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In this section, we establish some Fejér type inequalities for general weights which generalize Theorems D-F.
In this section, we establish some Hermite-Hadamard type inequalities for general weights, which generalize the Hermite-Hadamard inequality (1.1) and Theorems A-C.
Two-weighted norm estimates with general weights for Hardy-type transforms and potentials in variable exponent Lebesgue spaces defined on quasimetric measure spaces are established.
Instead of general weights, when dealing with power weights, we have the following results.
Zang [15] derived the almost sure limit theorem of random fields for more general weights than the usual logarithmic average.
In general, weights are constructed in a manner where all branches of a criterion are normalized relative to their perceived importance.
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Our result Theorem 1.1 generalizes this result to fractional elliptic systems with more general weight potentials.
It means that general weight loss strategies which must involve the psychological, nutritional, physical and policy changes should be developed".
The existence of this general weight function form has simplified the determination of point load weight functions significantly.
Under mild regularity conditions, the asymptotic behavior of the local M-estimators for general weight functions is derived.
The front-end allows restricted use of variables and functions and compiles general weight constraint rules to basic constraint rules.
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