The general form of local bilinear functions

Milan Práger

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Displaying similar documents to “The general form of local bilinear functions”

Duality theory for linear $n$ -th order integro-differential operators with domain in $L_{m}^{p}$ determined by interface side conditions

Richard C. Brown, Milan Tvrdý, Otto Vejvoda (1982)

Czechoslovak Mathematical Journal

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Bochner product integration

Štefan Schwabik (1994)

Mathematica Bohemica

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A new definition of the product integral is given. The definition is based on a procedure which is analogous to the sum definition of the Bochner integral given by J. Kurzweil and E.J. McShane. The new definition is shown to be equivalent to the seemingly verey different one given by J.D. Dollard and C.N. Friedman in [1] and [2].

Asymptotic expansions of solutions of the equation ${(p (x) y^{'})}^{'} - q (x) y = 0$ with complex-valued coefficients

Miloš Ráb (1972)

Archivum Mathematicum

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Displaying similar documents to “The general form of local bilinear functions”

Duality theory for linear n -th order integro-differential operators with domain in L m p determined by interface side conditions

Bochner product integration

Asymptotic expansions of solutions of the equation ( p ( x ) y ' ) ' - q ( x ) y = 0 with complex-valued coefficients

Duality theory for linear $n$ -th order integro-differential operators with domain in $L_{m}^{p}$ determined by interface side conditions

Asymptotic expansions of solutions of the equation ${(p (x) y^{'})}^{'} - q (x) y = 0$ with complex-valued coefficients