Lambert multipliers of the range of composition operators

M. R. Jabbarzadeh; S. Khalil Sarbaz

Displaying similar documents to “Lambert multipliers of the range of composition operators”

Conditional multipliers and essential norm of $u C_{ϕ}$ between $L^{p}$ spaces.

Jabbarzadeh, M.R. (2010)

Banach Journal of Mathematical Analysis [electronic only]

Similarity:

On a reverse of Ando-Hiai inequality.

Seo, Yuki (2010)

Banach Journal of Mathematical Analysis [electronic only]

Similarity:

Solvability and asymptotics of solutions of crack-type boundary-contact problems of the ocuple-stress elasticity.

Chkadua, O. (2003)

Georgian Mathematical Journal

Similarity:

Matrix order in Bohr inequality for operators.

Fujii, Masatoshi, Zuo, Hongliang (2010)

Banach Journal of Mathematical Analysis [electronic only]

Similarity:

Ramanujan's formulas for the explicit evaluation of the Rogers-Ramanujan continued fraction and theta-functions

Soon-Yi Kang (1999)

Acta Arithmetica

Similarity:

On the number of abelian groups of a given order (supplement)

Hong-Quan Liu (1993)

Acta Arithmetica

Similarity:

1. Introduction. The aim of this paper is to supply a still better result for the problem considered in [2]. Let A(x) denote the number of distinct abelian groups (up to isomorphism) of orders not exceeding x. We shall prove Theorem 1. For any ε > 0, $A (x) = C ₁ x + C ₂ x^{1 / 2} + C ₃ x^{1 / 3} + O (x^{50 / 199 + ε})$ , where C₁, C₂ and C₃ are constants given on page 261 of [2]. Note that 50/199=0.25125..., thus improving our previous exponent 40/159=0.25157... obtained in [2]. To prove Theorem 1, we shall proceed along the line of approach presented...