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Bibliography of the Universität Regensburg

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Number of items at this level: 14.


Schmidt, Johannes and Strunk, Florian (2023) A Bloch–Ogus theorem for henselian local rings in mixed characteristic. Mathematische Zeitschrift 303, art.no.82.

Burgos Gil, Jose Ignacio, Goswami, Souvik and Pearlstein, Gregory (2022) Height pairing on higher cycles and mixed Hodge structures. Proceedings of the London Mathematical Society 125 (1), pp. 61-170.

Esnault, Hélène and Kerz, Moritz (2021) Étale cohomology of rank one ℓ-adic local systems in positive characteristic. Selecta Mathematica, New Ser. 27, p. 58.

Kerz, Moritz, Saito, Shuji and Tamme, Georg (2020) TOWARDS A NON-ARCHIMEDEAN ANALYTIC ANALOG OF THE BASS–QUILLEN CONJECTURE. Journal of the Institute of Mathematics of Jussieu 19 (6), pp. 1931-1946. Fulltext not available.

Lüders, Morten (2019) Algebraization for zero-cycles and the $p$-adic cycle class map. Mathematical Research Letters 26 (2), pp. 557-585. Fulltext not available.

Binda, Federico and Saito, Shuji (2019) RELATIVE CYCLES WITH MODULI AND REGULATOR MAPS. Journal of the Institute of Mathematics of Jussieu 18 (06), pp. 1233-1293. Fulltext not available.

Kerz, Moritz, Strunk, Florian and Tamme, Georg (2018) Algebraic K-theory and descent for blow-ups. Inventiones mathematicae 211 (2), pp. 523-577. Fulltext not available.

Kerz, Moritz and Strunk, Florian (2017) On the vanishing of negative homotopy K -theory. Journal of Pure and Applied Algebra 221 (7), pp. 1641-1644. Fulltext not available.

Kerz, Moritz and Saito, Shuji (2016) Chow group of $0$ -cycles with modulus and higher-dimensional class field theory. Duke Mathematical Journal 165 (15), pp. 2811-2897. Fulltext not available.

Thesis of the University of Regensburg

Barigozzi, Marta (2022) A ramified duality theorem for semistable schemes in mixed characteristic. PhD, Universität Regensburg.

Haas, Johann (2020) Lisse 1-Motives. PhD, Universität Regensburg.

Dahlhausen, Christian (2019) On continuous K-theory and cohomology of rigid spaces. PhD, Universität Regensburg.

Lüders, Morten (2018) Chow groups of zero- and one-cycles on schemes over local fields and henselian discrete valuation rings. PhD, Universität Regensburg.

Barrientos, Ivan (2014) Wild ramification of schemes via curves, the rank 1 case (with applications to higher class field theory). PhD, Universität Regensburg.

This list was generated on Sat Dec 2 10:39:36 2023 CET.
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