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Recall that for a homogeneous function of degree,, equality is satisfied for every.
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Let Ω ∈ L s (smn-1) for some s > 1 be a homogeneous function of degree zero on R mn.
Theorem C. If,,, is a homogeneous function of degree in, and for any,, then for,,,,, and, we have (1.3).
If,,, is a homogeneous function of degree in, and for any,, then for,,, (2.5)., and, one has the following equivalent inequalities: (2.6).
As for the assumption of Lemma 2.1, if is a homogeneous function of degree in (2.3).
Theorem A. If is a homogeneous function of degree in,,, and, then for,, and, one has (1.1).
Let be a homogeneous function of degree,, and ; then the function as follows has an upper bound for some constant.
where is a homogeneous function of a degree not above 1,, and by (1.9),, and let, for all ; then.
If is a homogeneous function of -degree, and is a positive number, then (i) (ii) for setting the weight functions as (2.3).
Ω is a homogeneous function of degree zero on R n ∖ { 0 }, i.e., Ω ( t x ) = Ω ( x ) for any t > 0 and x ∈ R n ∖ { 0 }.
This suggests a homogeneous function of LXR targets independent of possible different regulatory mechanisms.
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