Results 1 to 10 of about 372,791 (306)
On Bilinear Narrow Operators [PDF]
In this article, we introduce a new class of operators on the Cartesian product of vector lattices. We say that a bilinear operator T:E×F→W defined on the Cartesian product of vector lattices E and F and taking values in a vector lattice W is narrow if ...
Marat Pliev +2 more
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Points of narrowness and uniformly narrow operators
It is known that the sum of every two narrow operators on $L_1$ is narrow, however the same is false for $L_p$ with $1 < p < \infty$. The present paper continues numerous investigations of the kind.
A.I. Gumenchuk +2 more
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G-narrow operators and G-rich subspaces [PDF]
Abstract Let X and Y be Banach spaces. An operator G: X → Y is a Daugavet center if ‖G +T‖ = ‖G‖+‖T‖ for every rank-1 operator T. For every Daugavet center G we consider a certain set of operators acting from X, so-called G-narrow operators.
Ivashyna Tetiana
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A Dynamic Localized Adjustable Force Field Method for Real-Time Assistive Non-Holonomic Mobile Robotics [PDF]
Providing an assistive navigation system that augments rather than usurps user control of a powered wheelchair represents a significant technical challenge. This paper evaluates an assistive collision avoidance method for a powered wheelchair that allows
Michael Gillham, Gareth Howells
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Wealth Distribution Under Power Trading Frequencies and Transitions of Agents [PDF]
We construct a kinetic model to investigate transactions among two populations from different countries. In our model, power collision kernels and a transfer operator are introduced into the Boltzmann equation.
Rongmei Sun, Shaoyong Lai, Xia Zhou
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On Narrow Operators from $$L_p$$ into Operator Ideals [PDF]
AbstractIt is well known that every $$l_2$$ l 2 -strictly singular operator from $$L_p$$ L p , $$1<p<\infty $$ 1
Jinghao Huang +2 more
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Narrow operators (a survey) [PDF]
M. M. Popov
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On the sum of narrow orthogonally additive operators
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Nariman Magamedovich Abasov
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Narrow orthogonally additive operators [PDF]
We extend the notion of narrow operators to nonlinear maps on vector lattices. The main objects are orthogonally additive operators and, in particular, abstract Uryson operators. Most of the results extend known theorems obtained by O. Maslyuchenko, V. Mykhaylyuk and the second named author published in Positivity 13 (2009), pp.
Marat Pliev, M. M. Popov
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Some problems on narrow operators on function spaces [PDF]
Popov Mikhail +2 more
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