Pages that link to "Item:Q2371309"
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The following pages link to On the complexity of deciding connectedness and computing Betti numbers of a complex algebraic variety (Q2371309):
Displaying 12 items.
- A complex analogue of Toda's theorem (Q454132) (← links)
- On a generalization of Stickelberger's theorem (Q607067) (← links)
- Computing the homology of real projective sets (Q667646) (← links)
- On the complexity of counting components of algebraic varieties (Q1030247) (← links)
- Castelnuovo-Mumford regularity and computing the de Rham cohomology of smooth projective varieties (Q1928235) (← links)
- Connectivity of joins, cohomological quantifier elimination, and an algebraic Toda's theorem (Q2003990) (← links)
- Bit complexity for computing one point in each connected component of a smooth real algebraic set (Q2100045) (← links)
- Computation of Darboux polynomials and rational first integrals with bounded degree in polynomial time (Q2431341) (← links)
- On the complexity of counting irreducible components and computing Betti numbers of algebraic varieties (Q2922536) (← links)
- The Bottleneck Degree of Algebraic Varieties (Q4959845) (← links)
- Effective de Rham cohomology — The general case (Q5225782) (← links)
- Complexity of deciding connectivity in real algebraic sets (Q5244507) (← links)
