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Louis
  • Member for 4 years, 7 months
  • Last seen more than 3 years ago
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accepted
Ideals in Artinian Gorenstein local ring $(R,\mathfrak m)$ with $\mu(\mathfrak m)=2, \mathfrak m^2\ne 0$ and $\mathfrak m^3=0$
revised
Ideals in Artinian Gorenstein local ring $(R,\mathfrak m)$ with $\mu(\mathfrak m)=2, \mathfrak m^2\ne 0$ and $\mathfrak m^3=0$
added 2 characters in body
awarded
 Curious
revised
Ideals in Artinian Gorenstein local ring $(R,\mathfrak m)$ with $\mu(\mathfrak m)=2, \mathfrak m^2\ne 0$ and $\mathfrak m^3=0$
edited tags
asked
Ideals in Artinian Gorenstein local ring $(R,\mathfrak m)$ with $\mu(\mathfrak m)=2, \mathfrak m^2\ne 0$ and $\mathfrak m^3=0$
awarded
 Yearling
awarded
 Promoter
revised
Dimension of the associated graded module at an ideal
deleted 12 characters in body
asked
Dimension of the associated graded module at an ideal
revised
On the degree of the Hilbert polynomial of a graded module over the Rees algebra
edited tags
asked
On the degree of the Hilbert polynomial of a graded module over the Rees algebra
awarded
 Disciplined
awarded
 Scholar
accepted
On relating $l(A), l(B)$ and $l(A+B)$ for Weil divisors on a smooth projective curve where one of the divisors is effective
comment
On relating $l(A), l(B)$ and $l(A+B)$ for Weil divisors on a smooth projective curve where one of the divisors is effective
Agh yes of-course I should have added that both my divisors have positive degree (otherwise, as you say, it's very easy to get counterexamples) ... what would be a counterexample with a divisor of positive degree ?
asked
On relating $l(A), l(B)$ and $l(A+B)$ for Weil divisors on a smooth projective curve where one of the divisors is effective
comment
Split extension of finite group and Sylow subgroup by abelian $p$-group
@Derek Holt: thanks for the awesome reference ... could you slightly elaborate the point why the restriction map $H^2(G/A, A)\to H^2(P/A, A)$ is injective ? Is there any references for this ?
comment
Split extension of finite group and Sylow subgroup by abelian $p$-group
@Geoff Robinson: unfortunately, I don't know any German ... could you please provide a proof as an answer ? Thanks
comment
Split extension of finite group and Sylow subgroup by abelian $p$-group
@Geoff Robinson: Thank you very much for your comment , and I'm okay to use Group Cohomology (as I have also given the tag ...) ... could you please detail out a proof or give any reference ? Thanks again
asked
Split extension of finite group and Sylow subgroup by abelian $p$-group
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