Derived categories of coherent sheaves on rational singular curves

I. Burban, in: Representations of Finite Dimensional Algebras and Related Topics in Lie Theory and Geometry, American Mathematical Society, 2004, pp. 173–188.

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Book Chapter | Published | English
Department
Publishing Year
Book Title
Representations of finite dimensional algebras and related topics in Lie theory and geometry
Series Title / Volume
Fields Institute Communications
Volume
40
Page
173–188
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Burban I. Derived categories of coherent sheaves on rational singular curves. In: Representations of Finite Dimensional Algebras and Related Topics in Lie Theory and Geometry. Vol 40. Fields Institute Communications. American Mathematical Society; 2004:173–188.
Burban, I. (2004). Derived categories of coherent sheaves on rational singular curves. In Representations of finite dimensional algebras and related topics in Lie theory and geometry (Vol. 40, pp. 173–188). American Mathematical Society.
@inbook{Burban_2004, series={Fields Institute Communications}, title={Derived categories of coherent sheaves on rational singular curves}, volume={40}, booktitle={Representations of finite dimensional algebras and related topics in Lie theory and geometry}, publisher={American Mathematical Society}, author={Burban, Igor}, year={2004}, pages={173–188}, collection={Fields Institute Communications} }
Burban, Igor. “Derived Categories of Coherent Sheaves on Rational Singular Curves.” In Representations of Finite Dimensional Algebras and Related Topics in Lie Theory and Geometry, 40:173–188. Fields Institute Communications. American Mathematical Society, 2004.
I. Burban, “Derived categories of coherent sheaves on rational singular curves,” in Representations of finite dimensional algebras and related topics in Lie theory and geometry, vol. 40, American Mathematical Society, 2004, pp. 173–188.
Burban, Igor. “Derived Categories of Coherent Sheaves on Rational Singular Curves.” Representations of Finite Dimensional Algebras and Related Topics in Lie Theory and Geometry, vol. 40, American Mathematical Society, 2004, pp. 173–188.

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