VANISHING IN STABLE MOTIVIC HOMOTOPY SHEAVES
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Publication:4606651
DOI10.1017/fms.2018.3zbMath1406.14017arXiv1704.04744OpenAlexW2963558982WikidataQ130154083 ScholiaQ130154083MaRDI QIDQ4606651
Kyle M. Ormsby, Oliver Röndigs, Paul Arne Østvær
Publication date: 9 March 2018
Published in: Forum of Mathematics, Sigma (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1704.04744
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- The \(\eta\)-inverted \(\mathbb{R}\)-motivic sphere
- Convergence of Voevodsky's slice tower
- Stable motivic \(\pi_1\) of low-dimensional fields
- \(\mathbb A^1\)-algebraic topology over a field
- Low-dimensional Milnor-Witt stems over \(\mathbb R\)
- Two-complete stable motivic stems over finite fields
- On motivic cohomology with \(\mathbb{Z}/l\)-coefficients
- The motivic Adams spectral sequence
- Rigidity for henselian local rings and \(\mathbb{A}^1\)-representable theories
- \(\mathbb{A}^1\)-homotopy theory
- Real and étale cohomology
- The first stable homotopy groups of motivic spheres
- Motivic cohomology with \(\mathbb Z/2\)-coefficients
- Singular homology of abstract algebraic varieties
- From algebraic cobordism to motivic cohomology
- The structure of motivic homotopy groups
- The stable \(\mathbb{A}^1\)-connectivity theorems
- The Adams-Novikov spectral sequence for the spheres
- Galois equivariance and stable motivic homotopy theory
- Algebraic vector bundles on spheres
- Remarks on motivic homotopy theory over algebraically closed fields
- Convergence of the Motivic Adams Spectral Sequence
- Inverting the Hopf map
- Compositional Methods in Homotopy Groups of Spheres. (AM-49)
- Suite spectrale d'Adams et invariants cohomologiques des formes quadratiques
- Motivic and real étale stable homotopy theory
- The stable Galois correspondence for real closed fields
- ℤ/2-equivariant and ℝ-motivic stable stems
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