Results 51 to 60 of about 3,602 (157)

Almost Everywhere Convergence of Varying Parameter Setting Cesàro Means of Fourier Series With Respect to Walsh–Kaczmarz System

Annales Mathematicae Silesianae
In this paper, the almost everywhere convergence of Cesàro means of Walsh–Kaczmarz–Fourier series in a varying parameter setting is investigated. In particular, we define subsequence ℕαn,q{{\mathbb{N}}_{{{\alpha }_{n}},q}} of natural numbers and prove ...
Adimasu Anteneh Tilahun
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The convergence almost everywhere of Legendre series [PDF]

Proceedings of the American Mathematical Society, 1972
It is proved that the Legendre series of an L p {L^p}
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On the Almost Everywhere Convergence of Wavelet Summation Methods

Applied and Computational Harmonic Analysis, 1996
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Convergence Almost Everywhere of Operator Averages [PDF]

Indiana University Mathematics Journal, 1955
Dunford, Nelson, Schwartz, J.
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Weak solutions for anisotropic parabolic equations with low-integrability initial data

Advances in Nonlinear Analysis
We study an anisotropic nonlinear parabolic equation with initial data u 0 ∈ L r(Ω), for 1 < r < 2, and a general Carathéodory lower-order term. The zero-order term is allowed to grow with a coefficient b(x, t) belonging to a suitable Lorentz space ...
Li Zhongqing
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Fixed Points of Self-Mappings with Jumping Effects: Application to Stability of a Class of Impulsive Dynamic Systems

Mathematics
This paper studies the boundedness and convergence properties of the sequences generated by strict and weak contractions in metric spaces, as well as their fixed points, in the event that finite jumps can take place from the left to the right limits of ...
Manuel De la Sen, Asier Ibeas, Aitor J. Garrido, Izaskun Garrido   +3 more
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Multiplicity of solutions for a nonhomogeneous quasilinear elliptic equation with concave-convex nonlinearities

Advances in Nonlinear Analysis
We investigate the multiplicity of solutions for a quasilinear scalar field equation with a nonhomogeneous differential operator defined bySu≔−divϕu2+∣∇u∣22∇u+ϕu2+∣∇u∣22u,Su:= -\hspace{0.1em}\text{div}\hspace{0.1em}\left\{\phi \left(\frac{{u}^{2 ...
Qi Wanting, Zhang Xingyong
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A Cohen Type Inequality for Fourier Expansions of Orthogonal Polynomials with a Nondiscrete Jacobi-Sobolev Inner Product

Journal of Inequalities and Applications, 2010
Let denote the sequence of polynomials orthogonal with respect to the non-discrete Sobolev inner product , where and with , . In this paper, we prove a Cohen type inequality for the Fourier expansion in terms of the orthogonal polynomials ...
Marcellán Francisco, Fejzullahu BujarXh   +1 more
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Wavelets: convergence almost everywhere

Mathematical Communications, 1996
It has been proved in [7], using the Carleson-Hunt theorem on the pointwise convergence of Fourier series, that the wavelet inversion formula is valid pointwise for all L^p -functions, and also without restrictions on wavelets.
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Geospatial data for peer-to-peer communication among autonomous vehicles using optimized machine learning algorithm

Scientific Reports
The transportation infrastructure of the future will be based on autonomous vehicles. When it comes to transportation, both emerging and established nations are keen on perfecting systems based on autonomous vehicles.
T. M. Aruna, Piyush Kumar, E. Naresh, G. N. Divyaraj, K. Asha, Arunadevi Thirumalraj, N. N. Srinidhi, Arunkumar Yadav   +7 more
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