Vol. 44 No. 5 (2021) | Quaestiones Mathematicae

Strongly primary ideals in rings with zero-divisors

Abdelhaq El Khalfi, Najib Mahdou, Najib Mahdou

569–580

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Some information measures in concomitants of generalized order statistics under iterated Farlie-Gumbel-Morgenstern Bivariate type

H.M. Barakat, I.A. Husseiny

581-598

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Some inequalities for the (p; q)-mixed affine surface areas

Weidong Wang, Xia Zhao

599-613

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Recurrence relation associated with the sums of square binomial coefficients

Hac`ene Belbachir, Abdelghani Mehdaoui

615-624

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A note on Aupetit's perturbation theorem

Sonja Mouton

625-635

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Riemann Soliton within the framework of contact geometry

M.N. Devaraja, H. Aruna Kumara, V. Venkatesha

637–651

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A new factor theorem on generalized absolute Cesaro summability

Huseyin Bor

653-658

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General multiplicative Zagreb indices of trees with given independence number

Selvaraj Balachandran, Tomas Vetrik

659-668

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On some new Gaussian hypergeometric summation formulae with applications

T.K. Pogany, Arjun K. Rathie

669-677

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Positioned numerical semigroups

M.B. Branco, M.C. Faria, J.C. Rosales

679-691

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Generating integer polynomials from X² and X³ using function composition: A study of subnearrings of (z[x];+; ◦)

Erhard Aichinger, Sebastian Kreinecker

693-715

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Quaestiones Mathematicae
Journal / Quaestiones Mathematicae / Vol. 44 No. 5 (2021) / Articles

Articles

Strongly primary ideals in rings with zero-divisors

Some information measures in concomitants of generalized order statistics under iterated Farlie-Gumbel-Morgenstern Bivariate type

Some inequalities for the (p; q)-mixed affine surface areas

Recurrence relation associated with the sums of square binomial coefficients

A note on Aupetit's perturbation theorem

Riemann Soliton within the framework of contact geometry

A new factor theorem on generalized absolute Cesaro summability

General multiplicative Zagreb indices of trees with given independence number

On some new Gaussian hypergeometric summation formulae with applications

Positioned numerical semigroups

Generating integer polynomials from X² and X³ using function composition: A study of subnearrings of (z[x];+; ◦)

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