Oleg N. German
In this paper we describe the spectrum of values of weak uniform Diophantine exponents of lattices in arbitrary dimension.
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Oleg N. German
In this paper we describe the spectrum of values of weak uniform Diophantine exponents of lattices in arbitrary dimension.
John Friedlander, Henryk Iwaniec
Improvements of the Large Sieve for Special Sequences
Chunhui Liu
In this paper, we will give a uniform upper bound of the number of rational points of bounded height in non-singular curves by applying the global determinant method.
Minoru Wakimoto
In this paper, we study modular transformation properties of a certain class of functions with indefinite quadratic forms.
Tom Kempton
In this article we study the local structure of the Fibonacci Partition Function by relating it to a cocycle over an irrational rotation.
Keita Nakai
We prove the universality theorem for the iterated integrals of logarithms of $L$-functions in the Selberg class on some line parallel to the real axis.
Heng Du, Tong Liu
We show all Laurent $F$-crystals over $p$-adic fields are overconvergent.
Genki Shibukawa
We extend the theorem by Olmsted (1945) and Carlitz-Thomas (1963) on rational values of trigonometric functions to powers of trigonometric functions.
Helmut Prodinger
Recent results about sums of cubes of Fibonacci numbers [Frontczak, 2018] are extended to arbitrary powers.
Kazuaki Tajima, Akihiko Yukie
We determine all orbits of two prehomogeneous vector spaces rationally over an arbitrary perfect field in this paper.
Yüksel Soykan
In this paper, we define Tribonacci and Tribonacci-Lucas matrix sequences and investigate their properties.
Jaehoon Lee
We study the Λ-module structure of the Mordell-Weil, Selmer, and Tate-Shafarevich groups of an abelian variety over \mathbb{Z}_p-extensions.
Stephan Baier
We prove a large sieve inequality for square norm moduli in Z[i].
Damien Bernard
We evaluate the integral mollified second moment of L-functions of primitive cusp forms and we obtain, for such L-function, an explicit positive proportion of zeros which lie on the critical line.
Sinan Unver
We prove that the algebra of p-adic multi-zeta values are contained in another algebra which is defined explicitly in terms of series.
Masood Aryapoor
A characterization of multiplicative (and additive) arithmetical functions is given. Using this characterization, we show that the group of multiplicative arithmetical functions is isomorphic to the group of additive arithmetical functions.
Jesus Guillera
We prove some "divergent" Ramanujan-type series for $1/π$ and $1/π^2$ applying a Barnes-integrals strategy of the WZ-method.
K. Soundararajan
Assuming the Riemann hypothesis we demonstrate the existence of smooth numbers in certain short intervals.
D. R. Heath-Brown
It is shown, subject to the abc-conjecture, that \[\sum_{n\le N}\exp(2πiαn^3)\ll_{ε,α}N^{5/7+ε}\] for any $ε>0$ and any quadratic irrational $α$.
Martin Johnson
In this paper I argue that nursing research is losing its way. There are a number of ways in which this is happening; for example, people are spending much more time writing about methodology than getting on with the research itself and the reporting of discovery. Here, I address the extent to which we are debilitating the research enterprise through what passes as ‘ethics’ and ‘governance’ . I will refer to examples from nursing and related research to illustrate the gradual development of greater concern for the well-being of research participants and the prevention of harm. I will go on to illustrate how, in comparison to the search for knowledge in the wider world, the health professions (and in the UK nurses in particular) are making research more difficult to execute than it needs to be. In the development of defensive rules and procedures we have somehow forgotten exactly from what harms we are protecting our patients, students and staff . For those looking for a theoretical background to my views, they are, in essence, consequential, and I hope to show that with a harms and benefits approach we could bring much common sense to the critical appraisal of previous research and the approval and conduct of nursing research now and in the future.
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