id	author	title	date	pages	extension	mime	words	sentence	flesch	summary	cache	txt
ejde-718	Doresic, Tvrtko; Pazanin, Igor	Curved-pipe flow with boundary conditions involving Bernoulli pressure	2024	17	.pdf	application/pdf	7258	311	77	− V 1 0 ∂V 1 0 ∂y2 = 0 in Ω , −ν∆y∗V 3 1 + ∂P2 ∂y3 − V 1 0 ∂V 1 0 ∂y3 = 0 in Ω , ∂V 2 1 ∂y2 + ∂V 3 1 ∂y3 = 0 in Ω, V 2 1 = V 3 1 = 0 on Γ . y∗)V 1 0 ∂V 1 0 ∂y3 − V 1 1 ∂V 1 0 ∂y3 − V 1 0 ∂V 1 1 ∂y3 = 0 in Ω , which, since V 2 1 = V 3 1 = 0 and V 1 0 = V 1 0 (y∗), reduces to the problem − ν ( ∆y∗V 2 2 + κ′V 1 0 cosα+ κτV 1 0 sinα ) + ∂P3 ∂y2 − κ(eα · y∗)V 1 0 ∂V 1 0 ∂y2 − V 1 1 ∂V 1 0 ∂y2 − V 1 0 ∂V 1 1 ∂y2 = 0 in Ω , − ν ( ∆y∗V 3 2 − κ′V 1 0 sinα+ κτV 1 0 cosα ) + ∂P3 ∂y3 − κ(eα · y∗)V 1 0 ∂V 1 0 ∂y3 − V 1 1 ∂V 1 0 ∂y3 − V 1 0 ∂V 1 1 ∂y3 = 0 in Ω , ∂V 1 1 ∂x1 + ( κ′ (eα · y∗) + κτ ( e⊥α · y∗ ))	cache/ejde-718.pdf	txt/ejde-718.txt