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<field name="value">Cano, Begoña</field>
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<field name="value">Reguera López, Nuria</field>
<field name="authority">470</field>
<field name="confidence">600</field>
<field name="orcid_id">0000-0002-6219-5531</field>
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<field name="value">In this paper a thorough analysis is carried out of the type of order reduction&#xd;
that Lawson methods exhibit when used to integrate nonlinear initial boundary&#xd;
value problems. In particular, we focus on nonlinear reaction-diffusion problems, and therefore, this study is important in a large number of practical&#xd;
applications modeled by this type of nonlinear equations. A theoretical study of&#xd;
the local and global error of the total discretization of the problem is carried out,&#xd;
taking into account both, the error coming from the space discretization and&#xd;
that due to the integration in time. These results are also corroborated by the&#xd;
numerical experiments performed in this paper.</field>
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<field name="value">Ministerio de Ciencia e Innovación and Regional Development European Funds, Grant/Award Number: PGC2018-101443-B-I00; Junta de Castilla y León and Feder, Grant/Award Number: VA169P20</field>
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<field name="value">Mathematical Methods in the Applied Sciences. 2022, V. 45, n. 17, p. 11319-11330</field>
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<field name="value">Exponential methods</field>
<field name="value">Lawson methods</field>
<field name="value">Nonlinear reaction-diffusion problems</field>
<field name="value">Order reduction</field>
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<field name="value">CMMSE: Analysis of order reduction when Lawson methods integrate nonlinear initial boundary value problems</field>
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