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Syed
  • Member for 14 years, 6 months
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Proof of "generic curve of genus at least 2 has no nontrivial maps to a positive genus curve"
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Proof of "generic curve of genus at least 2 has no nontrivial maps to a positive genus curve"
@DonuArapura, Thanks a lot, if you write it as an answer, I'll be able to mark it as accepted.
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Proof of "generic curve of genus at least 2 has no nontrivial maps to a positive genus curve"
@DonuArapura because the set of morphism is a map between this union of sub varieties to $\cup M_{g_i<g}$ ? Is this the classical proof?
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Proof of "generic curve of genus at least 2 has no nontrivial maps to a positive genus curve"
@DonuArapura Could you give me a reference published somewhere? Thanks a lot.
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Proof of "generic curve of genus at least 2 has no nontrivial maps to a positive genus curve"
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Reference for notation $H^0(C, mK)$
Looking at Eischler Trace Formula in Breuer's thesis, I think you are certainly right.
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Reference for notation $H^0(C, mK)$
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Reference for notation $H^0(C, mK)$
So does it mean that the cochains cosist of these objects en.wikipedia.org/wiki/Vector-valued_differential_form? Is the cohomology the usual cohomology or is a cech cohomology? I'll look into his Magama code to see if this definition makes sense.
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Reference for notation $H^0(C, mK)$
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Computing the fixed field of an automorphism of a function field
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Computing the fixed field of an automorphism of a function field
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Computing the fixed field of an automorphism of a function field
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