Littlewood's inequality for -bimeasures.
lnfinitely many solutions for fractional Schrödinger equations with perturbation via variational methods
Using variational methods, we investigate the solutions of a class of fractional Schrödinger equations with perturbation. The existence criteria of infinitely many solutions are established by symmetric mountain pass theorem, which extend the results in the related study. An example is also given to illustrate our results.
Local and global solutions of well-posed integrated Cauchy problems
We study the local well-posed integrated Cauchy problem , v(0) = 0, t ∈ [0,κ), with κ > 0, α ≥ 0, and x ∈ X, where X is a Banach space and A a closed operator on X. We extend solutions increasing the regularity in α. The global case (κ = ∞) is also treated in detail. Growth of solutions is given in both cases.
Local and global -cone porosity
Local characterizations of Darboux Baire 1 functions
Local Field Singular Integrals with Complex Homogeneity.
Logarithmische Konvexität und Ungleichungsscharen.
Lokale Integralnomen und verallgemeinerte uneigentliche Riemann-Stieltjes-Integrale.
Lorentz-Karamata spaces, Bessel and Riesz potentials and embeddings [Book]
Lürothsche Reihen und singuläre Maße.
Lusin density and Ceder's differentiable restrictions of arbitrary real functions
Lyapunov stability solutions of fractional integrodifferential equations.