Add to ORKG"Algebraic Number Theory and Related Topics 2014". December 1～5, 2014. edited by Takeshi Tsuji, Hiroki Takahashi and Yuichiro Hoshi. The papers presented in this volume of RIMS Kôkyûroku Bessatsu are in final form and refereed.This is an announcement of the original paper [10], devoted to studying the Milnor formula with tamely ramified sheaves. In [10], we proposed a logarithmic version of the Milnor formula and proved this formula in the geometric case
We prove a global residual formula in terms of logarithmic indices for one-dimensional holomorphic f...
This thesis is concerned with some aspects of logarithmic geometry, with a focus on the infinite roo...
We globalize the derived version of the McKay correspondence of Bridgeland, King and Reid, proven by...
We compare the topological Milnor fibration and the motivic Milnor fibre of a regular complex functi...
"Theory of singularities of smooth mappings and around it". November 25～29, 2013. edited by Takashi ...
The classical Abel–Jacobi map is used to geometrically motivate the construction of regulator maps f...
The classical Abel–Jacobi map is used to geometrically motivate the construction of regulator maps f...
AbstractThe notion of the Milnor number of an isolated singularity of a hypersurface has been genera...
Bruce-Roberts Milnor number is a generarization of the Milnor number, a multiplicity of an isolated ...
International audienceIn this survey, we remind some fibrations structure theorems (also called Miln...
International audienceThese notes were written for a serie of lectures on the Rasmussen invariant an...
We define and study infinite root stacks of fine and saturated logarithmic schemes, a limit version ...
In this note, we consider the Gersten complex for Milnor $K$-theory over a regular local Henselian d...
AbstractWe compute the values of the Milnor genus on smooth complex projective varieties. In the pro...
AbstractWe give an algebraic formula for calculating the change in the Euler characteristic of the M...
We prove a global residual formula in terms of logarithmic indices for one-dimensional holomorphic f...
This thesis is concerned with some aspects of logarithmic geometry, with a focus on the infinite roo...
We globalize the derived version of the McKay correspondence of Bridgeland, King and Reid, proven by...
We compare the topological Milnor fibration and the motivic Milnor fibre of a regular complex functi...
"Theory of singularities of smooth mappings and around it". November 25～29, 2013. edited by Takashi ...
The classical Abel–Jacobi map is used to geometrically motivate the construction of regulator maps f...
The classical Abel–Jacobi map is used to geometrically motivate the construction of regulator maps f...
AbstractThe notion of the Milnor number of an isolated singularity of a hypersurface has been genera...
Bruce-Roberts Milnor number is a generarization of the Milnor number, a multiplicity of an isolated ...
International audienceIn this survey, we remind some fibrations structure theorems (also called Miln...
International audienceThese notes were written for a serie of lectures on the Rasmussen invariant an...
We define and study infinite root stacks of fine and saturated logarithmic schemes, a limit version ...
In this note, we consider the Gersten complex for Milnor $K$-theory over a regular local Henselian d...
AbstractWe compute the values of the Milnor genus on smooth complex projective varieties. In the pro...
AbstractWe give an algebraic formula for calculating the change in the Euler characteristic of the M...
We prove a global residual formula in terms of logarithmic indices for one-dimensional holomorphic f...
This thesis is concerned with some aspects of logarithmic geometry, with a focus on the infinite roo...
We globalize the derived version of the McKay correspondence of Bridgeland, King and Reid, proven by...