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Ramsey

Chicago

http://condor.depaul.edu/~nramsey

I'm interested in $p$-adic properties of modular forms and special values of their $L$-functions. Recently, I've thought a bit about Euclidean rings and Euclidean ideals.
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59
Awfully sophisticated proof for simple facts
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56
What are some examples of colorful language in serious mathematics papers?
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34
What are your favorite instructional counterexamples?
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25
Why must nilpotent elements be allowed in modern algebraic geometry?
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17
Why must nilpotent elements be allowed in modern algebraic geometry?
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11
Are there 'analytic' $p$-adic modular forms.
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11
a small doubt about jargon
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10
Verifying coefficients of modular forms
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10
Applications of full integral weight modular forms in elementary number theory
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10
Why is p=2 special, if we want to classify cplx. representation of GL2(Zp)?
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9
moduli interpretations for modular curves
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8
Order of vanishing at the cusps for the modular theta function
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8
Which conjectures only need the Grand Riemann Hypothesis to become genuine theorems?
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7
Modular interpretation of an action of the linear group SL_2 on the cohomology of an elliptic curve
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7
Hartshorne's associated scheme for a variety
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6
What is the high-concept explanation on why real numbers are useful in number theory?
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6
Motivation behind defining the Ramification Divisor
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6
Is there a reason why integrals are so much easier to evaluate than sums?
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6
Bounded denominators for modular forms
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6
Understanding Adjointness of Sheaves in Algebraic Geometry
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5
Uniqueness of modular functions with a certain $q$-expansion
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