π1 OF ELLIPTIC AND HYPERELLIPTIC SURFACES

From MaRDI portal
Publication:4006818

DOI10.1142/S0129167X91000338zbMath0762.14013OpenAlexW2068137230MaRDI QIDQ4006818

Gang Xiao

Publication date: 27 September 1992

Published in: International Journal of Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1142/s0129167x91000338




Related Items (34)

A counterexample to Gurjar–Zhang’s conjecturesOn the geography of simply connected nonspin symplectic 4-manifolds with nonnegative signatureBounds of automorphism groups of genus 2 fibrationsFUNDAMENTAL GROUP OF SOME GENUS-2 FIBRATIONS AND APPLICATIONSStable bundles with torsion Chern classes on non-Kählerian elliptic surfacesThe Oort conjecture on Shimura curves in the Torelli locus of hyperelliptic curvesNoether-Severi inequality and equality for irregular threefolds of general typeUpper bounds on the slope of certain fibered surfacesAffine threefolds admitting \(G_a\)-actionsEilenberg-MacLane spaces in algebraic surface theoryOne-relator Kähler groupsThe Craighero–Gattazzo surface is simply connectedClassification of subpencils for hyperplane sections on certain K3 surfacesOn the fundamental group of hyperelliptic fibrations and some applicationsUnnamed ItemRelative Noether inequality on fibered surfacesAlgebraic surfaces of general type withK 2=2p g−1,p g≥5OPEN RATIONAL SURFACES WITH LOGARITHMIC KODAIRA DIMENSION ZEROArrangements of curves and algebraic surfacesModular invariants and singularity indices of hyperelliptic fibrationsAutomorphisms of a surface of general type acting trivially in cohomologyAutomorphisms of affine surfaces with \(\mathbb A^1\)-fibrationsRank 3 rigid representations of projective fundamental groupsFibers of cyclic covering fibrations of a ruled surfaceAffine Space FibrationsOn fibrations approaching the Arakelov equalityOn the slope of hyperelliptic fibrations with positive relative irregularitySurfaces with \(p_g = 2, K^{2} = 3\) and a pencil of curves of genus 2Bicanonical map of surfaces with χ = 1 fibered by hyperelliptic curves of genus 3Surfaces with \(K^{2}=8, p_{g}=4\) and canonical involutionNONHYPERELLIPTIC FIBRATIONS OF GENUS 4 WITH NONSURJECTIVE MULTIPLICATION MAPRational configurations in \(K3\) surfaces and simply-connected \(p_g=1\) surfaces with \(K^2=1,2,3,4,5,6,7,8,9\)Affine pseudo-coverings of algebraic surfacesChern slopes of simply connected complex surfaces of general type are dense in [2,3]




This page was built for publication: π1 OF ELLIPTIC AND HYPERELLIPTIC SURFACES