#surjection

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Chow groups of surfaces with h2 Abstract We will investigate the geometry of rational equivalence classes of points on a surface S We will show that if S is a general projective K3 surface then these equivalence classes are dense in the complex topology We will also show that if S has the property that these equivalence classes are Zariski dense then h2 S
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Chow groups of surfaces with h2 Abstract We will investigate the geometry of rational equivalence classes of points on a surface S We will show that if S is a general projective K3 surface then these equivalence classes are dense in the complex topology We will also show that if S has the property that these equivalence classes are Zariski dense then h2 S

Chow groups of surfaces with h2 Abstract We will investigate the geometry of rational equivalence classes of points on a surface S We will show that if S is a general projective K3 surface then these equivalence classes are dense in the complex topology We will also show that if S has the property that these equivalence classes are Zariski dense then h2 S Alternate Text
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Chow groups of surfaces with h2 Abstract We will investigate the geometry of rational equivalence classes of points on a surface S We will show that if S is a general projective K3 surface then these equivalence classes are dense in the complex topology We will also show that if S has the property that these equivalence classes are Zariski dense then h2 S

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