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ELECTRONIC JOURNAL OF DIFFERENTIAL EQUATIONS (EJDE) ELECTRONIC JOURNAL OF DIFFERENTIAL EQUATIONS (EJDE) Since its foundation in 1993, this e-journal has been dedicated to the rapid dissemination of high quality research in mathematics It has ISSN number 1072-6691, and its articles are indexed by Math Reviews, Zentralblatt für Mathematik, and Thomson Reuters web of knowledge
Electronic Journal of Differential Equations Fengxiang Zhao, Haotian Tang, Jiashan Zheng, Kaiqiang Li; Existence and boundedness of solutions for a parabolic-parabolic predator-prey model, Vol 2025 (2025), No
Electronic Journal of Differential Equations Submissions: Please submit the PDF file of your manuscript via https: ejde-ojs-txstate tdl org ejde In your message to the editor, please indicate 3 possible referees whose areas of research are closely related to the topic of your manuscript
Electron. J. Differential Equations Submitted April 11, 2024 Published October 31, 2024 Math Subject Classifications: 35K05, 35A01, 35K58, 35K65, 35B33 Key Words: Global solution for coupled parabolic systems with degenerate coefficients and time-weighted sources DOI: 10 58997 ejde 2024 67 Show me the PDF file (438 KB), TEX file for this article
LAPLACE TRANSFORM OF FRACTIONAL ORDER DIFFERENTIAL EQUATIONS Abstract In this article, we show that Laplace transform can be applied to fractional system To this end, solutions of linear fractional-order equations are rst derived by a direct method, without using Laplace transform Then the solutions of fractional-order di erential equations are estimated by employing Gronwall and Holder inequalities They are showed be to of exponential order, which
Electronic Journal of Differential Equations Shuaishuai Lu, Xue Yang; Stability and rate of decay for solutions to stochastic differential equations with Markov switching, Vol 2024 (2024), No 01, pp 1-16 Zhaowei Lou, Youchao Wu; A KAM theorem for degenerate infinite-dimensional reversible systems, Vol 2024 (2024), No 02, pp 1-20 Jesus Ildefonso Diaz, Tatiana A Shaposhnikova, Alexander V Podolskiy; Strange non-local operators
Electronic Journal of Differential Equations: Monographs A problem is called well-posed if for each set of data there exists exactly one solution and this dependence of the solution on the data is continuous To make this precise we must indicate the space from which the solution is obtained, the space from which the data may come, and the corresponding notion of continuity Our goal in this book is to show that various types of problems are well