On the Adams–Riemann–Roch theorem in positive characteristic

Let p > 0 be a prime number. We give a short proof of the Adams–Riemann–Roch theorem for the p-th Adams operation, when the involved schemes live in characteristic p. We also answer a question of B. Köck.

Bibliographic Details
Main Authors: Pink, R, Rössler, D
Format: Journal article
Published: Springer 2011
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author Pink, R
Rössler, D
author_facet Pink, R
Rössler, D
author_sort Pink, R
collection OXFORD
description Let p > 0 be a prime number. We give a short proof of the Adams–Riemann–Roch theorem for the p-th Adams operation, when the involved schemes live in characteristic p. We also answer a question of B. Köck.
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spelling oxford-uuid:caa8436f-e498-41ef-90ff-492c28ba35692022-03-27T07:08:52ZOn the Adams–Riemann–Roch theorem in positive characteristicJournal articlehttp://purl.org/coar/resource_type/c_dcae04bcuuid:caa8436f-e498-41ef-90ff-492c28ba3569Symplectic Elements at OxfordSpringer2011Pink, RRössler, DLet p > 0 be a prime number. We give a short proof of the Adams–Riemann–Roch theorem for the p-th Adams operation, when the involved schemes live in characteristic p. We also answer a question of B. Köck.
spellingShingle Pink, R
Rössler, D
On the Adams–Riemann–Roch theorem in positive characteristic
title On the Adams–Riemann–Roch theorem in positive characteristic
title_full On the Adams–Riemann–Roch theorem in positive characteristic
title_fullStr On the Adams–Riemann–Roch theorem in positive characteristic
title_full_unstemmed On the Adams–Riemann–Roch theorem in positive characteristic
title_short On the Adams–Riemann–Roch theorem in positive characteristic
title_sort on the adams riemann roch theorem in positive characteristic
work_keys_str_mv AT pinkr ontheadamsriemannrochtheoreminpositivecharacteristic
AT rosslerd ontheadamsriemannrochtheoreminpositivecharacteristic