Applications are discussed and upper and lower bounds to the zeros of the Airy function are also derived.doi:10.1006/jmaa.1995.1395S. BreenElsevier BVJournal of Mathematical Analysis and ApplicationsS. Breen, Uniform upper and lower bounds on the zeros of Bessel functions of the first kind, J....
AND $P$-ADIC BOUNDS ON DENOMINATORS OF THE FOU 1:07:20 MATTHEW YOUNG_ THE FOURTH MOMENT OF DIRICHLET $L$-FUNCTIONS ALONG A COSET 56:47 THE COSMETIC SURGERY CONJECTURE FOR PRETZEL KNOTS 1:07:48 TOPOLOGY OF SMOOTHINGS OF NON-ISOLATED SINGULARITIES OF COMPLEX SURFACES 1:11:46 SUBHAJIT JANA...
AND $P$-ADIC BOUNDS ON DENOMINATORS OF THE FOU 1:07:20 MATTHEW YOUNG_ THE FOURTH MOMENT OF DIRICHLET $L$-FUNCTIONS ALONG A COSET 56:47 THE COSMETIC SURGERY CONJECTURE FOR PRETZEL KNOTS 1:07:48 TOPOLOGY OF SMOOTHINGS OF NON-ISOLATED SINGULARITIES OF COMPLEX SURFACES 1:11:46 SUBHAJIT JANA...
EK Ifantis,PD Siafarikas - 《Journal of Computational & Applied Mathematics》 被引量: 146发表: 1988年 ``Best possible'' upper and lower bounds for the zeros of the Bessel function $J_u(x)$. Let $j_{u,k}$ denote the $k$-th positive zero of the Bessel function $J_u(x)$. In...
Distribution of the zeros of a polynomial with prescribed lower and upper bounds for its modulus on a compact set26C1026D0530C1030C1542A05A few years ago, the second named author was asked if he knew the largest open simply connected region containing no zero of any polynomial of degree ...
of a n −1 and b n −1 - Bugeaud, Corvaja, et al. - 1990 () Citation Context ...sification: 11J25. Key words: Lower bounds for the height, Subspace Theorem, Linear tori. §1 Introduction. Let a, b be given multiplicatively independent positive integers and let ǫ > 0. In...
AND $P$-ADIC BOUNDS ON DENOMINATORS OF THE FOU 1:07:20 MATTHEW YOUNG_ THE FOURTH MOMENT OF DIRICHLET $L$-FUNCTIONS ALONG A COSET 56:47 THE COSMETIC SURGERY CONJECTURE FOR PRETZEL KNOTS 1:07:48 TOPOLOGY OF SMOOTHINGS OF NON-ISOLATED SINGULARITIES OF COMPLEX SURFACES 1:11:46 SUBHAJIT JANA...
In the current study, we compute some upper bounds for the remainder term of Boole’s quadrature rule involving convex mappings. First, we build a new identity for first-order differentiable mapping, an auxiliary result to establish our required estimate