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The stiffness weighted norm and weighted Moore Penrose inverse of measuring limbs are defined, and their physical meanings are revealed.
We derive weighted norm estimates for integral operators of potential type and for their related maximal operators.
We prove weighted norm inequalities for pseudodifferential operators with amplitudes which are only measurable in the spatial variables.
Then, by using spectral analysis of the linearization over the profile, we prove the orbital stability of the traveling wave in some Banach spaces with exponentially weighted norm.
We study weighted norm inequalities for the derivatives (Bernstein-type inequalities) in the shift-coinvariant subspaces KpΘ of the Hardy class Hp in the upper half-plane.
In Section 4, an optimal-order weighted norm error analysis with a low regularity requirement for the optimal control problem is discussed.
Similar(7)
The scores of these 8 items are aggregated into two weighted, norm-based Physical and Mental Component Summaries (PCS and MCS, respectively), which take values from 0 (poorest health) to 100 (best health status).
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.
We study one-weighted norm inequalities ofSα, βonL2 W).
In [6], Muckenhoupt derives a necessary and sufficient condition on two-weighted norm inequalities for the Poisson integral operator.
We admit that there are, henceforth, numerous splendid results on two-weighted norm inequalities but left unmentioned here.
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