About the Journal

Mathematical Modelling and Analysis publishes original research on all areas of mathematical modelling and analysis. More information ...


Current Issue

Published: 2020-03-18

Articles

M-matrices and convergence of finite difference scheme for parabolic equation with integral boundary condition

Regimantas Čiupaila, Mifodijus Sapagovas, Kristina Pupalaigė
Abstract 175 | PDF Downloads 162

Page 167-183

Fourth-order pattern forming PDEs: partial and approximate symmetries

Sameerah Jamal, Andrew G. Johnpillai
Abstract 115 | PDF Downloads 106

Page 198-207

A quadratic C0 interior penalty method for the quad-curl problem

Zhengjia Sun, Fuzheng Gao, Chao Wang, Yi Zhang
Abstract 120 | PDF Downloads 96

Page 208-225

Decay rates for a coupled viscoelastic Lamé system with strong damping

Baowei Feng, Haiyan Li
Abstract 116 | PDF Downloads 113

Page 226-240

Analytic self-similar solutions of the Kardar-Parisi-Zhang interface growing equation with various noise terms

Imre F. Barna, Gabriella Bognár, Mohammed Guedda, László Mátyás, Krisztián Hriczó
Abstract 117 | PDF Downloads 89

Page 241-256

Application of higher order Haar wavelet method for solving nonlinear evolution equations

Mart Ratas, Andrus Salupere
Abstract 116 | PDF Downloads 118

Page 271-288

After seven years of partnership with Taylor & Francis in co-publishing of Mathematical Modelling and Analysis, we are proud to announce that from 2018 Mathematical Modelling and Analysis will be published by VGTU Press as an Open Access journal. All future articles will be published under a CC-BY 4.0 licence. All published papers are expected to be uploaded into the new journal system by the end of 2018 and will be accessible under the same CC-BY 4.0 licence. In the meantime you can find the journal archive on the Taylor & Francis platform  http://www.tandfonline.com/toc/tmma20/current

Currently, we are still in the process of improving our new journal system by uploading archives, and implementing tools to make the publishing process more effective. Such major changes require a lot of work and the VGTU Press team is dedicated to do their best through the transition period. Therefore, we appreciate your patience during this period, and we would be grateful for any feedback that will help improve the new system - to send your comments please e-mail  eleidyba@vgtu.lt

We are confident that publishing the journal Open Access will increase its impact and reach, and we encourage all authors to submit their papers to Mathematical Modelling and Analysis.