{abstract} Let P₊ be the Riesz's projection operator and let P₋= I - P₊. We consider the inequalities of the following form \|f\|Lᵖ(T)≤ Bp,s\|( |P_ + f | ˢ + |P₋ f |ˢ) ¹ˢ\|Lᵖ (T) and prove them with sharp constant Bp,s for s ∈ [p',+∞) and 1<p≤ 2 and p≥ 9, where p':=min,p/p-1\. {abstract}
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Petar Melentijević (2024) studied this question.
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