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Applicable Analysis
An International Journal
Volume 100, 2021 - Issue 13
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Articles

Global existence and blow-up of solutions to a semilinear heat equation with logarithmic nonlinearity

Jingmei PengSchool of Mathematics and Statistics, Southwest University, Chongqing, People's Republic of ChinaView further author information
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Jun ZhouSchool of Mathematics and Statistics, Southwest University, Chongqing, People's Republic of ChinaCorrespondence[email protected]
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Pages 2804-2824 | Received 01 Jan 2019, Accepted 30 Oct 2019, Published online: 06 Dec 2019

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Sabbavarapu Nageswara Rao, Mahammad Khuddush, Manoj Singh & Mutum Zico Meetei. (2023) Infinite-time blowup and global solutions for a semilinear Klein–Gordan equation with logarithmic nonlinearity. Applied Mathematics in Science and Engineering 31:1.
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Articles from other publishers (6)

Fengjie Li & Ping Li. (2024) A Note on a Mixed Pseudo-Parabolic Kirchhoff Equation with Logarithmic Damping. Journal of Dynamical and Control Systems.
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Mahammad Khuddush, K. Rajendra Prasad & B. Bharathi. (2022) Global existence and blowup of solutions for a semilinear Klein-Gordon equation with the product of logarithmic and power-type nonlinearity. ANNALI DELL'UNIVERSITA' DI FERRARA 68:1, pages 187-201.
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Erhan Pişkin & Tuğrul Cömert. (2022) Existence and decay of solutions for a parabolic type Kirchhoff equation with logarithmic nonlinearity. Advanced Studies: Euro-Tbilisi Mathematical Journal 15:1.
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Fugeng Zeng, Qigang Deng & Dongxiu Wang. (2021) Global Existence and Blow-Up for the Pseudo-parabolic p(x)-Laplacian Equation with Logarithmic Nonlinearity. Journal of Nonlinear Mathematical Physics 29:1, pages 41-57.
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Nguyen Van Y, Nhan Le & Le Xuan Truong. (2022) On a viscoelastic heat equation with logarithmic nonlinearity. Electronic Journal of Qualitative Theory of Differential Equations:55, pages 1-21.
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Tuğrul CÖMERT & Erhan PİŞKİN. (2021) BLOW UP AT INFINITY OF WEAK SOLUTIONS FOR A HIGHER-ORDER PARABOLIC EQUATION WITH LOGARITHMIC NONLINEARITY. Journal of Universal Mathematics 4:2, pages 118-127.
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