Results 41 to 50 of about 1,064,326 (320)
n-Laplacians on Metric Graphs and Almost Periodic Functions: I
The spectra of n -Laplacian operators $$(-\Delta )^n$$ ( - Δ ) n on finite metric graphs are studied. An effective secular equation is derived and the spectral asymptotics are analysed, exploiting the fact that the secular function is close to a ...
P. Kurasov, J. Muller
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Almost Periodic Solutions for Some Convolution Equations
We use the theory of Fourier series for almost periodic functions to looking for complex-valued functions f which are almost periodic on R and satisfy the following ...
Corduneanu Silvia-Otilia
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ON THE ALMOST PERIODIC AT INFINITY FUNCTIONS FROM HOMOGENEOUS SPACES
We consider homogeneous spaces of functions defined on the real axis (or semi-axis) with values in a complex Banach space. We study the new class of almost periodic at infinity functions from homogeneous spaces.
Baskakov A. G. +2 more
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Sampling Almost Periodic and Related Functions [PDF]
22 ...
Ferri, Stefano +2 more
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Subharmonic Almost Periodic Functions
We prove that almost periodicity in the sense of distributions coincides with almost periodicity with respect to Stepanov's metric for the class of subharmonic functions in a horizontal strip. We also prove that Fourier coefficients of these functions are continuous functions in Im z.
Rakhnin, A.V., Favorov, S.Yu.
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In a Banach space, if u is a Stepanov almost periodic solution of a certain nth-order infinitesimal generator and time-dependent operator differential equation with a Stepanov almost periodic forcing function, then u,u′,…,u (n−2) are all strongly almost ...
Aribindi Satyanarayan Rao
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Weyl almost periodic solutions to abstract linear and semilinear equations with Weyl almost periodic coefficients [PDF]
In this work, we study the existence and uniqueness of bounded Weyl almost periodic solution to the abstract differential equation u′(t) = Au(t) + f(t), t∈R , in a Banach space X , where A:DA⊂X→X is a linear operator (unbounded) that generates an ...
F. Bedouhene +3 more
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Almost Periodic Solutions of C-well-posed Evolution Equations [PDF]
This paper is concerned with the existence and uniqueness of almost periodic mild solutions of evolution equations of the form u(t) = Au(t) + ƒ(t) where A is the generator of a holomorphic Csemigroup on a Banach space and ƒ is an almost periodic function.
Minh, Nguyen Van
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Holomorphic Semi-almost Periodic Functions
We study the Banach algebras of bounded holomorphic functions on the unit disk whose boundary values, having, in a sense, the weakest possible discontinuities, belong to the algebra of semi-almost periodic functions on the unit circle. The latter algebra contains as a special case an algebra introduced by Sarason in connection with some problems in the
Brudnyi, Alexander, Kinzebulatov, Damir
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Mean sensitive, mean equicontinuous and almost periodic functions for dynamical systems
We show that an $R^d$-topological dynamical system equipped with an invariant ergodic measure has discrete spectrum if and only it is $\mu$-mean equicontinuous (proven for $Z^d$ before).
García-Ramos, Felipe, Marcus, Brian
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