Results 11 to 20 of about 1,568,578 (301)
Computable operators on regular sets
Mathematical Logic Quarterly, 2004 AbstractFor regular sets in Euclidean space, previous work has identified twelve ‘basic’ computability notions to (pairs of) which many previous notions considered in literature were shown to be equivalent. With respect to those basic notions we now investigate on the computability of natural operations on regular sets: union, intersection, complement,
Martin Ziegler
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Rocky Mountain Journal of Mathematics, 1989 A simple definition of regular Mikusiiiski operators is given and equivalence with the original one is proved. Regular operators were introduced and studied by T.K. Boehme in [2]. Regular operators form a subalgebra of Mikusiiiski operators and have local properties. For example each regular operator has a welldefined support.
Mikusinski, Piotr
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The Order Continuity of the Regular Norm on Regular Operator Spaces [PDF]
Abstract and Applied Analysis, 2013 We present here some sufficient conditions for the regular norm on to be order continuous, and for () to be a KB-space. In particular we deduce a characterization of the order continuity of the regular norm using L- and M-weak compactness of regular ...
Zi Li Chen, Ying Feng, Jin Xi Chen
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Power-regular Bishop operators and spectral decompositions [PDF]
, 2021 It is proved that a wide class of Bishop-type operators $T_{\phi,\tau}$ are power-regular operators in $L^p(\Omega, \mu)$, $1 \leq p < \infty$, computing the exact value of the local spectral radius at any function $u \in L^p(\Omega, \mu)$.
Gallardo Gutiérrez, Eva Antonia +1 more
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Nijenhuis geometry III: gl-regular Nijenhuis operators
, 2023 We study Nijenhuis operators, that is, (1,1)-tensors with vanishing Nijenhuis torsion under the additional assumption that they are gl-regular, i.e., every eigenvalue has geometric multiplicity one.
Vladimir S Matveev (8324970) +2 more
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Regular and completely regular differential operators [PDF]
Mathematical Notes, 2007 We define the concept of completely regular ordinary differential operators and give various criteria for operators to belong to this class. We give also criteria for Birkhof regularity of ordinary differential operators in terms of the growth of the Green function and basis property.
Shiryaev, E. A., Shkalikov, A. A.
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Nijnehuis Geometry III: gl-regular Nijenhuis operators [PDF]
, 2020 We study Nijenhuis operators, that is, (1,1)-tensors with vanishing Nijenhuis torsion under the additional assumption that they are gl-regular, i.e., every eigenvalue has geometric multiplicity one.
Andrey Konyaev (8954018) +2 more
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Regular Operator Equations: Conditions for Regularity [PDF]
Proceedings of the American Mathematical Society, 1982 Regular operator equations are causal equations admitting unique solutions and have the property that all of their limiting equations along solutions admit unique solutions. Sufficient conditions which guarantee that an operator equation
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Regular multilinear operators on C(K) spaces [PDF]
, 1999 The purpose of this paper is to characterise the class of regular continuous multilinear operators on a product of C(K) spaces, with values in an arbitrary Banach space.
Bombal Gordon, Fernando +1 more
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About Riesz theory of compact operators
Bibechana, 2012 In this paper, it is shown that every compact operators are bounded and continuous. The bounded and continuous properties of an operator is sufficient for a Riesz operator.
Nagendra Pd Sah
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