Vol. 38 No. 4 (2015) | Quaestiones Mathematicae

When does a kernel generate a nuclear operator?

D Popa

457-462

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Calculating the output distribution of stack filters that are erosion-dilation cascades, in particular LULU-filters

R Anguelov, P.W. Butler, C.H. Rohwer, M Wild

463-482

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The ternary exponential Diophantine equation concerning Pythagorean triplets

H Di, Z Wenpeng

483-494

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Certain curvature conditions on generalized Sasakian space-forms

U.C. De, A Yildiz

495-504

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Statistical convergence of order ɑ for difference sequences

Y Altin, H Altinok, R Çolak

505-514

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On simple permanence

D.S. Djordjević, R.E. Harte, S.Ć Živković-Zlatanović

515-528

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The generalized Borel-de Siebenthal theorem

C-I Hsin

529-534

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Some inplace identities for integer compositions

A.O. Munagi, J.A. Sellers

535-540

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A structure preserving generalization of independence, domination and irredundance

P Grobler

541-551

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Some properties on the integral of the product of several Euler polynomials

T Kim

553-562

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Bounds on the global domination number

W.J. Desormeaux, P.E. Gibson, T.W. Haynes

563-572

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Polynomially Riesz elements

S.Ć. Živković-Zlatanović, R.E. Harte

753-586

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A convergence theory for probabilistic metric spaces

G Jäger

587-599

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Quaestiones Mathematicae
Journal / Quaestiones Mathematicae / Vol. 38 No. 4 (2015) / Articles

Articles

When does a kernel generate a nuclear operator?

Calculating the output distribution of stack filters that are erosion-dilation cascades, in particular LULU-filters

The ternary exponential Diophantine equation concerning Pythagorean triplets

Certain curvature conditions on generalized Sasakian space-forms

Statistical convergence of order ɑ for difference sequences

On simple permanence

The generalized Borel-de Siebenthal theorem

Some inplace identities for integer compositions

A structure preserving generalization of independence, domination and irredundance

Some properties on the integral of the product of several Euler polynomials

Bounds on the global domination number

Polynomially Riesz elements

A convergence theory for probabilistic metric spaces

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