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RASF-PDE 2025 : SPECIAL ISSUE: Recent Advancements in Special Function Theory, Boundary Value Problems, and Partial Differential Equations | |||||||||||
Link: https://www.degruyterbrill.com/dema | |||||||||||
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Call For Papers | |||||||||||
๐๐๐๐พ๐๐ผ๐ ๐๐๐๐๐ ๐ค๐ฃ ๐๐๐๐๐ฃ๐ฉ ๐ผ๐๐ซ๐๐ฃ๐๐๐ข๐๐ฃ๐ฉ๐จ ๐๐ฃ ๐๐ฅ๐๐๐๐๐ก ๐๐ช๐ฃ๐๐ฉ๐๐ค๐ฃ ๐๐๐๐ค๐ง๐ฎ, ๐ฝ๐ค๐ช๐ฃ๐๐๐ง๐ฎ ๐๐๐ก๐ช๐ ๐๐ง๐ค๐๐ก๐๐ข๐จ, ๐๐ฃ๐ ๐๐๐ง๐ฉ๐๐๐ก ๐ฟ๐๐๐๐๐ง๐๐ฃ๐ฉ๐๐๐ก ๐๐ฆ๐ช๐๐ฉ๐๐ค๐ฃ๐จ
Over the last thirty years, the theory of generalized special functions has demonstrated its significance across a broad spectrum of disciplines, from theoretical mathematics to applied sciences. This field has evolved as a generalization of classical special function theory in the complex plane to higher dimensions and has become a refined extension of harmonic analysis. There exist multiple approaches to these generalizations, notably the theory of matrix functions and Clifford algebras, leading to the field known as Clifford analysis. A prime example is quaternionic analysis, which is particularly well-suited for addressing three- and four-dimensional structures. One of the most profound applications of special function theory is its interplay with boundary value problems (BVPs) and partial differential equations (PDEs). These functions frequently serve as solutions or transformation tools for PDEs appearing in mathematical physics, engineering, and applied sciences. Particularly, monogenic functions, derived from first-order PDEs like the Cauchy-Riemann or Dirac equations, play an essential role in solving fundamental equations such as the Laplace, Helmholtz, Maxwell, Schrรถdinger, and Navier-Stokes equations. This special issue in ๐๐๐ ๐ข๐ก๐ฆ๐ง๐ฅ๐๐ง๐๐ข ๐ ๐๐ง๐๐๐ ๐๐ง๐๐๐ (๐๐ ๐ฎ๐ฌ๐ฎ๐ฏ: ๐ฎ.๐ฌ) aims to highlight cutting-edge research in these areas, with a particular focus on the existence and regularity of solutions to PDEs. These considerations are crucial for theoretical advancements as well as practical applications in mathematical modeling, physics, and engineering. Authors are requested to submit their full revised papers complying the general scope of the journal. The submitted papers will undergo the standard peer-review process before they can be accepted. Notification of acceptance will be communicated as we progress with the review process. ==== ๐๐๐๐๐ ๐๐ฟ๐๐๐๐๐ Davron Aslonqulovich Juraev (University of Economics and Pedagogy, Karshi, Uzbekistan) Rakib Efendiev (Baku Engineering University, Baku, Azerbaijan), Mohammed Kbiri Alaoui (King Khalid University, Abha, Saudi Arabia), Mohamed Abdalla (King Khalid University, Abha, Saudi Arabia) ==== ๐ฟ๐๐ผ๐ฟ๐๐๐๐ The deadline for submissions is ๐๐๐๐๐ ๐๐๐ฅ ๐ฏ๐ญ, ๐ฎ๐ฌ๐ฎ๐ฑ, but individual papers will be reviewed and published online on an ongoing basis. ==== ๐๐๐ ๐๐ ๐๐๐ฝ๐๐๐ All submissions to the Special Issue must be made electronically via the online submission system Editorial Manager ๐ก๐ญ๐ญ๐ฉ://๐ฐ๐ฐ๐ฐ.๐๐๐ข๐ญ๐จ๐ซ๐ข๐๐ฅ๐ฆ๐๐ง๐๐ ๐๐ซ.๐๐จ๐ฆ/๐๐๐ฆ๐ Please, choose the category โ๐๐๐๐พ๐๐ผ๐ก ๐๐๐๐๐ ๐ค๐ฃ ๐๐๐๐๐ฃ๐ฉ ๐ผ๐๐ซ๐๐ฃ๐๐๐ข๐๐ฃ๐ฉ๐จ ๐๐ฃ ๐๐ฅ๐๐๐๐๐ก ๐๐ช๐ฃ๐๐ฉ๐๐ค๐ฃ ๐๐๐๐ค๐ง๐ฎ, ๐ฝ๐ค๐ช๐ฃ๐๐๐ง๐ฎ ๐๐๐ก๐ช๐ ๐๐ง๐ค๐๐ก๐๐ข๐จ, ๐๐ฃ๐ ๐๐ฟ๐ ==== ๐พ๐๐๐๐ผ๐พ๐ ๐๐๐ฆ๐จ๐ง๐ฌ๐ญ๐ซ๐๐ญ๐ข๐จ.๐๐๐ข๐ญ๐จ๐ซ๐ข๐๐ฅ@๐๐๐ ๐ซ๐ฎ๐ฒ๐ญ๐๐ซ.๐๐จ๐ฆ ๐๐ฌ๐ฌ๐ข๐ฌ๐ญ๐๐ง๐ญ๐๐๐ง๐๐ ๐ข๐ง๐ ๐๐๐ข๐ญ๐จ๐ซ@๐๐๐ ๐ซ๐ฎ๐ฒ๐ญ๐๐ซ.๐๐จ๐ฆ ==== ๐๐ค๐ง ๐ข๐ค๐ง๐ ๐๐ฃ๐๐ค๐ง๐ข๐๐ฉ๐๐ค๐ฃ, ๐ฅ๐ก๐๐๐จ๐ ๐ซ๐๐จ๐๐ฉ ๐ค๐ช๐ง ๐ฌ๐๐๐จ๐๐ฉ๐. https://www.degruyterbrill.com/dema |
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