Hasil untuk "q-bio.SC"

Junjuan Zhang, Xiangtao Yu, Jing Wang et al.

Anne-Marie Day

F. Gouvêa, N. Yui

The proof of Serre's conjecture on Galois representations over finite fields allows us to show, using a method due to Serre himself, that all rigid Calabi-Yau threefolds defined over Q are modular.

C. Zhang, X. Zhang, Q. Wang et al.

M. Salmon, B. Howells., E. Glencross et al.

T. W. Spencer, J. Sonnad, T. M. Butler

D. C. Lamb, N. Grist

T. Koornwinder

A tutorial introduction is given to q-special functions and to q-analogues of the classical orthogonal polynomials, up to the level of Askey-Wilson polynomials.

M. Ablikim, M. Achasov, X. Ai et al.

An energy scan near the tau pair production threshold has been performed using the BESIII detector. About 24 pb(-1) of data, distributed over four scan points, were collected. This analysis is based on t pair decays to ee, e mu, eh, h, hh, e.,. and p. final states, where h denotes a charged p or K. The mass of the t lepton is measured from a maximum likelihood fit to the t pair production cross- section data to be m(tau) = 1776.91 +/- 0.12_0.10 - 0.13 _ MeV/c(2), which is currently the most precise value in a single measurement.

R. Roth, G. Seroussi

R. Parthasarathy, K. Viswanathan

S. K. Bajpai, G. Kapoor, O. Juneja

W. Al-salam, A. Verma

In this note we give a discrete analogue, the so called $q$-analogue, of the well known fractional version of Leibniz formula, i.e., the formula which expresses the fractional integral of the product of two functions in terms of the derivatives and fractional integrals of each. Our discrete analogue is naturally suited to be applied to basic or Heine series. We give three such applications.

W. A. Al-Salam

L. M. Butler

M. Dubois-Violette, R. Kerner

We recall the definition of $q$-differential algebras and discuss some representative examples. In particular we construct the $q$-analog of the Hochschild coboundary. We then construct the universal $q$-differential envelope of a unital associative algebra and study its properties. The paper also contains general results on $d^N=0$.

Junya Satoh

M. Chaichian, Z. Popowicz, P. Prešnajder

B. Phibbs, F. Marcus, H. Marriott et al.

S. Abramov, P. Paule, M. Petkovšek