Related papers: On the Clemens-Schmid exact sequence
We study certain double--series inequalities, which are motivated by weighted Hardy inequalities.
In this paper, we consider $k$-free numbers over Beatty sequences. New results are given.
We prove some symmetric $q$-congruences.
We derive weighted sums, including binomial and double binomial sums, for the generalized Fibonacci sequence $\{G_m\}$ where for $m\ge 2$, $G_m=G_{m-1}+G_{m-2}$ with initial values $G_0$ and $G_1$.
A symplectic realization and some symmetries of a Rikitake type system are presented.
Special cases of Weber-Schafheitlin type integrals are evaluated analytically.
A class of generalized Schr\"{o}dinger problems in bounded domain is studied. A complete overview of the set of solutions is provided, depending on the values assumed by parameters involved in the problem. In order to obtain the results, we…
Chen and Cheung [C.-P. Chen, W.-S. Cheung, Sharpness of Wilker and Huygens type inequalities, J. Inequal. Appl. 2012 (2012) 72, \url{http://dx.doi.org/10.1186/1029-242X-2012-72}] established sharp Wilker and Huygens-type inequalities. These…
This article present a new, direct and simple formula for constructing Mignotte sequences.
This is a survey on Kawaguchi-Silverman conjecture.
D. G. Higman generalized a coherent configuration and defined a weight. In this article, we will modify the definition and investigate weights on coherent configurations. If our weights are on a thin homogeneous coherent configuration, that…
We use the relations between quadrics, trace codes and algebraic curves to construct algebraic curves over finite fields with many points and to compute generalized Hamming weights of codes.
These Lecture notes give an introduction to Regge calculus as a discrete model of General Relativity.
We discuss some questions about Gromov-Witten classes of target stacks.
In this note we study some sequences whose ratio converges to the square root of rationals. Further we analyze some related sequences obtained when the above mentioned ratio simplifies.
Using the notion of generalized weight we improve estimates on the parameters of quantum codes obtained by Steane's construction from binary codes. This yields several new families of quantum codes.
Several exact expansions as well as lower and upperbounds of the Kermack and McKendrick SIR equations are presented.
Concentration of measure is studied, and obtained, for stable and related random vectors.
This paper continues the work which attempts to understand the general properties of the graded algebras associated with Hecke symmetries without a restriction on the parameter q of the Hecke relation imposed in earlier results.
We explore the concentration properties of the ratio between the geometric mean and the arithmetic mean, showing that for certain sequences of weights one does obtain concentration, around a value that depends on the sequence.