نتایج جستجو برای: hölder inequality
تعداد نتایج: 59695 فیلتر نتایج به سال:
We study mappings satisfying the so-called inverse Poletsky inequality. Under integrability of corresponding majorant, it is proved that these are logarithmic Hölder continuous in neighborhood boundary points. In particular, indicated properties hold for homeomorphisms whose satisfy weighted
Abstract In this article, we take a probabilistic look at Hölder's inequality, considering the ratio of terms in classical Hölder inequality for random vectors . We prove central limit theorem ratio, which then allows us to reverse up multiplicative constant with high probability. The models randomness include uniform distribution on balls and spheres. also provide Berry–Esseen–type result larg...
This paper establishes an identity for the case of differentiable $s-$convex functions with respect to conformable fractional integrals. By using this identity, sundry trapezoid-type inequalities are proven by help Several important acquired taking advantage convexity, Hölder inequality, and power mean inequality. Moreover, example graph is given in order show that our main results correct. spe...
This paper deals with the issue of stability in determining absorption and diffusion coefficients quantitative photoacoustic imaging. We establish a global conditional Hölder inequality from knowledge two internal data obtained optical waves, generated by point sources region where are known.
Let 1 < p ≤ q < +∞ and let v, w be weights on (0,+∞) satisfying: v(x)xρ is equivalent to a non-decreasing function on (0,+∞) for some ρ ≥ 0; [w(x)x] ≈ [v(x)x] for all x ∈ (0,+∞). Let A be the averaging operator given by (Af)(x) := 1 x R x 0 f(t) dt, x ∈ (0,+∞). First, we prove that the operator A : L((0,+∞); v)→ L((0,+∞); v) is bounded if and only if the operator A : L((0,+∞); v)→ L((0,+∞);w) i...
In this paper, we establish pointwise estimates for supersolutions of quasilinear elliptic equations with structural conditions involving a generalized Orlicz growth in terms Wolff type potential. As consequence, under an extra assumption, obtain that the satisfy Harnack inequality and local Hölder continuity.
Abstract In this work, we established some new general integral inequalities of Hermite–Hadamard type for s -convex functions. To obtain these inequalities, used the Hölder inequality, power-mean and generalizations associated with inequalities. Also compared (e.g., Theorem 6 8). Finally, gave applications special means.
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