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Dive into the research topics where Jaak Peetre is active.

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Featured researches published by Jaak Peetre.


Indagationes Mathematicae | 1989

A submultiplicative function

Jan Gustavsson; Lech Maligranda; Jaak Peetre

Let a≥1 and fa (x)=ln(x+a). It is shown that the function fa is submultiplicative on [0,∞) if and only if a ≥ e. 2. Moreover, the function fa is submultiplicative on [1,∞) if and only if a ≥ ao = 1.7550696584…The techniques the authors describe can also be used for other functions f different from fa.


Constructive Approximation | 1990

Hankel operators on planar domains

Jonathan Arazy; Stephen D. Fisher; Jaak Peetre

Let Ω be a bounded domain in the plane whose boundary consists of a finite number of disjoint analytic simple closed curves LetA denote the space of analytic functions on Ω which are square integrable over Ω with respect to area measure and letP denote the orthogonal projection ofL2(Ω,dA) ontoA. A functionb inA induces a Hankel operator (densely defined) onA by the ruleHb(g)=(I−P)bg.This paper continues earlier investigations of the authors and others by determining conditions under whichHb is bounded, compact, or lies in the Schatten-von Neumann idealSp, 1


Rendiconti Del Circolo Matematico Di Palermo | 1993

Comparison of two kinds of Hankel type operators

Jaak Peetre

We compare two kinds of Hankel type operators, the “BJP-operators” introduced by Boman—Janson—Peetre and the “Z-operators” considered by Zhang. We show that every BJP-operator comes as an orthogonal sum ofZ-operators.


Crelle's Journal | 1985

Möbius invariant function spaces.

Jaak Peetre; Jonathan Arazy; Stephen D. Fisher


Journal of The Australian Mathematical Society | 1994

Möbius covariance of iterated Dirac operators

Jaak Peetre; Tao Qian


Crelle's Journal | 1990

An identity for reproducing kernels in a planar domain and Hilbert-Schmidt Hankel operators.

Jaak Peetre; Svante Janson; Jonathan Arazy; Stephen D. Fisher


Integral Equations and Operator Theory | 1989

Some calculations related to fock space and the Shale-Weil representation (To SJ* for many leisurely hours)

Jaak Peetre


Complex Variables and Elliptic Equations | 1988

Hankel forms on multiply connected plane domains. part one. the case of connectivity two

Jaak Peetre


Complex Variables and Elliptic Equations | 1992

Three-line theorems and clifford analysis

Jaak Peetre; Per Sjölin


Glasgow Mathematical Journal | 1991

Projective structures on an annulus and Hankel forms

Jaak Peetre; Genkai Zhang

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Genkai Zhang

Chalmers University of Technology

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Lech Maligranda

Polish Academy of Sciences

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