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            <subfield code="a">Matus, Piotr</subfield>
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            <subfield code="a">Monotone difference schemes for weakly coupled elliptic and parabolic systems</subfield>
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            <subfield code="c">2017</subfield>
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            <subfield code="a">The present paper is devoted to the development of the theory of monotone difference schemes, approximating the so-called weakly coupled system of linear elliptic and quasilinear parabolic equations. Similarly to the scalar case, the canonical form of the vector-difference schemes is introduced and the definition of its monotonicity is given. This definition is closely associated with the property of non-negativity of the solution. Under the fulfillment of the positivity condition of the coefficients, two-side estimates of the approximate solution of these vector-difference equations are established and the important a priori estimate in the uniform norm C is given.</subfield>
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            <subfield code="9">This project has received funding from the European Union’s Horizon 2020 research and innovation program under grant agreement No H2020 705402-poro sos</subfield>
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            <subfield code="a">Applied Mathematics</subfield>
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            <subfield code="a">Numerical Analysis</subfield>
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            <subfield code="a">Gaspar Lorenz, Francisco José</subfield>
            <subfield code="u">Universidad de Zaragoza</subfield>
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            <subfield code="a">Hieu, Le Minh</subfield>
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            <subfield code="a">Tuyen, Vo Thi Kim</subfield>
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            <subfield code="1">2005</subfield>
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            <subfield code="a">Universidad de Zaragoza</subfield>
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            <subfield code="g">17, 2 (2017), 287-298</subfield>
            <subfield code="p">Comput. methods appl. math.</subfield>
            <subfield code="t">Computational Methods in Applied Mathematics</subfield>
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