CRYSTALLINE CONJECTURE VIA K-THEORY WIESLAWA NIZIOL In Memoriam Robert Thomason Abstract. We give a new proof of the Crystalline Conjecture of Fontaine comparing ´etale and crystalline cohomologies of smooth projective

First Page		Document Content
Date: 2006-05-04 17:09:09 Characteristic classes Homological algebra Algebraic geometry Cohomology theories Chern class Crystalline cohomology Étale cohomology Algebraic K-theory Abstract algebra Algebraic topology Topology		CRYSTALLINE CONJECTURE VIA K-THEORY WIESLAWA NIZIOL In Memoriam Robert Thomason Abstract. We give a new proof of the Crystalline Conjecture of Fontaine comparing ´etale and crystalline cohomologies of smooth projective Add to Reading List Source URL: www.math.utah.edu Download Document from Source Website File Size: 418,71 KB Share Document on Facebook

	FINITE DECOMPOSITION COMPLEXITY AND THE INTEGRAL NOVIKOV CONJECTURE FOR HIGHER ALGEBRAIC K–THEORY (DRAFT) DANIEL A. RAMRAS, ROMAIN TESSERA, AND GUOLIANG YU Abstract. Decomposition complexity for metric spaces was recen DocID: 1xVhW - View Document
	Using a suitable formalism of relative K-theory we construct, assuming the BeilinsonSoul´e conjecture on weights in algebraic K-theory, wedge complexes whose cohomology maps to the K-theory of those schemes. If the sche DocID: 1v1y0 - View Document
	ON NEGATIVE ALGEBRAIC K-GROUPS MORITZ KERZ Abstract. We sketch a proof of Weibel’s conjecture on the vanishing of negative algebraic K-groups and we explain an analog of this result for continuous K-theory of non-archi DocID: 1tTHj - View Document
	communications in number theory and physics Volume 5, Number 2, 397–600, 2011 Algebraic K-theory of toric hypersurfaces Charles F. Doran and Matt Kerr DocID: 1t8kg - View Document
	THE ALGEBRA AND MODEL THEORY OF TAME VALUED FIELDS FRANZ–VIKTOR KUHLMANN Abstract. A henselian valued field K is called a tame field if its algebraic closure ˜ is a tame extension, that is, the ramification field of t DocID: 1t0lA - View Document