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Displaying 1941 – 1960 of 16555

Automaticity IV : sequences, sets, and diversity

Jeffrey Shallit (1996)

Journal de théorie des nombres de Bordeaux

This paper studies the descriptional complexity of (i) sequences over a finite alphabet ; and (ii) subsets of $N$ (the natural numbers). If ${(s (i))}_{i \geq 0}$ is a sequence over a finite alphabet $Δ$ , then we define the $k$ -automaticity of $s, A_{s}^{k} (n)$ , to be the smallest possible number of states in any deterministic finite automaton that, for all $i$ with $0 \leq i \leq n$ , takes $i$ expressed in base $k$ as input and computes $s (i)$ . We give examples of sequences that have high automaticity in all bases $k$ ; for example, we show that the characteristic...

Automaticity of rational functions.

von Haeseler, Fritz, Petersen, A. (1998)

Beiträge zur Algebra und Geometrie

Automorphic forms

R. W. Bruggeman (1985)

Banach Center Publications

Automorphic forms and functions with respect to the Jacobi group.

Helmut Klingen (1996)

Mathematische Annalen

Automorphic forms and rational homology 3-spheres.

Calegari, Frank, Dunfield, Nathan M. (2006)

Geometry & Topology

Automorphic forms, hyperfunction cohomology, and period functions.

Roelof W. Bruggeman (1997)

Journal für die reine und angewandte Mathematik

Automorphic Forms of Singular Weight are Singular Forms.

H.L. Resnikoff (1975)

Mathematische Annalen

Automorphic Forms on Covering Groups of GL(2).

Yuval Z. Flicker (1980)

Inventiones mathematicae

Automorphic forms on Os + 2,2(R) and infinte products.

Richard E. Borcherds (1995)

Inventiones mathematicae

Automorphic forms on $PGSp (2)$ .

Flicker, Yuval Z. (2004)

Electronic Research Announcements of the American Mathematical Society [electronic only]

Automorphic $L$ -functions in the weight aspect.

Fomenko, O.M. (2004)

Zapiski Nauchnykh Seminarov POMI

Automorphic realization of residual Galois representations

Robert Guralnick, Michael Harris, Nicholas M. Katz (2010)

Journal of the European Mathematical Society

We show that it is possible in rather general situations to obtain a finite-dimensional modular representation $ρ$ of the Galois group of a number field $F$ as a constituent of one of the modular Galois representations attached to automorphic representations of a general linear group over $F$ , provided one works “potentially.” The proof is based on a close study of the monodromy of the Dwork family of Calabi–Yau hypersurfaces; this in turn makes use of properties of rigid local systems and the classification...

Currently displaying 1941 – 1960 of 16555

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Displaying 1941 – 1960 of 16555

Automaticity IV : sequences, sets, and diversity

Automaticity of rational functions.

Automorphic forms

Automorphic forms and functions with respect to the Jacobi group.

Automorphic forms and rational homology 3-spheres.

Automorphic forms, hyperfunction cohomology, and period functions.

Automorphic Forms of Singular Weight are Singular Forms.

Automorphic Forms on Covering Groups of GL(2).

Automorphic forms on Os + 2,2(R) and infinte products.

Automorphic forms on $PGSp (2)$ .

Automorphic $L$ -functions in the weight aspect.

Automorphic realization of residual Galois representations

Automorphic representations and Lefschetz numbers

Automorphic vector bundles on connected Shimura varieties.

Automorphism Groups of Algebraic Function Fields.

Automorphism Groups of Algebraic Number Fields.

Automorphism groups of Ree type Deligne-Lusztig curves and function fields.

Automorphism groups of Shimura varieties.

Automorphism groups of the modular curves $X_{0} (N)$

Automorphismes de courbes modulaires

Currently displaying 1941 – 1960 of 16555