl, A. K. Jensen, and J.
Chen, Lin, Friedland, Shmuel
core  

On genuine infinite algebraic tensor products [PDF]

open access: yes, 2011
A genuine infinite tensor product of complex vector spaces is a vector space ${\bigotimes}_{i\in I} X_i$ whose linear maps coincide with multilinear maps on an infinite family $\{X_i\}_{i\in I}$ of vector spaces.
Ng, Chi-Keung
core  

H\"ormander Type Functional Calculus and Square Function Estimates

open access: yes, 2012
We investigate H\"ormander spectral multiplier theorems as they hold on $X = L^p(\Omega),\: 1 < p < \infty,$ for many self-adjoint elliptic differential operators $A$ including the standard Laplacian on $\R^d.$ A strengthened matricial extension is ...
Kriegler, Christoph
core   +1 more source

On the Two-parameter Matrix pencil Problem

open access: yes
The multiparameter matrix pencil problem (MPP) is a generalization of the one-parameter MPP: given a set of $m\times n$ complex matrices $A_0,\ldots, A_r$, with $m\ge n+r-1$, it is required to find all complex scalars $\lambda_0,\ldots,\lambda_r$, not ...
Alsubaie, F. F.   +2 more
core  

On the geometry of tensor products over finite fields

open access: yes
In this paper we study finite dimensional algebras, in particular finite semifields, through their correspondence with nonsingular threefold tensors. We introduce a alternative embedding of the tensor product space into a projective space.
Lia, Stefano, Sheekey, John
core  

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