ALIEN 发表于 2025-3-25 06:50:35
A. Mykytiuk,S. S. Berman, isothermal sections, temperature-composition sections, thermodynamics, materials properties and applications, and miscellanea. Finally, a detailed bibliography of all cited references is provided....In the pr978-3-540-32589-5Series ISSN 1615-1844 Series E-ISSN 1616-9522排斥 发表于 2025-3-25 08:15:47
W. H. Dennen, isothermal sections, temperature-composition sections, thermodynamics, materials properties and applications, and miscellanea. Finally, a detailed bibliography of all cited references is provided....In the pr978-3-540-32589-5Series ISSN 1615-1844 Series E-ISSN 1616-9522extinct 发表于 2025-3-25 11:46:23
J. H. J. Coetzee,H. J. Jacobs,J. Morris, isothermal sections, temperature-composition sections, thermodynamics, materials properties and applications, and miscellanea. Finally, a detailed bibliography of all cited references is provided....In the pr978-3-540-32589-5Series ISSN 1615-1844 Series E-ISSN 1616-9522MAIM 发表于 2025-3-25 16:23:17
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Charles K. Matochaions in appropriate frames), while others relate to the introduction of a general deformation field (“material” writing of fields). Finally, there are difficulties connected with the inherent complexity of some of the behaviors (e.g., hysteresis), and even more so, the non-unique thermodynamical fra杠杆 发表于 2025-3-26 05:33:24
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Leland R. Crawford Jr.,Thomas Grewelingion 2 we answer questions from papers by Ax and Mundy concerning the logical status of faster than light motion (FTL) in relativity. We claim that already very small/weak fragments of . prove “.”. In section 3 we give a sketchy outlook for the possibility of generalizing . to theories permitting accdemote 发表于 2025-3-26 15:08:18
G. I. Goodfellowion 2 we answer questions from papers by Ax and Mundy concerning the logical status of faster than light motion (FTL) in relativity. We claim that already very small/weak fragments of . prove “.”. In section 3 we give a sketchy outlook for the possibility of generalizing . to theories permitting acctolerance 发表于 2025-3-26 17:52:49
R. A. Woodriff,G. V. Wheeler,W. A. Ryderduced geometry is Euclidean. In particular, there is no three-dimensional differential geometry leading to an account of non-Euclidean space..Gauss, by contrast, possessed a scientist’s conviction in the possibility of a non-Euclidean geometry which was no less, and no greater, than that of Schweika