Results 11 to 20 of about 51,978 (203)

Discussion Paper: A New Mathematical Framework for Representation and Analysis of Coupled PDEs

IFAC-PapersOnLine, 2019
We present a computational framework for stability analysis of systems of coupled linear Partial-Differential Equations (PDEs). The class of PDE systems considered in this paper includes parabolic, elliptic and hyperbolic systems with Dirichlet, Neuman and mixed boundary conditions.
Matthew M. Peet, Sachin Shivakumar, Amritam Das, S. Weiland   +3 more
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New investigation on soliton solutions of two nonlinear PDEs in mathematical physics with a dynamical property: Bifurcation analysis

Open Physics
Abstract To comprehend nonlinear dynamics, one must have access to soliton solutions, which faithfully portray the actions of numerous physical systems and nonlinear equations. Notable nonlinear equations in relativistic physics, quantum field theory, nonlinear optics, dispersive wave phenomena, contemporary industrial applications, and ...
Md. Monir Hossain, Salah Boulaaras, Abdulkafi Mohammed Saeed, Hussain Gissy, Md Nur Hossain, M. Mamun Miah   +5 more
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PDE models for American options with counterparty risk and two stochastic factors: Mathematical analysis and numerical solution

Computers & Mathematics with Applications, 2019
Abstract In this article we propose new linear and nonlinear partial differential equations (PDEs) models for pricing American options and total value adjustment in the presence of counterparty risk. An innovative aspect comes from the consideration of stochastic spreads, which increases the dimension of the problem.
Íñigo Arregui, Beatriz Salvador, Daniel Ševčovič, Carlos Vázquez   +3 more
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Introducing the Workshop on Variational Analysis, PDEs and Mathematical Economics

Atti della Accademia Peloritana dei Pericolanti : Classe di Scienze Fisiche, Matematiche e Naturali, 2020
In this preface we describe the Workshop “Variational Analysis, PDEs and Mathematical Economics” held in Messina on September 19-20, 2019, to celebrate the 75th birthday of Antonino Maugeri. This special issue of AAPP collects some scientific results presented during the Workshop.
Maria Bernadette Donato, Monica Milasi
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Editorial: Dynamical systems, PDEs and networks for biomedical applications: Mathematical modeling, analysis and simulations [PDF]

Frontiers in Physics, 2023
André H. Erhardt, Krasimira Tsaneva‐Atanasova, Glenn Terje Lines, Erik A. Martens   +3 more
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On mathematical analysis of a micro-scale Boltzmann-Maxwell’s PDEs model for a plasma flow influence by non-linear sinusoidal external electric field: Novel irreversibility analysis of plasma kinetic theory

Alexandria Engineering Journal
Unfortunately, the scientific research concerned with the micro-scale mathematical models in plasma has very few numbers compared with the other mathematical models. However, the microscopic fields are related to all modern technology like nano and micro technology, quantum computers, and many other essential applications.
Taha Zakaraia Abdel Wahid, Zaki Mrzog Alaofi, Taha Radwan   +2 more
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Special issue on degenerate and singular PDEs and phenomena in analysis and mathematical physics

Journal of Mathematical Analysis and Applications, 2008
Vicenţiu D. Rădulescu
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Dynamical Systems, PDEs and Networks for Biomedical Applications: Mathematical Modeling, Analysis and Simulations

, 2023
André H. Erhardt, Krasimira Tsaneva‐Atanasova, Glenn Terje Lines, Erik A. Martens   +3 more
openalex   +2 more sources

Weak Continuity and Compactness for Nonlinear Partial Differential Equations [PDF]

, 2015
We present several examples of fundamental problems involving weak continuity and compactness for nonlinear partial differential equations, in which compensated compactness and related ideas have played a significant role.
Chen, Gui-Qiang G.
core   +1 more source

A class of second-order geometric quasilinear hyperbolic PDEs and their application in imaging science [PDF]

, 2019
In this paper, we study damped second-order dynamics, which are quasilinear hyperbolic partial differential equations (PDEs). This is inspired by the recent development of second-order damping systems for accelerating energy decay of gradient flows.
Dong, Guozhi, Hintermüller, Michael, Zhang, Ye   +2 more
core   +3 more sources