Differential Forms and Applications pdf epub mobi txt 电子书 下载 2025


Differential Forms and Applications

简体网页||繁体网页
Manfredo P. Do Carmo
Springer
1994-9-1
126
USD 44.95
Paperback
universitext
9780387576183

图书标签: 数学  mathematics  form  differential  and  Springer  Math  Geometry   


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    发表于2025-03-11

    Differential Forms and Applications epub 下载 mobi 下载 pdf 下载 txt 电子书 下载 2025

    Differential Forms and Applications epub 下载 mobi 下载 pdf 下载 txt 电子书 下载 2025

    Differential Forms and Applications pdf epub mobi txt 电子书 下载 2025



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    Differential Forms and Applications pdf epub mobi txt 电子书 下载
    想要找书就要到 笔趣阁图书下载中心
    立刻按 ctrl+D收藏本页
    你会得到大惊喜!!

    用户评价

    评分

    不需要AT基础,当做导言读吧

    评分

    不需要AT基础,当做导言读吧

    评分

    不需要AT基础,当做导言读吧

    评分

    不需要AT基础,当做导言读吧

    评分

    不需要AT基础,当做导言读吧

    读后感

    评分

    It’s a pity that do Carmo didn’t add up any material arguing the consistency of notions (affine connections, in particular Levi-Civita connections, and Gauss curvature, etc.) in the general setting of Riemmanian manifold in arbitrary dimensions and those ...

    评分

    It’s a pity that do Carmo didn’t add up any material arguing the consistency of notions (affine connections, in particular Levi-Civita connections, and Gauss curvature, etc.) in the general setting of Riemmanian manifold in arbitrary dimensions and those ...

    评分

    It’s a pity that do Carmo didn’t add up any material arguing the consistency of notions (affine connections, in particular Levi-Civita connections, and Gauss curvature, etc.) in the general setting of Riemmanian manifold in arbitrary dimensions and those ...

    评分

    It’s a pity that do Carmo didn’t add up any material arguing the consistency of notions (affine connections, in particular Levi-Civita connections, and Gauss curvature, etc.) in the general setting of Riemmanian manifold in arbitrary dimensions and those ...

    评分

    It’s a pity that do Carmo didn’t add up any material arguing the consistency of notions (affine connections, in particular Levi-Civita connections, and Gauss curvature, etc.) in the general setting of Riemmanian manifold in arbitrary dimensions and those ...

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