AbstractWe give a new proof of Faberʼs intersection number conjecture concerning the top intersections in the tautological ring of the moduli space of curves Mg. The proof is based on a very straightforward geometric and combinatorial computation with double ramification cycles
We present some new results for perfectoid rings and spaces and use them to study moduli of the foll...
AbstractIn this paper, we prove that the tautological algebra in cohomology of the moduli space Mg o...
We extend the theory of tautological classes on moduli spaces of stable curves to the more general s...
AbstractWe give a new proof of Faberʼs intersection number conjecture concerning the top intersectio...
In this paper, using the formula for the integrals of the ψ-classes over the double ramification cyc...
Goulden, Jackson and Vakil observed a polynomial structure underlying one-part double Hurwitz number...
Abstract. We present certain new properties about the intersection numbers on moduli spaces of curve...
We present a new approach to perform calculations with the certain standard classes in cohomology of...
The tautological ring of the moduli space of stable curves has been studied extensively in the last ...
We explain how logarithmic structures select natural principal components in an intersection of sche...
AbstractWe develop geometric techniques to study the intersection ring of the moduli space g(t1, …,...
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...
Curves of genus g which admit a map to P1 with specified ramification profile μ over 0∈P1 and ν over...
We study the Chow ring of the moduli stack $\mathfrak{M}_{g,n}$ of prestable curves and define the n...
We present some new results for perfectoid rings and spaces and use them to study moduli of the foll...
AbstractIn this paper, we prove that the tautological algebra in cohomology of the moduli space Mg o...
We extend the theory of tautological classes on moduli spaces of stable curves to the more general s...
AbstractWe give a new proof of Faberʼs intersection number conjecture concerning the top intersectio...
In this paper, using the formula for the integrals of the ψ-classes over the double ramification cyc...
Goulden, Jackson and Vakil observed a polynomial structure underlying one-part double Hurwitz number...
Abstract. We present certain new properties about the intersection numbers on moduli spaces of curve...
We present a new approach to perform calculations with the certain standard classes in cohomology of...
The tautological ring of the moduli space of stable curves has been studied extensively in the last ...
We explain how logarithmic structures select natural principal components in an intersection of sche...
AbstractWe develop geometric techniques to study the intersection ring of the moduli space g(t1, …,...
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...
Curves of genus g which admit a map to P1 with specified ramification profile μ over 0∈P1 and ν over...
We study the Chow ring of the moduli stack $\mathfrak{M}_{g,n}$ of prestable curves and define the n...
We present some new results for perfectoid rings and spaces and use them to study moduli of the foll...
AbstractIn this paper, we prove that the tautological algebra in cohomology of the moduli space Mg o...
We extend the theory of tautological classes on moduli spaces of stable curves to the more general s...
DOI
Add to ORKG