The Cuspidal Group and Special Values of L-Functions
From MaRDI portal
Publication:3701497
DOI10.2307/2000098zbMath0579.10011OpenAlexW4229539022MaRDI QIDQ3701497
Publication date: 1985
Published in: Transactions of the American Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.2307/2000098
Jacobiancurvesmodularcongruence subgroupscuspidal groupscuspidal divisor class groupgroup of modular unitscongruence formulaearithmetic of special values of L-functionsweight two Eisenstein series
Jacobians, Prym varieties (14H40) Congruences for modular and (p)-adic modular forms (11F33) Holomorphic modular forms of integral weight (11F11)
Related Items
The Eisenstein descent on \(J_ 0(N)\), Torsion points on elliptic curves over all quadratic fields, Quadratic torsion subgroups of modular Jacobian varieties, Modular forms in characteristic \(\ell\) and special values of their \(L\)-functions, Gross-Stark units and \(p\)-adic iterated integrals attached to modular forms of weight one, Some remarks on a theorem of Parent and generalizing Ogg's conjecture, \(p\)-adic \(L\)-functions and the geometry of Hida families, A note on the Eisenstein elements of prime square level, The Eisenstein and winding elements of modular symbols for odd square-free level, On mod \(p\) nonvanishing of special values of \(L\)-functions associated with cusp forms on \(\mathrm{GL}_{2}\) over imaginary quadratic fields, The Iwasawa Main Conjectures for \(\mathrm{GL}_{2}\), Stickelberger elements and modular parametrizations of elliptic curves, Rational torsion in elliptic curves and the cuspidal subgroup, Canonical periods and congruence formulae, The cyclotomic Iwasawa main conjecture for Hilbert cusp forms with complex multiplication, Unnamed Item, Integral periods for modular forms, On rational Eisenstein primes and the rational cuspidal groups of modular Jacobian varieties, The cuspidal class number formula for the modular curves \(X_1(2p)\), The rational cuspidal divisor class group of \(X_0(N)\), Mixed modular symbols and the generalized cuspidal $1$-motive
