AbstractWe introduce a new method of calculating intersections on M¯g,n, using localization of equivariant cohomology. As an application, we give a proof of Mirzakhani's recursion relation for calculating intersections of mixed ψ and κ1 classes
The tautological ring of the moduli space of stable curves has been studied extensively in the last ...
We give the description of discretized moduli spaces (d.m.s.) \Mcdisc introduced in \cite{Ch1} in te...
AbstractWe develop geometric techniques to study the intersection ring of the moduli space g(t1, …,...
AbstractWe introduce a new method of calculating intersections on M¯g,n, using localization of equiv...
AbstractWe give an algebro-geometric derivation of the known intersection theory on the moduli space...
We present a new approach to perform calculations with the certain standard classes in cohomology of...
The booklet explores the classical roots of the techniques used to compute divisor classes in the mo...
Let Mg denote the coarse moduli space of non-singular complex algebraic curves of genus g≥ 2. One of...
We give an algebro-geometric derivation of the known intersection theory on the moduli space of stab...
Abstract. In this thesis, I illustrate a new approach to the Gromov-Witten theory through localizati...
The notes below cover our series of three lectures at Humboldt Uni-versity in Berlin for the October...
AbstractWe give a new proof of Faberʼs intersection number conjecture concerning the top intersectio...
AbstractWe give a generalization of the Atiyah–Bott–Berline–Vergne localization theorem for the equi...
We explain how logarithmic structures select natural principal components in an intersection of sche...
We present a brief introduction to the Berline-Vergne localization formula which expresses the integ...
The tautological ring of the moduli space of stable curves has been studied extensively in the last ...
We give the description of discretized moduli spaces (d.m.s.) \Mcdisc introduced in \cite{Ch1} in te...
AbstractWe develop geometric techniques to study the intersection ring of the moduli space g(t1, …,...
AbstractWe introduce a new method of calculating intersections on M¯g,n, using localization of equiv...
AbstractWe give an algebro-geometric derivation of the known intersection theory on the moduli space...
We present a new approach to perform calculations with the certain standard classes in cohomology of...
The booklet explores the classical roots of the techniques used to compute divisor classes in the mo...
Let Mg denote the coarse moduli space of non-singular complex algebraic curves of genus g≥ 2. One of...
We give an algebro-geometric derivation of the known intersection theory on the moduli space of stab...
Abstract. In this thesis, I illustrate a new approach to the Gromov-Witten theory through localizati...
The notes below cover our series of three lectures at Humboldt Uni-versity in Berlin for the October...
AbstractWe give a new proof of Faberʼs intersection number conjecture concerning the top intersectio...
AbstractWe give a generalization of the Atiyah–Bott–Berline–Vergne localization theorem for the equi...
We explain how logarithmic structures select natural principal components in an intersection of sche...
We present a brief introduction to the Berline-Vergne localization formula which expresses the integ...
The tautological ring of the moduli space of stable curves has been studied extensively in the last ...
We give the description of discretized moduli spaces (d.m.s.) \Mcdisc introduced in \cite{Ch1} in te...
AbstractWe develop geometric techniques to study the intersection ring of the moduli space g(t1, …,...
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