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src/symmlq.jl:354: sprod .= sprod ./ sprod[(ix % window) + 1]
src/trilqr.jl:167: vₖ .= r₀ ./ βₖ # v₁ = (b - Ax₀) / β₁ src/trilqr.jl:168: uₖ .= s₀ ./ γₖ # u₁ = (c - Aᴴy₀) / γ₁ src/trilqr.jl:333: wₖ₋₁ .= vₖ₋₁ ./ conj(δₖ₋₁) src/trilqr.jl:340: wₖ₋₁ .= wₖ₋₁ ./ conj(δₖ₋₁) src/trilqr.jl:348: wₖ₋₁ .= wₖ₋₁ ./ conj(δₖ₋₁) src/trilqr.jl:385: vₖ .= q ./ βₖ₊₁ # βₖ₊₁vₖ₊₁ = q src/trilqr.jl:388: uₖ .= p ./ γₖ₊₁ # γₖ₊₁uₖ₊₁ = p
src/bilq.jl:196: vₖ .= r₀ ./ βₖ # v₁ = (b - Ax₀) / β₁ src/bilq.jl:197: uₖ .= c ./ conj(γₖ) # u₁ = c / γ̄₁ src/bilq.jl:322: vₖ .= q ./ βₖ₊₁ # βₖ₊₁vₖ₊₁ = q src/bilq.jl:323: uₖ .= p ./ conj(γₖ₊₁) # γ̄ₖ₊₁uₖ₊₁ = p
src/usymlq.jl:173: vₖ .= r₀ ./ βₖ # v₁ = (b - Ax₀) / β₁ src/usymlq.jl:174: uₖ .= c ./ γₖ # u₁ = c / γ₁ src/usymlq.jl:289: vₖ .= q ./ βₖ₊₁ # βₖ₊₁vₖ₊₁ = q src/usymlq.jl:292: uₖ .= p ./ γₖ₊₁ # γₖ₊₁uₖ₊₁ = p src/usymqr.jl:177: vₖ .= r₀ ./ βₖ # v₁ = (b - Ax₀) / β₁ src/usymqr.jl:178: uₖ .= c ./ γₖ # u₁ = c / γ₁ src/usymqr.jl:266: wₖ .= wₖ ./ δₖ src/usymqr.jl:273: wₖ .= wₖ ./ δₖ src/usymqr.jl:281: wₖ .= wₖ ./ δₖ src/usymqr.jl:301: vₖ .= q ./ βₖ₊₁ # βₖ₊₁vₖ₊₁ = q src/usymqr.jl:304: uₖ .= p ./ γₖ₊₁ # γₖ₊₁uₖ₊₁ = p
src/dqgmres.jl:186: V[1] .= r₀ ./ rNorm src/dqgmres.jl:232: V[next_pos] .= w ./ Haux # vₖ₊₁ = w / hₖ₊₁.ₖ src/dqgmres.jl:273: P[pos] .= P[pos] ./ H[1]
src/tricg.jl:352: gx₂ₖ .= -conj(δₖ) .* gx₂ₖ₋₁ src/tricg.jl:359: gx₂ₖ₋₁ .= conj(ηₖ) .* gx₂ₖ₋₁ .+ conj(λₖ) .* gx₂ₖ src/tricg.jl:360: gy₂ₖ₋₁ .= conj(ηₖ) .* gy₂ₖ₋₁ .+ conj(λₖ) .* gy₂ₖ src/tricg.jl:362: gx₂ₖ .= vₖ .- conj(σₖ) .* gx₂ₖ src/tricg.jl:363: gy₂ₖ .= .- conj(σₖ) .* gy₂ₖ src/tricg.jl:365: gx₂ₖ₋₁ .= .- gx₂ₖ₋₁ .- conj(δₖ) .* gx₂ₖ src/tricg.jl:366: gy₂ₖ₋₁ .= uₖ .- gy₂ₖ₋₁ .- conj(δₖ) .* gy₂ₖ
src/gpmr.jl:243: V[1] .= b₀ ./ β src/gpmr.jl:248: U[1] .= c₀ ./ γ src/gpmr.jl:461: V[k+1] .= q ./ Haux # hₖ₊₁.ₖvₖ₊₁ = q src/gpmr.jl:469: U[k+1] .= p ./ Faux # fₖ₊₁.ₖuₖ₊₁ = p
src/qmr.jl:202: vₖ .= r₀ ./ βₖ # v₁ = (b - Ax₀) / β₁ src/qmr.jl:203: uₖ .= c ./ conj(γₖ) # u₁ = c / γ̄₁ src/qmr.jl:308: wₖ .= wₖ ./ δₖ src/qmr.jl:315: wₖ .= wₖ ./ δₖ src/qmr.jl:323: wₖ .= wₖ ./ δₖ src/qmr.jl:335: vₖ .= q ./ βₖ₊₁ # βₖ₊₁vₖ₊₁ = q src/qmr.jl:336: uₖ .= p ./ conj(γₖ₊₁) # γ̄ₖ₊₁uₖ₊₁ = p
src/bilqr.jl:180: vₖ .= r₀ ./ βₖ # v₁ = (b - Ax₀) / β₁ src/bilqr.jl:181: uₖ .= s₀ ./ conj(γₖ) # u₁ = (c - Aᴴy₀) / γ̄₁ src/bilqr.jl:357: wₖ₋₁ .= uₖ₋₁ ./ conj(δₖ₋₁) src/bilqr.jl:364: wₖ₋₁ .= wₖ₋₁ ./ conj(δₖ₋₁) src/bilqr.jl:372: wₖ₋₁ .= wₖ₋₁ ./ conj(δₖ₋₁) src/bilqr.jl:407: vₖ .= q ./ βₖ₊₁ # βₖ₊₁vₖ₊₁ = q src/bilqr.jl:408: uₖ .= p ./ conj(γₖ₊₁) # γ̄ₖ₊₁uₖ₊₁ = p
src/trimr.jl:429: gx₂ₖ₋₁ .= vₖ ./ δ₂ₖ₋₁ src/trimr.jl:430: gx₂ₖ .= -(σ₂ₖ₋₁ / δ₂ₖ) .* gx₂ₖ₋₁ src/trimr.jl:431: gy₂ₖ .= uₖ ./ δ₂ₖ src/trimr.jl:440: gx₂ₖ₋₁ .= (vₖ .- η₂ₖ₋₃ .* gx₂ₖ₋₃ .- σ₂ₖ₋₂ .* gx₂ₖ₋₂ ) ./ δ₂ₖ₋₁ src/trimr.jl:441: gx₂ₖ .= ( .- λ₂ₖ₋₃ .* gx₂ₖ₋₃ .- η₂ₖ₋₂ .* gx₂ₖ₋₂ .- σ₂ₖ₋₁ .* gx₂ₖ₋₁) ./ δ₂ₖ src/trimr.jl:442: gy₂ₖ₋₁ .= ( .- η₂ₖ₋₃ .* gy₂ₖ₋₃ .- σ₂ₖ₋₂ .* gy₂ₖ₋₂ ) ./ δ₂ₖ₋₁ src/trimr.jl:443: gy₂ₖ .= (uₖ .- λ₂ₖ₋₃ .* gy₂ₖ₋₃ .- η₂ₖ₋₂ .* gy₂ₖ₋₂ .- σ₂ₖ₋₁ .* gy₂ₖ₋₁) ./ δ₂ₖ src/trimr.jl:448: g₂ₖ₋₁ .= (vₖ .- μ₂ₖ₋₅ .* g₂ₖ₋₅ .- λ₂ₖ₋₄ .* g₂ₖ₋₄ .- η₂ₖ₋₃ .* g₂ₖ₋₃ .- σ₂ₖ₋₂ .* g₂ₖ₋₂ ) ./ δ₂ₖ₋₁ src/trimr.jl:449: g₂ₖ .= ( .- μ₂ₖ₋₄ .* g₂ₖ₋₄ .- λ₂ₖ₋₃ .* g₂ₖ₋₃ .- η₂ₖ₋₂ .* g₂ₖ₋₂ .- σ₂ₖ₋₁ .* g₂ₖ₋₁) ./ δ₂ₖ src/trimr.jl:455: g₂ₖ₋₁ .= ( .- μ₂ₖ₋₅ .* g₂ₖ₋₅ .- λ₂ₖ₋₄ .* g₂ₖ₋₄ .- η₂ₖ₋₃ .* g₂ₖ₋₃ .- σ₂ₖ₋₂ .* g₂ₖ₋₂ ) ./ δ₂ₖ₋₁ src/trimr.jl:456: g₂ₖ .= (uₖ .- μ₂ₖ₋₄ .* g₂ₖ₋₄ .- λ₂ₖ₋₃ .* g₂ₖ₋₃ .- η₂ₖ₋₂ .* g₂ₖ₋₂ .- σ₂ₖ₋₁ .* g₂ₖ₋₁) ./ δ₂ₖ
src/gmres.jl:217: V[1] .= r₀ ./ rNorm src/gmres.jl:307: V[inner_iter+1] .= q ./ Hbis # hₖ₊₁.ₖvₖ₊₁ = q
src/fgmres.jl:223: V[1] .= r₀ ./ rNorm src/fgmres.jl:314: V[inner_iter+1] .= q ./ Hbis # hₖ₊₁.ₖvₖ₊₁ = q
src/diom.jl:186: V[1] .= r₀ ./ rNorm src/diom.jl:230: V[next_pos] .= w ./ Haux # vₖ₊₁ = w / hₖ₊₁.ₖ src/diom.jl:274: P[ppos] .= P[ppos] ./ H[1]
src/fom.jl:215: V[1] .= r₀ ./ rNorm src/fom.jl:296: V[inner_iter+1] .= q ./ Hbis # hₖ₊₁.ₖvₖ₊₁ = q
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