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  • 拉格朗日几何和哈密顿几何——力学的应用 (罗)拉杜·米龙 著 数学专业科技 正版图书籍 哈尔滨工业大学出版社
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    • 作者: (罗)杜拉·米龙著
    • 出版社: 哈尔滨工业大学出版社
    • 出版时间:2021-10
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    • 作者: (罗)杜拉·米龙著
    • 出版社:哈尔滨工业大学出版社
    • 出版时间:2021-10
    • 开本:32开
    • ISBN:9786364503862
    • 版权提供:哈尔滨工业大学出版社
    ]]> 1

    拉格朗日几何和哈密顿几何——力学的应用

    作  者:(罗)拉杜·米龙 著
    定  价:48
    出 版 社:哈尔滨工业大学出版社
    出版日期:2021年10月01日
    页  数:276
    装  帧:平装
    ISBN:9787560396576
    ]]> 2
    1 The Geometry of tangent manifold
    1.1 The manifold TM
    1.2 Semisprays on the manifold TM
    1.3 Nonlinear connections
    1.4 N-linear connections
    1.5 Parallelism.Structure equations
    2 Lagrange spaces
    2.1 The notion of Lagrange space
    2.2 Variational problem.Euler-Lagrange equations
    2.3 Canonical semispray.Nonlinear connection
    2.4 Hamilton-Jacobi equations
    2.5 Metrical N-linear connections
    2.6 The electromagnetic and gravitational fields
    2.7 The almost Kahlerian model of a Lagrange space Ln
    2.8 Generalized Lagrange spaces
    3 Finsler Spaces
    3.1 Finsler metrics
    3.2 Geodesics
    3.3 Cartan nonlinear connection
    3.4 Cartan metrical connection
    4 The Geometry of Cotangent Manifold
    4.1 Cotangent bundle
    4.2 Variational problem.Hamilton-Jacobi equations
    4.3 Nonlinear connections
    4.4 N-linear connections
    4.5 Parallelism,paths and structure equations
    5 Hamilton spaces
    5.1 Notion of Hamilton space
    5.2 Nonlinear connection of a Hamilton space
    5.3 The canonical metrical connection of Hamilton space Hn
    5.4 Generalized Hamilton Spaces GHn
    5.5 The almost Kahlerian model of a Hamilton space
    6 Cartan spaces
    6.1 Notion of Caftan space
    6.2 Canonical nonlinear connection of Ln
    6.3 Canonical metrical connection of Ln
    6.4 The duality between Lagrange and Hamilton spaces
    7 The Geometry of the manifold TkM
    7.1 The bundle of acceleration of order k≥1
    7.2 The Liouville vector fields
    7.3 Variational Problem
    7.4 Semisprays.Nonlinear connections
    7.5 The dual coefficients of a nonlinear connection
    7.6 Prolongation to the manifold TkM of the Riemannian structures given on the base manifold M
    7.7 N-linear connections on TkM
    8 Lagrange Spaces of Higher-order
    8.1 The spaces L(k)n=(M,L)
    8.2 Examples of spaces L(k)n
    8.3 Canonical metrical N-connection
    8.4 The Riemannian (k-1)n-contact model of the space L(k)n
    8.5 The generalized Lagrange spaces of order k
    9 Higher-Order Finsler spaces
    9.1 Notion of Finsler space of order k
    10 The Geometry of k-cotangent bundle
    10.1 Notion of k-cotangent bundle,T*kM
    11 Riemannian mechanical systems
    11.1 Riemannian mechanical systems
    11.2 Examples of Riemannian mechanical systems
    11.3 The evolution semispray of the mechanical system ΣR
    11.4 The nonlinear connection of ΣR
    11.5 The canonical metrical connection CΓ(N)
    11.6 The electromagnetism in the theory of the Riemannian mechanical systems ΣR
    11.7 The almost Hermitian model of the RMS ΣR
    12 Finslerian Mechanical systems
    12.1 Semidefinite Finsler spaces
    12.2 The notion of Finslerian mechanical system
    12.3 The evolution semispray of the system ΣF
    12.4 The canonical nonlinear connection of the Finslerian mechanical systems ΣF
    12.5 The dynamical derivative determined by the evolution nonlinear connection N
    12.6 Metric N-linear connection of ΣF
    12.7 The electromagnetism in the theory of the Finslerian mechanical systems ΣF
    12.8 The almost Hermitian model on the tangent manifold TM of the Finslerian mechanical systems ΣF
    13 Lagrangian Mechanical systems
    13.1 Lagrange Spaces.Preliminaries
    13.2 Lagrangian Mechanical systems,ΣL
    13.3 The evolution semispray of ΣL
    13.4 The evolution nonlinear connection of ΣL
    13.5 Canonical N-metrical connection of ΣL.Structure equations
    13.6 Electromagnetic field
    13.7 The almost Hermitian model of the Lagrangian mechanical system ΣL
    13.8 Generalized Lagrangian mechanical systems
    14 Hamiltonian and Cartanian mechanical systems
    14.1 Hamilton spaces.Preliminaries
    14.2 The Hamiltonian mechanical systems
    14.3 Canonical nonlinear connection of ΣH
    14.4 The Cartan mechanical systems
    15 Lagrangian,Finslerian and Hamiltonian mechanical systems of order k≥1
    15.1 Lagrangian Mechanical systems of order k≥1
    15.2 Lagrangian mechanical system of order k,ΣLk
    ……
    编辑手记
    ]]> 3

    内容简介

    本书是一部英文版的学术专著,中文书名可译为《拉格朗日几何和哈密顿几何:力学的应用》。本书的一个研究对象是拉杜·米龙首创的,如果说相近的,可能是Kahler流形。在当代数学的研究中,复流形的几何变得越来越重要了,特别是Kahler流形,所谓的Kahler流形是一个具有在典型复结构的作用下不变的黎曼度量的复流形,同时它的典型复结构在相应的黎曼联络下又是平行的。因此,Kahler流形是一类特殊的黎曼流形,具有更加丰富的几何结构,从而具有更加丰富多彩的几何性质。当然,Kahler流形可以从代数几何的角度进行研究,而且它是代数几何的主角,但是从微分几何的角度来了解它的几何结构和特征是十分重要的,也是研究Kahler流形的基础。

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