Highly structured ring spectrum
In mathematics, a highly structured ring spectrum or -ring is an object in homotopy theory encoding a refinement of a multiplicative structure on a cohomology theory. A commutative version of an -ring is called an -ring. While originally motivated by questions of geometric topology and bundle theory, they are today most often used in stable homotopy theory.
CohomologyCommutative ringCommutative ring spectrumDerived algebraic geometryE-infinity ringE-infinity ring spectrumE infinity ring spectrumE∞E∞ ringG-spectrumGlossary of algebraic topologyHomotopy theoryKünneth theoremLandweber exact functor theoremMichael J. HopkinsMonad (category theory)Ring spectrumS-objectScheme (mathematics)Spectrum (topology)Stack (mathematics)Timeline of category theory and related mathematicsTopological modular formsÉtale spectrum
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Highly structured ring spectrum
In mathematics, a highly structured ring spectrum or -ring is an object in homotopy theory encoding a refinement of a multiplicative structure on a cohomology theory. A commutative version of an -ring is called an -ring. While originally motivated by questions of geometric topology and bundle theory, they are today most often used in stable homotopy theory.
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In mathematics, a highly struc ...... sed in stable homotopy theory.
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In mathematics, a highly struc ...... sed in stable homotopy theory.
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Highly structured ring spectrum
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