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MKDV-020R 搜索结果

  • [MKDV-020R][ALD-146]作品及种子搜索下载

    [MKDV-020R][ALD-146]作品及种子搜索下载
    2024-03-23 08:00:00

    [MKDV-020R]发行于2009-10-08时长88分钟出品商是ロイヤルアート,MKDV-020R作品种子搜索下载,[ALD-146]发行于2008-09-07时长238分钟出品商是桃太郎映像出版,ALD-146作品种子搜索下载

  • 液压盘式制动器DV 020 MKMDV 020 MSM临瑞***质量放心*** -

    液压盘式制动器DV 020 MKMDV 020 MSM临瑞***质量放心*** -
    2024-03-29 16:00:00

    爱企查为您提供焦作临瑞制动器有限公司液压盘式制动器DV 020 MKMDV 020 MSM临瑞***质量放心***等产品,您可以查看公司工商信息、主营业务、详细的商品参数、图片、价格等信息,并联系商家咨询底价。欲了解更多制动器、液压站、刹车片、电机推杆、气动刹车、液压推动器、起重

  • 金坷电源 -

    金坷电源 -
    2024-01-23 16:00:00

    QA053C-1505R34.5-5.5v转+15V/-5VSiC驱动器专用DC/DC模块电源 ¥14.50/件 查看详情 IE0515S-1WIE0515S-1WR3定电压输入5V转15V双路输出3KV隔离电源 ¥10.96/件 查看详情 WRD121515S-1W输入12V转15V和15V双隔离稳压双输出R2/R3模块电源 ¥23.80/件 查看详情 URA2405YMD-10WR3URA2403241224152424YMD-10W...

  • 日本强力 KANETEC KMV-M020

    日本强力 KANETEC KMV-M020
    2018-09-29 10:15:30

    日本强力 KANETEC KMV-M020 永磁迷你V块 在光学测量设备等中,在吸附小径圆棒时使用。 最大可用径:φ15非防水型。2台1对,吸附面和其他的使用面全部被精度完成。 尺寸20×20×20吸附力(N [ kgf ])9.8 [ 1 ]种别V块质量(kg)0.06kgx2 新品报道-藤野贸易(广州)有限公司...

  • Symbolic computation of solitary wave solutions and solitons...

    Symbolic computation of solitary wave solutions and solitons...
    2024-05-10 16:00:00

    In Section 5 we show how the method needs to be adjusted to find solitons for the modified KdV (mKdV) equation. To show how the simplified method can be applied to PDEs that are not "solitonic" in Section 6 we compute solitary wave solutions of the Fisher and FHN equations with and ...

  • Negative order mKdV equation and N-solitons

    Negative order mKdV equation and N-solitons
    2024-05-21 16:00:00

    Negative order mKdV equation and N-solitonsWang, Y; Tian, LX; Zhang, YNZhang, YN (通讯作者),Nanjing Normal Univ, Sch Math Sci, Jiangsu Key Lab NSLSCS, Nanjing, Jiangsu, Peoples R China.APPLIED MATHEMATICS LETTERS, 2023; 146 ():

  • Sharp well-posedness for the cubic NLS and mKdV in

    Sharp well-posedness for the cubic NLS and mKdV in
    2003-04-30 16:00:00

    We prove that the cubic nonlinear Schrödinger equation (both focusing and defocusing) is globally well-posed in Hs(R) for any regularity s>−12. Well-posedness has long been known for s≥0, see [55], but not previously for any s<0. The scaling-critical value s=−12 is ...

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