## Problems of computational mathematics and mathematical modelling |

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### Contents

A Generalized Conjugate Gradient Method in a Subspace and | 8 |

Marchuk and V I Agoshkov | 33 |

Variational Forms of Problems in Transport Theory by V I Agosh | 60 |

Copyright | |

6 other sections not shown

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adjoint Akad algorithms antigens arbitrary assumed biostimulators boundary conditions boundary-value problems calculated circulation coefficients components Computational Mathematics conjugate gradient method consider constructed coordinate corresponding Current defined density described difference equations differential distribution eigenvalue estimate example field finite formulas func function cp G. I. Marchuk given implementation integral equations iterative linear Mathematical Modelling matrix modules Monte Carlo method Moscow Nauk SSSR Nauka Novosibirsk numerical experiments Numerical Methods obtained ocean dynamics operator optimization order of approximation parameters particles physical pollutant positive definite projection-grid random rate of convergence region respect right-hand side Russian satisfying scalar simulating smoothness solution of problem solving space spherical splitting method Stokes vector stream function subspace surface symmetric system of equations temperature Theorem tion trajectories transport equation transport theory Tsentr turbulent variables variational vector velocity Vychisl world ocean