ABSTRACT If denotes the kth positive zero of the Bessel function J(x), it has been shown.lvk recently by Lorch and Szego [2] that Jl increases with v in v) 0 and that (with k fixed in 2,3,...) j " increases in 0 (v < 3838. Furthermore, Wong and Lang have now extended the latter result, s well, to the range v)0. The present paper, by using a different kind of anMysis, re-obtains these conclusions &s a speciM case of a more general result concerning the positive zeros of the function 2az Jr(z)+bzJ(z)+ cJv(z). Here, the constants a,b md e are subject to certain mild restrictions
AbstractIt is shown here that the first three terms of the asymptotic expansion of jvk, k = 1, 2, 3,...
ABSTRACT. We consider the positive zeros j u k, k — 1,2,..., of the second deriva-tive of the Bessel...
AbstractLet jvk and Cvk denote the kth positive zeros of the Bessel function Jv(x) of the first kind...
AbstractThe present article is concerned with lower and upper bounds of the first positive zero of t...
AbstractLet Jv(z) be the Bessel function of the first kind and of order v, Jv′(z) the derivative of ...
AbstractLet Jv(z) be the Bessel function of the first kind and of order v, Jv′(z) the derivative of ...
AbstractIt is proved that the positive zeros jν, k, k = 1,2,…, of the Bessel function Jν(x) of the f...
AbstractWe derive upper and lower bounds to the kth positive zero of the Bessel function of the firs...
AbstractLet jv,k be the kth positive zero of the Bessel function Jv(z) of the first kind and order v...
AbstractWe derive upper and lower bounds to the kth positive zero of the Bessel function of the firs...
AbstractLet jv,k be the kth positive zero of the Bessel function Jv(z) of the first kind and order v...
AbstractThe first positive zero jv,1 of the Bessel function jv(x) has the asymptotic expansion jv,1=...
AbstractThe present article is concerned with lower and upper bounds of the first positive zero of t...
AbstractIt was conjectured by Á. Elbert in J. Comput. Appl. Math. 133 (2001) 65–83 that, given two c...
AbstractUsing a functional analytic method we give some results concerning common zeros of the ordin...
AbstractIt is shown here that the first three terms of the asymptotic expansion of jvk, k = 1, 2, 3,...
ABSTRACT. We consider the positive zeros j u k, k — 1,2,..., of the second deriva-tive of the Bessel...
AbstractLet jvk and Cvk denote the kth positive zeros of the Bessel function Jv(x) of the first kind...
AbstractThe present article is concerned with lower and upper bounds of the first positive zero of t...
AbstractLet Jv(z) be the Bessel function of the first kind and of order v, Jv′(z) the derivative of ...
AbstractLet Jv(z) be the Bessel function of the first kind and of order v, Jv′(z) the derivative of ...
AbstractIt is proved that the positive zeros jν, k, k = 1,2,…, of the Bessel function Jν(x) of the f...
AbstractWe derive upper and lower bounds to the kth positive zero of the Bessel function of the firs...
AbstractLet jv,k be the kth positive zero of the Bessel function Jv(z) of the first kind and order v...
AbstractWe derive upper and lower bounds to the kth positive zero of the Bessel function of the firs...
AbstractLet jv,k be the kth positive zero of the Bessel function Jv(z) of the first kind and order v...
AbstractThe first positive zero jv,1 of the Bessel function jv(x) has the asymptotic expansion jv,1=...
AbstractThe present article is concerned with lower and upper bounds of the first positive zero of t...
AbstractIt was conjectured by Á. Elbert in J. Comput. Appl. Math. 133 (2001) 65–83 that, given two c...
AbstractUsing a functional analytic method we give some results concerning common zeros of the ordin...
AbstractIt is shown here that the first three terms of the asymptotic expansion of jvk, k = 1, 2, 3,...
ABSTRACT. We consider the positive zeros j u k, k — 1,2,..., of the second deriva-tive of the Bessel...
AbstractLet jvk and Cvk denote the kth positive zeros of the Bessel function Jv(x) of the first kind...