Algebraic geometry

Relative cycle

In algebraic geometry, a relative cycle is a type of algebraic cycle on a scheme. In particular, let be a scheme of finite type over a Noetherian scheme , so that . Then a relative cycle is a cycle on which lies over the generic points of , such that the cycle has a well-defined specialization to any fiber of the projection . The notion was introduced by Andrei Suslin and Vladimir Voevodsky in 2000; the authors were motivated to overcome some of the deficiencies of sheaves with transfers. (Wikipedia).

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From playlist CAN YOU BELIEVE IT?

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From playlist PHYSICS - MECHANICS

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From playlist Relativity

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From playlist PHYSICS - MECHANICS

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From playlist Motion Graphs; Position and Velocity vs. Time

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From playlist Time, Speed, Distance, Work (GMAT/GRE/CAT/Bank PO/SSC CGL)

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From playlist Simple Harmonic Motion, Waves and Vibrations

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⭐Support the channel⭐ Patreon: https://www.patreon.com/michaelpennmath Merch: https://teespring.com/stores/michael-penn-math My amazon shop: https://www.amazon.com/shop/michaelpenn 🟢 Discord: https://discord.gg/Ta6PTGtKBm ⭐my other channels⭐ Main Channel: https://www.youtube.

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From playlist Number Theory and Geometry

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From playlist Infosys-ICTS String Theory Lectures

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From playlist Physical Science Chapter 1 (Complete chapter)

Related pages

Scheme (mathematics) | Fiber (mathematics) | Vladimir Voevodsky | Andrei Suslin | Generic point | Algebraic geometry | Noetherian scheme | Algebraic cycle