Bloch’s conjecture for generalized Burniat type surfaces with $$p_g=0$$ p g = 0
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Publisher
Springer Science and Business Media LLC
Subject
General Mathematics
Link
http://link.springer.com/content/pdf/10.1007/s12215-014-0176-4.pdf
Reference18 articles.
1. Barlow, R.: Rational equivalence of zero cycles for some more surfaces with $$p_g=0$$ p g = 0 . Invent. Math. 79(2), 303–308 (1985)
2. Bauer, I.: Bloch’s conjecture for Inoue surfaces with $$p_g=0$$ p g = 0 , $$K^2=7$$ K 2 = 7 . Proc. Am. Math. Soc. 142(10), 3335–3342 (2014)
3. Bauer, I., Catanese, F.: Burniat surfaces I: fundamental groups and moduli of primary Burniat surfaces. In: Classification of algebraic varieties, EMS Series of Congress Report, pp. 49–76. Eur. Math. Soc., Zürich (2011)
4. Bauer, I., Catanese, F.: Inoue type manifolds and Inoue surfaces: a connected component of the moduli space of surfaces with $$K^2=7$$ K 2 = 7 , $$p_g=0$$ p g = 0 . In: Geometry and arithmetic, EMS Series of Congress Reports, pp. 23–56. Eur. Math. Soc., Zürich (2012)
5. Bauer, I., Catanese, F.: Burniat-type surfaces and a new family of surfaces with $$p_g=0$$ p g = 0 , $$K^2=3$$ K 2 = 3 . Rend. Circ. Mat. Palermo (2), 62(1):37–60 (2013)
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