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[1] Kay Rülling and Shuji Saito. Higher Chow groups with modulus and relative Milnor {$K$}-theory. Trans. Amer. Math. Soc.
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[2] June Huh and Botong Wang. Lefschetz classes on projective varieties. Proc. Amer. Math. Soc. 145 (2017) 4629-4637.
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[3] Burt Totaro. Recent progress on the Tate conjecture. Bull. Amer. Math. Soc. 54 (2017) 575-590.
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[4] Matteo Longo and Stefano Vigni. A refined Beilinson--Bloch conjecture for motives of modular forms. Trans. Amer. Math. Soc. 369 (2017) 7301-7342.
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[5] Olivier Haution. On rational fixed points of finite group actions on the affine space. Trans. Amer. Math. Soc. 369 (2017) 8277-8290.
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[6] M. V. Bondarko and M. A. Ivanov. On Chow weight structures for $cdh$-motives with integral coefficients. St. Petersburg Math. J. 27 (2016) 869-888.
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[7] Zhiyuan Li and Zhiyu Tian. Integral Hodge classes on fourfolds fibered by quadric bundles. Proc. Amer. Math. Soc. 144 (2016) 3333-3345.
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[8] Alexander Merkurjev. Suslin's conjecture on the reduced Whitehead group of a simple algebra \textcolor{red}{This article has been retracted}. J. Amer. Math. Soc.
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[9] Daniel Litt. Symmetric powers do not stabilize. Proc. Amer. Math. Soc. 142 (2014) 4079-4094. MR 3266979.
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[10] J. Fasel. Mennicke symbols, $K$-cohomology and a Bass-Kubota theorem. Trans. Amer. Math. Soc. 367 (2015) 191-208. MR 3271257.
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[11] I. Bauer. Bloch's conjecture for Inoue surfaces with $p_g=0$, $K^2 = 7$. Proc. Amer. Math. Soc. 142 (2014) 3335-3342.
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[12] Donu Arapura, Xi Chen and Su-Jeong Kang. The smooth center of the cohomology of a singular variety. Contemporary Mathematics 608 (2014) 1-19.
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[13] James D. Lewis. Hodge type conjectures and the Bloch-Kato theorem. Contemporary Mathematics 608 (2014) 235-258.
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[14] Jacob P. Murre, Jan Nagel and Chris A. M. Peters. Beyond pure motives. University Lecture Series 61 (2013) 123-134.
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[15] Jacob P. Murre, Jan Nagel and Chris A. M. Peters. On the conjectural Bloch-Beilinson filtration. University Lecture Series 61 (2013) 85-103.
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[16] Jacob P. Murre, Jan Nagel and Chris A. M. Peters. Lectures on the Theory of Pure Motives. University Lecture Series 61 (2013) MR MR3052734.
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[17] Jacob P. Murre, Jan Nagel and Chris A. M. Peters. Surfaces fibered over a curve. University Lecture Series 61 (2013) 119-121.
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[18] Jacob P. Murre, Jan Nagel and Chris A. M. Peters. Properties of finite dimensional motives. University Lecture Series 61 (2013) 51-65.
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[19] Jacob P. Murre, Jan Nagel and Chris A. M. Peters. Relative Chow-K\"unneth decomposition. University Lecture Series 61 (2013) 105-117.
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[20] Jacob P. Murre, Jan Nagel and Chris A. M. Peters. Proof of the theorem of Voisin-Voevodsky. University Lecture Series 61 (2013) 19-21.
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[21] Jacob P. Murre, Jan Nagel and Chris A. M. Peters. Algebraic cycles and equivalence relations. University Lecture Series 61 (2013) 1-11.
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[22] Jacob P. Murre, Jan Nagel and Chris A. M. Peters. Survey of some of the main results on Chow groups. University Lecture Series 61 (2013) 13-18.
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[23] Jacob P. Murre, Jan Nagel and Chris A. M. Peters. The category of motivic complexes. University Lecture Series 61 (2013) 135-137.
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[24] Jacob P. Murre, Jan Nagel and Chris A. M. Peters. On Grothendieck's standard conjectures. University Lecture Series 61 (2013) 35-41.
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[25] Jacob P. Murre, Jan Nagel and Chris A. M. Peters. Chow-K\"unneth decomposition in a special case. University Lecture Series 61 (2013) 83-83.
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[26] Jacob P. Murre, Jan Nagel and Chris A. M. Peters. Motives: Construction and first properties. University Lecture Series 61 (2013) 23-34.
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[27] Jacob P. Murre, Jan Nagel and Chris A. M. Peters. Finite dimensionality of motives. University Lecture Series 61 (2013) 43-50.
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[28] Jacob P. Murre, Jan Nagel and Chris A. M. Peters. Chow-K\"unneth decomposition; The Picard and Albanese motive. University Lecture Series 61 (2013) 67-81.
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[29] Masanori Asakura. Quintic surface over $p$-adic local fields with infinite $p$-primary torsion in the Chow group of $0$-cycles. Contemporary Mathematics 571 (2012) 1-17.
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[30] Andreas Rosenschon and V. Srinivas. An example concerning specialization of torsion subgroups of Chow groups. Contemporary Mathematics 571 (2012) 249-253.
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Results: 1 to 30 of 127 found      Go to page: 1 2 3 4 > >>