Search Results
Web results
In algebraic geometry, Monsky–Washnitzer cohomology is a p-adic cohomology theory defined for non-singular affine varieties over fields of positive characteristic p introduced by Paul Monsky and Gerard Washnitzer (1968) and Monsky (1968), who were motivated by the work of Bernard Dwork (1960).
[PDF]
The cohomology of Monsky and Washnitzer - Numdam
www.numdam.org › article › MSMF_1986_2_23__33_0
by M Van der Put - 1986 - Cited by 109 - Related articles
The aim of the Monsky-Washnitzer cohomology, .based on and inspired by the work of B. Dwork, is to find and explicit expression for the Zeta-function of an.by KS Kedlaya - 2001 - Cited by 284 - Related articles
May 3, 2001 - ... counting points on an arbitrary hyperelliptic curve over a finite field of odd characteristic, using Monsky-Washnitzer cohomology to compute a ...by C Davis - 2013 - Cited by 2 - Related articles
Apr 27, 2013 - Abstract: In their paper which introduced Monsky-Washnitzer cohomology, Monsky and Washnitzer described conditions under which the ...by R DE - 2014 - Related articles
Nov 28, 2014 - NOTES ON MONSKY–WASHNITZER COHOMOLOGY. 1. DE RHAM COHOMOLOGY OF SMOOTH AFFINE VARIETIES. Let K be a field, and A ...Monsky-Washnitzer cohomology in nLab
https://ncatlab.org › nlab › show › Monsky-Washnitzer+cohomology
Jul 5, 2011 - Monsky-Washnitzer cohomology is a cohomology theory for affine algebraic schemes over fields of characteristic p>0 introduced in. P. Monsky ...
by F Vercauteren - Cited by 2 - Related articles
Monsky-Washnitzer cohomology. • Kedlaya's algorithm for hyperelliptic curves in odd characteristic. • Extending Kedlaya's algorithm to Ca,b curves.The aim of the Monsky-Washnitzer cohomology, .based on and inspired by the work of B. Dwork, is to find and explicit expression for the Zeta-function of an.
by D Meredith - 1972 - Cited by 1 - Related articles
Citation. Meredith, David. The first Monsky-Washnitzer cohomology group. Nagoya Math. J. 48 (1972), 99--128. https://projecteuclid.org/euclid.nmj/We describe an algorithm for counting points on an arbitrary hyperelliptic curve over a finite field of odd characteristic, using Monsky-Washnitzer cohomology to ...