Every ${\rm M}_1$-integrable function is Pfeffer integrable

D. J. F. Nonnenmacher

Displaying similar documents to “Every $M_{1}$ -integrable function is Pfeffer integrable”

Equivalent definitions of regular generalized Perron integral

Jaroslav Kurzweil, Jiří Jarník (1992)

Czechoslovak Mathematical Journal

Similarity:

Pfeffer integrability does not imply $M_{1}$ -integrability

Jiří Jarník, Jaroslav Kurzweil (1994)

Czechoslovak Mathematical Journal

Similarity:

Jaroslav Kurzweil septuagenarian

Jiří Jarník, Štefan Schwabik (1996)

Czechoslovak Mathematical Journal

Similarity:

The divergence theorem and Perron integration with exceptional sets

Wolfgang B. Jurkat (1993)

Czechoslovak Mathematical Journal

Similarity:

A WKB analysis of the Alfvén spectrum of the linearized magnetohydrodynamics equations

Manuel Núñez, Jesús Rojo (1993)

Applications of Mathematics

Similarity:

Small perturbations of an equilibrium plasma satisfy the linearized magnetohydrodynamics equations. These form a mixed elliptic-hyperbolic system that in a straight-field geometry and for a fixed time frequency may be reduced to a single scalar equation div $(A_{1} Δ_{u}) + A_{2} u = 0$ , where $A_{1}$ may have singularities in the domaind $U$ of definition. We study the case when $U$ is a half-plane and $u$ possesses high Fourier components, analyzing the changes brought about by the singularity $A_{1} = \infty$ . We show that absorptions...

Displaying similar documents to “Every M 1 -integrable function is Pfeffer integrable”

Equivalent definitions of regular generalized Perron integral

Pfeffer integrability does not imply M 1 -integrability

Jaroslav Kurzweil septuagenarian

The divergence theorem and Perron integration with exceptional sets

A WKB analysis of the Alfvén spectrum of the linearized magnetohydrodynamics equations

Displaying similar documents to “Every $M_{1}$ -integrable function is Pfeffer integrable”

Pfeffer integrability does not imply $M_{1}$ -integrability