Noncommutative quadric surfaces

SP Smith, M Van den Bergh - Journal of Noncommutative Geometry, 2013 - ems.press
The 4-dimensional Sklyanin algebra is the homogeneous coordinate ring of a
noncommutative analogue of projective 3-space. The degree-two component of the algebra …

[PDF][PDF] Noncommutative quadric surfaces

SP Smith, M Van den Bergh - sites.math.washington.edu
The 4-dimensional Sklyanin algebra is the homogeneous coordinate ring of a
noncommutative analogue of projective 3-space. The degree-two component of the algebra …

Non-commutative quadric surfaces

M Van den Bergh, P Smith - Journal of Noncommutative …, 2013 - researchportal.vub.be
The 4-dimensional Sklyanin algebra is the homogeneous coordinate ring of a
noncommutative analogue of projective 3-space. The degree-two component of the algebra …

[PDF][PDF] NON-COMMUTATIVE QUADRIC SURFACES

SP SMITH, M VAN DEN BERGH - arXiv preprint arXiv:1108.1552, 2011 - Citeseer
The 4-dimensional Sklyanin algebra is the homogeneous coordinate ring of a
noncommutative analogue of projective 3-space. The degree-two component of the algebra …

Noncommutative quadric surfaces

SP Smith, M Van den Bergh - Journal of Noncommutative Geometry, 2013 - go.gale.com
The 4-dimensional Sklyanin algebra is the homogeneous coordinate ring of a
noncommutative analogue of projective 3-space. The degree-two component of the algebra …

[PDF][PDF] Noncommutative quadric surfaces

SP Smith, M Van den Bergh - scholar.archive.org
The 4-dimensional Sklyanin algebra is the homogeneous coordinate ring of a
noncommutative analogue of projective 3-space. The degree-two component of the algebra …

Non-commutative quadric surfaces

SP Smith, M Van den Bergh - arXiv e-prints, 2011 - ui.adsabs.harvard.edu
The 4-dimensional Sklyanin algebra is the homogeneous coordinate ring of a
noncommutative analogue of projective 3-space. The degree-two component of the algebra …

Noncommutative quadric surfaces

SP Smith, M VAN DEN BERGH - 2013 - documentserver.uhasselt.be
The 4-dimensional Sklyanin algebra is the homogeneous coordinate ring of a
noncommutative analogue of projective 3-space. The degree-two component of the algebra …

[引用][C] Noncommutative quadric surfaces

SP Smith, M Van den Bergh - Journal of Noncommutative Geometry, 2013 - cir.nii.ac.jp

Noncommutative quadric surfaces

SP Smith, M Van den Bergh - ems.press
The 4-dimensional Sklyanin algebra is the homogeneous coordinate ring of a
noncommutative analogue of projective 3-space. The degree-two component of the algebra …