An infinite family of dual sequence identities.
An infinite family of elliptic curves over Q with large rank via Néron's method.
An infinite family of graphs with the same Ihara Zeta function.
An infinite family of overpartition congruence modulo 12.
An infinite family of pairs of quadratic fields ℚ(√D) and ℚ(√mD) whose class numbers are both divisible by 3
An infinite family of totally real number fields
An infinite ferm in the universal deformation space of Galois representations.
I hope this article will be helpful to people who might want a quick overview of how modular representations fit into the theory of deformations of Galois representations. There is also a more specific aim: to sketch a construction of a point-set topological'' configuration (the image of an infinite fern'') which emerges from consideration of modular representations in the universal deformation space of all Galois representations. This is a configuration hinted previously, but now, thanks to some...
An infinite product with bounded partial quotients
An integral basis of the algebraic number field Q(...).
An integral involving the generalized zeta function.
An integral involving the remainder term in the Piltz divisor problem
An integral recurrence for sums of powers.
An integral representation of standard automorphic functions for unitary groups.
An integral transform and its applications.
An integrality criterion for elliptic modular forms
Let be an elliptic modular form level of N. We present a criterion for the integrality of at primes not dividing N. The result is in terms of the values at CM points of the forms obtained applying to the iterates of the Maaß differential operators.
An interesting family of curves of genus 1.
An interval result for the number field v(x,y) function.
An introduction to finite fibonomial calculus
This is an indicatory presentation of main definitions and theorems of Fibonomial Calculus which is a special case of ψ-extented Rota's finite operator calculus [7].
An invariant of quadratic forms over schemes.
An inverse theorem mod p