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A Gr枚bner basis criterion for birational equivalence of affine varieties The map (onto the plane?) of a surface of 4th order with a dubble curve of second degree that consists of two infinitely close straight lines.
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A Gr枚bner basis criterion for birational equivalence of affine varieties Note on curves in a jacobian
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A Gr枚bner basis criterion for birational equivalence of affine varieties QRT-families of degree four biquadratic curves each of them has genus zero, associated dynamical systems
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A Gr枚bner basis criterion for birational equivalence of affine varieties Rational points. Seminar Bonn/Wuppertal 1983/84. 2nd ed
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Semi-infinite flags. II: Local and global intersection cohomology of quasimaps spaces Semi-infinite flags. II: Local and global intersection cohomology of quasimaps spaces
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Semi-infinite flags. II: Local and global intersection cohomology of quasimaps spaces About the ``\(y\)'' in the \(\chi_y\)-characteristic of Hirzebruch
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Semi-infinite flags. II: Local and global intersection cohomology of quasimaps spaces The semi-infinite intersection cohomology sheaf
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Semi-infinite flags. II: Local and global intersection cohomology of quasimaps spaces The totally nonnegative Grassmannian is a ball
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Semi-infinite flags. II: Local and global intersection cohomology of quasimaps spaces The singular supports of IC sheaves on spaces of quasimaps are irreducible
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Semi-infinite flags. II: Local and global intersection cohomology of quasimaps spaces Semi-infinite Schubert varieties and quantum \(K\)-theory of flag manifolds
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Semi-infinite flags. II: Local and global intersection cohomology of quasimaps spaces Semi-infinite flags. I: Case of global curve \(\mathbb{P}^1\)
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Semi-infinite flags. II: Local and global intersection cohomology of quasimaps spaces Vanishing theorems and degeneracy loci in small corang
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Semi-infinite flags. II: Local and global intersection cohomology of quasimaps spaces Demazure embeddings are smooth
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Semi-infinite flags. II: Local and global intersection cohomology of quasimaps spaces Grassmannians and Koszul duality
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Semi-infinite flags. II: Local and global intersection cohomology of quasimaps spaces Invariants and Hodge cycles. III
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Characteristic classes of coherent sheaves on singular varieties Characteristic classes of coherent sheaves on singular varieties
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Characteristic classes of coherent sheaves on singular varieties A generalized Grothendieck-Riemann-Roch theorem for Hirzebruch's \(\chi_ y\)-characteristic and \(T_ y\)-characteristic
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Characteristic classes of coherent sheaves on singular varieties Intersection theorems
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Characteristic classes of coherent sheaves on singular varieties Equations of universal torsors and Cox rings
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Characteristic classes of coherent sheaves on singular varieties On a generalization of MacPherson's Chern homology class. II
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Characteristic classes of coherent sheaves on singular varieties Multiplicities and Chern classes in local algebra
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Characteristic classes of coherent sheaves on singular varieties On the universality of Baum-Fulton-MacPherson's Riemann-Roch for singular varieties
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Characteristic classes of coherent sheaves on singular varieties Dual class of a subvariety
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Schwarzenberger's bundles and conics of jumping lines. Schwarzenberger's bundles and conics of jumping lines.
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Schwarzenberger's bundles and conics of jumping lines. Logarithmic vector bundles on the projective plan
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Schwarzenberger's bundles and conics of jumping lines. Cohomological characterisation of Steiner bundles
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Schwarzenberger's bundles and conics of jumping lines. Equations of \(G\)-minimal conic bundles with degree 4
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Schwarzenberger's bundles and conics of jumping lines. \(F\)-divided sheaves trivialized by dominant maps are essentially finite
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Schwarzenberger's bundles and conics of jumping lines. Semistable sheaves and coherent systems
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Schwarzenberger's bundles and conics of jumping lines. A generalization of Higgs bundles to higher dimensional varieties
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Schwarzenberger's bundles and conics of jumping lines. Involutions and higher order automorphisms of Higgs bundle moduli spaces
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Schwarzenberger's bundles and conics of jumping lines. On translation invariance for \(W\) \(r_ d\)
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Schwarzenberger's bundles and conics of jumping lines. Hyperplane section principle of Lefschetz on conic-bundle and blowing-down
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Matter from toric geometry Matter from toric geometry
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Matter from toric geometry Vacua, walls and junctions in \(G_{N_F, N_C}\)
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Matter from toric geometry F-theory on genus-one fibrations
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Matter from toric geometry String and vortex
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Matter from toric geometry Two points of the boundary of toric geometry
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Matter from toric geometry Dual polyhedra and mirror symmetry for Calabi-Yau hypersurfaces in toric varieties
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Matter from toric geometry Mirror symmetry
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Matter from toric geometry A Calabi-Yau threefold coming from two black holes
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Matter from toric geometry Chern-Simons: Fano and Calabi-Yau
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Matter from toric geometry Minimal \(\mathrm{AdS}_3\)
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Matter from toric geometry Integrality questions concerning the Hodge decomposition on compact K盲hler manifolds especially on tori.
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Uncomputably large integral points on algebraic plane curves? Uncomputably large integral points on algebraic plane curves?
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Uncomputably large integral points on algebraic plane curves? Computational arithmetic geometry. I: Sentences nearly in the polynomial hierarchy
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Uncomputably large integral points on algebraic plane curves? Semi-stable fibrations of generic \(p\)-rank 0
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Uncomputably large integral points on algebraic plane curves? On the distribution of the trace in the unitary symplectic group and the distribution of Frobenius
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Uncomputably large integral points on algebraic plane curves? On the need of convexity in patchworking
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Uncomputably large integral points on algebraic plane curves? On the distribution of integer points on curves of genus zero
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Uncomputably large integral points on algebraic plane curves? Hilbert's tenth problem.
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Uncomputably large integral points on algebraic plane curves? Rational conic fibrations of sectional genus two
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Uncomputably large integral points on algebraic plane curves? ``Are the \textit{genre} and the \textit{Geschlecht} one and the same number?'' An inquiry into Alfred Clebsch's \textit{Geschlecht}
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Uncomputably large integral points on algebraic plane curves? On the canonical map of surfaces with \(q \geq 6\)
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Uncomputably large integral points on algebraic plane curves? Old and new conjectured Diophantine inequalities
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