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Pawel Latawiec
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Fix LALQMR docs
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docs/make.jl

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"BiCGStab(l)" => "linear_systems/bicgstabl.md",
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"IDR(s)" => "linear_systems/idrs.md",
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"Restarted GMRES" => "linear_systems/gmres.md",
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"QMR" => "linear_systems/qmr.md"
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"LALQMR" => "linear_systems/lalqmr.md"
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"QMR" => "linear_systems/qmr.md",
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"LALQMR" => "linear_systems/lalqmr.md",
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"LSMR" => "linear_systems/lsmr.md",
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"LSQR" => "linear_systems/lsqr.md",
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"Stationary methods" => "linear_systems/stationary.md",

docs/src/linear_systems/lalqmr.md

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# [LALQMR](@id LALQMR)
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Look-ahead Lanczos Quasi-minimal Residual (LALQMR) is the look-ahead variant of [QMR](@ref) for solving $Ax = b$ approximately for $x$ where $A$ is a linear operator and $b$ the right-hand side vector. $A$ may be non-symmetric. The Krylov subspace is generated via the [Look-ahead Lanczos process](@LAL)
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Look-ahead Lanczos Quasi-minimal Residual (LALQMR) is the look-ahead variant of [QMR](@ref) for solving $Ax = b$ approximately for $x$ where $A$ is a linear operator and $b$ the right-hand side vector. $A$ may be non-symmetric [^Freund1990]. The Krylov subspace is generated via the [Look-ahead Lanczos process](@ref LAL)
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## Usage
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## References
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[^Freund1993]:
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Freund, R. W., Gutknecht, M. H., & Nachtigal, N. M. (1993). An Implementation of the Look-Ahead Lanczos Algorithm for Non-Hermitian Matrices. SIAM Journal on Scientific Computing, 14(1), 137–158. https://doi.org/10.1137/0914009
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[^Freund1994]:
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Freund, R. W., & Nachtigal, N. M. (1994). An Implementation of the QMR Method Based on Coupled Two-Term Recurrences. SIAM Journal on Scientific Computing, 15(2), 313–337. https://doi.org/10.1137/0915022
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[^Freund1990]:
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Freund, W. R., & Nachtigal, N. M. (1990). QMR : for a Quasi-Minimal Residual Linear Method Systems. (December).

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