Hasil untuk "q-bio.TO"

F. Arecchi, R. Meucci, G. Puccioni et al.

Arun Rai, Ilgaz Arikan, J. Pye et al.

M. El-Tawil, S. N. Huseen

Carole Emile

C. Jansen, I. Al-Naib, N. Born et al.

T. Abdeljawad, D. Baleanu

Abstract Caputo q-fractional derivatives are introduced and studied. A Caputo -type q-fractional initial value problem is solved and its solution is expressed by means of a new introduced q-Mittag–Leffler function. Some open problems about q-fractional integrals are proposed as well.

D. Frankel, H. Richet, A. Renvoisé et al.

To assess Q fever in France, we analyzed data for 1985–2009 from the French National Reference Center. A total of 179,794 serum samples were analyzed; 3,723 patients (one third female patients) had acute Q fever. Yearly distribution of acute Q fever showed a continuous increase. Periodic variations were observed in monthly distribution during January 2000–December 2009; cases peaked during April–September. Q fever was diagnosed more often in patients in southeastern France, where our laboratory is situated, than in other areas. Reevaluation of the current positive predictive value of serologic analysis for endocarditis was performed. We propose a change in the phase I (virulent bacteria) immunoglobulin G cutoff titer to >1,600. Annual incidences of acute Q fever and endocarditis were 2.5/100,000 persons and 0.1/100,000 persons, respectively. Cases and outbreaks of Q fever have increased in France.

A. Bayad, Taekyun Kim

In this paper, we give relations involving values of q-Bernoulli, q-Euler, and Bernstein polynomials. Using these relations, we obtain some interesting identities on the q-Bernoulli, q-Euler, and Bernstein polynomials.

D. Vernooy, A. Furusawa, N. Georgiades et al.

I. Karagiannis, B. Schimmer, A. Lier et al.

H. Gidding, Cate Wallace, G. Lawrence et al.

P. Mehta, Sean P. Meyn

Vijay Gupta

F. Atici, P. Eloe

Abstract The study of fractional q-calculus in this paper serves as a bridge between the fractional q-calculus in the literature and the fractional q-calculus on a time scale , where to ∈ ℝ and 0 < q < 1. By use of time scale calculus notation, we find the proof of many results more straight forward. We shall develop some properties of fractional q-calculus, we shall develop some properties of a q-Laplace transform, and then we shall employ the q-Laplace transform to solve fractional q-difference equations.