Results 121 to 130 of about 92,536 (264)
Convex composite functions in Banach spaces and the primal lower-nice property [PDF]
C. Combari +4 more
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Abstract A real sequence Λ={λn}n=1∞$\Lambda = \lbrace \lambda _n\rbrace _{n=1}^\infty$ is called p$p$‐generating if there exists a function g$g$ whose translates {g(x−λn)}n=1∞$\lbrace g(x-\lambda _n)\rbrace _{n=1}^\infty$ span the space Lp(R)$L^p(\mathbb {R})$.
Nir Lev, Anton Tselishchev
wiley +1 more source
Notes on banach function spaces. IV
Luxemburg, W.A.J., Zaanen, A.C.
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Regulated functions with values in Banach space
A function \(f:[a,b]\to X\) of one real variable \(t\in [a,b]\) with values in a Banach space \(X\) is said to be regulated if at each point \(t\in [a,b]\) both the right limit \(f(t+)\) and the left limit \(f(t-)\) exist with the convention \(f(a-)=f(a)\), \(f(b+)=f(b)\). This paper gives an overview of topological properties of the space \(G([a,b];X)\
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Order preserving and order reversing operators on the class of convex functions in Banach spaces [PDF]
Alfredo N. Iusem +2 more
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Restrictions of Banach function spaces [PDF]
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Extrapolation of Compactness on Banach Function Spaces
AbstractWe prove an extrapolation of compactness theorem for operators on Banach function spaces satisfying certain convexity and concavity conditions. In particular, we show that the boundedness of an operator T in the weighted Lebesgue scale and the compactness of T in the unweighted Lebesgue scale yields compactness of T on a very general class of ...
Emiel Lorist, Zoe Nieraeth
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A convergence theorem for the improper Riemann integral of Banach space-valued functions
Juan Alberto Escamilla +3 more
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Finite Codimensional Invariant Subspaces of Banach Spaces of Analytic Functions [PDF]
A. Abdollahi, K. Seddighi
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