aspersion
发表于 2025-4-1 05:13:30
Vlad Trifa,Dominique Guinard,Vlatko Davidovski,Andreas Kamilaris,Ivan Delchev were first investigated in the 1950‘s by H. Cartan , H. Whitney , F. Bruhat and others. Their approach was to derive information about real analytic sets from properties of their complexifications. After some basic geometrical and topological facts were established, however, the st
领导权
发表于 2025-4-1 09:38:22
Janne Kuuskeri,Tuomas Turtofor scientists and graduate students.Showcases the latest fiThis book features chapters written by renowned scientists from various parts of the world, providing an up-to-date survey of submanifold theory, spanning diverse topics and applications. The book covers a wide range of topics such as Chen–
不能妥协
发表于 2025-4-1 13:10:00
Piero Fraternali,Massimo Tisi in the first order of tangency is discussed in detail. The discussion begins with preliminary remarks and follows with introduction and with derivation of an equation of the indicatrix of conformity at point of contact of two parts surfaces. Then, directions of extremum degree of conformity of two
Texture
发表于 2025-4-1 16:41:23
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Thrombolysis
发表于 2025-4-1 20:50:22
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形状
发表于 2025-4-1 22:47:51
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Intellectual
发表于 2025-4-2 05:52:37
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暂时中止
发表于 2025-4-2 08:30:56
Mohanad Al-Jabari,Michael Mrissa,Philippe Thiranproblems which are solved by intuition, common sense reasoning and experiments. Gradually the more formal demands of mathematical proofs get their proper place and make it possible to explore new applications. This process helps students to feel the need for precise definitions and procedures, to co
scrutiny
发表于 2025-4-2 13:04:20
Oscar Díaz,Cristóbal Arellano,Jon Iturrioze finite polyhedra with regular polygons as faces, and with vertices in a single orbit under symmetries. . are defined by the same conditions, but with . replaced by ., and the additional explicit requirement that there are no coinciding elements (vertices, edges or faces); this was self-understood
唤醒
发表于 2025-4-2 19:09:50
Alexandre Passant,John G. Breslin,Stefan Deckergeometry. This formula, which is a consequence of the non-Kählerian version of the Grothendieck–Riemann–Roch theorem proved recently by Bismut , gives the variation of the determinant line bundle corresponding to a perturbation of a Fourier–Mukai kernel . on a product . by a unitary flat line bu