Heegner points and derivatives of L-series.
Heegner Points and Derivatives of L-Series. II.
Heegner points and -series of automorphic cusp forms of Drinfeld type.
Heegner Points on X ... (11)
Heights and the central critical values of triple product -functions
Heights of Heegner points on Shimura curves.
Herleitung des Euler-Produktes der Zetafunktio und einiger L-Reihen aus ihrer Funktionalgleicheung
Hida families, -adic heights, and derivatives
This paper concerns the arithmetic of certain -adic families of elliptic modular forms. We relate, using a formula of Rubin, some Iwasawa-theoretic aspects of the three items in the title of this paper. In particular, we examine several conjectures, three of which assert the non-triviality of an Euler system, a -adic regulator, and the derivative of a -adic -function. We investigate sufficient conditions for the first conjecture to hold and show that, under additional assumptions, the first...
Higher congruence companion forms
Higher dimensional Dedekind sums in function fields
Higher order invariants in the case of compact quotients
We present the theory of higher order invariants and higher order automorphic forms in the simplest case, that of a compact quotient. In this case, many things simplify and we are thus able to prove a more precise structure theorem than in the general case.
Higher order modular forms and mixed Hodge theory
Higher regularizations of zeros of cuspidal automorphic -functions of
We establish “higher depth” analogues of regularized determinants due to Milnor for zeros of cuspidal automorphic -functions of over a general number field. This is a generalization of the result of Deninger about the regularized determinant for zeros of the Riemann zeta function.
Hilbert Modular Forms for the Field Q (...|
Hilbert Modular Surfaces and the Classification of Algebraic Surfaces.
Hirzebruch-Mumford proportionality and locally symmetric varieties of orthogonal type.
Hirzebruch's Proportionality Theorem in the Non-Compact Case.
Hodge-Tate and de Rham representations in the imperfect residue field case
Let be a -adic local field with residue field such that and be a -adic representation of . Then, by using the theory of -adic differential modules, we show that is a Hodge-Tate (resp. de Rham) representation of if and only if is a Hodge-Tate (resp. de Rham) representation of where is a certain -adic local field with residue field the smallest perfect field containing .
Hodge-Tate Structures and Modular Forms.
Höhere Reziprozitätsgesetze und Modulformen vom Gewicht Eins.