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[1] |
Maria Lupa, Małgorzata Wróbel, Uniformly bounded Nemytskij operators acting between the Banach spaces of generalized Hölder functions, Journal of Applied Mathematics and Computational Mechanics, 16(4), 2017, pages 37-45.
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[2] |
Maria Lupa, Solutions of some functional equations in a class of generalized Hölder functions, Journal of Applied Mathematics and Computational Mechanics, 15(4), 2016, pages 105-116.
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[3] |
Maria Lupa, On a certain property of generalized Hölder functions, Journal of Applied Mathematics and Computational Mechanics, 14(4), 2015, pages 127-132.
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[4] |
Maria Lupa, A special case of generalized Hölder functions, Journal of Applied Mathematics and Computational Mechanics, 13(4), 2014, pages 81-89.
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[5] |
Małgorzata Klimek, Maria Lupa, Reflection symmetry properties of generalized fractional derivatives, Scientific Research of the Institute of Mathematics and Computer Science, 11(3), 2012, pages 71-80.
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[6] |
Małgorzata Klimek, Maria Lupa, On reflection symmetry in fractional mechanics, Scientific Research of the Institute of Mathematics and Computer Science, 10(1), 2011, pages 109-121.
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[7] |
Małgorzata Klimek, Maria Lupa, On differentiable solutions for one-term nonlinear fractional differential equations, Scientific Research of the Institute of Mathematics and Computer Science, 9(2), 2010, pages 103-113.
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[8] |
Joanna Drozdek, Maria Lupa, Ewa Ładyga, Solution of 2D hyperbolic equation by means of the BEM using discretization in time, Scientific Research of the Institute of Mathematics and Computer Science, 8(1), 2009, pages 19-24.
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[9] |
Joanna Drozdek, Maria Lupa, Ewa Ładyga, Solution of 2D hyperbolic equation by means of the BEM using discretization in time - analysis of solution exactness, Scientific Research of the Institute of Mathematics and Computer Science, 8(1), 2009, pages 25-32.
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[10] |
Maria Lupa, Ewa Ładyga, Application of the Boundary Element Method using discretization in time for numerical solution of hyperbolic equation, Scientific Research of the Institute of Mathematics and Computer Science, 7(1), 2008, pages 83-92.
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[11] |
Maria Lupa, Analytical solution of Cattaneo equation, Scientific Research of the Institute of Mathematics and Computer Science, 6(1), 2007, pages 127-132.
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[12] |
Maria Lupa, Podstawy arytmetyki interwalowej, Scientific Research of the Institute of Mathematics and Computer Science, 4(1), 2005, pages 95-100.
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[13] |
Maria Lupa, Waldemar Lupa, Preferencje edukacyjne młodzieży a oferta edukacyjna szkół, Scientific Research of the Institute of Mathematics and Computer Science, 4(1), 2005, pages 101-109.
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[14] |
Maria Lupa, Romuald Szopa, Wioletta Wojciechowska, Sensitivity analysis of crystallization with respect internal parameters, Scientific Research of the Institute of Mathematics and Computer Science, 3(1), 2004, pages 91-98.
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[15] |
Maria Lupa, Romuald Szopa, Wioletta Wojciechowska, Second generation solidification model. Sensitivity with respect to mould parameters, Scientific Research of the Institute of Mathematics and Computer Science, 1(1), 2002, pages 97-105.
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[16] |
Ewa Majchrzak, Maria Lupa, Ewa Ładyga, W pełni brzegowe sformułowanie MEB dla nieustalonej dyfuzji ciepła, Scientific Research of the Institute of Mathematics and Computer Science, 1(1), 2002, pages 133-142.
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