EuDML | Browse

The search session has expired. Please query the service again.

Items

All a b c d e f g h i j k l m n o p q r s t u v w x y z Other

Displaying 441 – 460 of 462

Lp-bounds for spherical maximal operators on Zn.

Akos Magyar (1997)

Revista Matemática Iberoamericana

We prove analogue statements of the spherical maximal theorem of E. M. Stein, for the lattice points Zn. We decompose the discrete spherical measures as an integral of Gaussian kernels st,ε(x) = e2πi|x|2(t + iε). By using Minkowski's integral inequality it is enough to prove Lp-bounds for the corresponding convolution operators. The proof is then based on L2-estimates by analysing the Fourier transforms ^st,ε(ξ), which can be handled by making use of the circle method for exponential sums. As a...

Lₚ-deviations from zero of polynomials with integral coefficients

Francisco Luquin (1995)

Acta Arithmetica

L-Reihen imaginär-quadratischen Zahlkörpern und ihre Anwendung auf Klassenzahlprobleme bei quadratischen und biquadratischen Zahlkörpern. II.

Reinhard Schertz (1974)

Journal für die reine und angewandte Mathematik

L-Reihen in imaginär-quadratischen Zahlkörpern und ihre Anwendung auf Klassenzahlprobleme bei quadratischen und biquadratischen Zahlkörpern. I.

Reinhard Schertz (1973)

Journal für die reine und angewandte Mathematik

L-series and their 2-adic valuations at s = 1 attached to CM elliptic curves

Derong Qiu, Xianke Zhang (2002)

Acta Arithmetica

L-Series, Modular Imbeddings, and Signatures.

F. Hirzebruch, W.F. Hammond (1973)

Mathematische Annalen

L-Series of Rankin Type and Their Functional Equations.

Wen-Ch'ing Winnie Li (1979)

Mathematische Annalen

Lubin-Tate formal groups and module structure over Hopf orders

Werner Bley, Robert Boltje (1999)

Journal de théorie des nombres de Bordeaux

Over the last years Hopf orders have played an important role in the study of integral module structures arising in arithmetic geometry in various situations. We axiomatize these situations and discuss the properties of the (integral) Hopf algebra structures which are of interest in this general setting. In particular, we emphasize the role of resolvents for explicit computations. As an illustration we apply our results to determine the Hopf module structure of the ring of integers in relative Lubin-Tate...

Lucas balancing numbers

Kálmán Liptai (2006)

Acta Mathematica Universitatis Ostraviensis

A positive $n$ is called a balancing number if $1 + 2 + \dots + (n - 1) = (n + 1) + (n + 2) + \dots + (n + r) .$ We prove that there is no balancing number which is a term of the Lucas sequence.

Lucas Diophantine triples.

Luca, Florian, Szalay, László (2009)

Integers

Lucas factoriangular numbers

Bir Kafle, Florian Luca, Alain Togbé (2020)

Mathematica Bohemica

We show that the only Lucas numbers which are factoriangular are $1$ and $2$ .

Lucas numbers of the form $p x^{2}$ , where $p$ is prime.

Robbins, Neville (1991)

International Journal of Mathematics and Mathematical Sciences

Lucas partitions.

Robbins, Neville (1998)

International Journal of Mathematics and Mathematical Sciences

Lucas sequences and repdigits

Hayder Raheem Hashim, Szabolcs Tengely (2022)

Mathematica Bohemica

Let ${(G_{n})}_{n \geq 1}$ be a binary linear recurrence sequence that is represented by the Lucas sequences of the first and second kind, which are ${U_{n}}$ and ${V_{n}}$ , respectively. We show that the Diophantine equation $G_{n} = B \cdot (g^{l m} - 1) / (g^{l} - 1)$ has only finitely many solutions in $n, m \in ℤ^{+}$ , where $g \geq 2$ , $l$ is even and $1 \leq B \leq g^{l} - 1$ . Furthermore, these solutions can be effectively determined by reducing such equation to biquadratic elliptic curves. Then, by a result of Baker (and its best improvement due to Hajdu and Herendi) related to the bounds of the integral points on...

Currently displaying 441 – 460 of 462

Previous Page 23 Next