Results 81 to 90 of about 2,183,872 (273)
This research work investigates the semi‐numerical analysis and heat transfer of MHD 2D, Copper Oxide, and Magnesium oxide engine oil base nanofluid with the consider effect of dynamic viscosity and convective boundary conditions (BCs).
Ali Rehman+5 more
semanticscholar +1 more source
Chan Tony F, Shen Jianhong (Jackie): Image Processing and Analysis: Variational, PDE, Wavelet, and Stochastic Methods. [PDF]
Image processing is an important component of modern technologies because human depends so much on the visual information than other creatures. Image is better than any other information form for us to perceive. Among our information about the world, 99% is perceived with our eyes [1].
openaire +2 more sources
Conservation laws of partial differential equations: Symmetry, adjoint symmetry and nonlinear self-adjointness [PDF]
Nonlinear self-adjointness method for constructing conservation laws of partial differential equations (PDEs) is further studied. We show that any adjoint symmetry of PDEs is a differential substitution of nonlinear self-adjointness and vice versa. Consequently, each symmetry of PDEs corresponds to a conservation law via a formula if the system of PDEs
arxiv
On computational analysis via fibonacci wavelet method for investigating some physical problems
In this work, we considered wavelet analysis and the application of the Fibonacci wavelet collocation method (FWCM) for solving partial differential equations (PDEs).
Shahid Ahmed+3 more
semanticscholar +1 more source
Invertible Mappings of Nonlinear PDEs to Linear PDEs Through Admitted Conservation Laws [PDF]
An algorithmic method using conservation law multipliers is introduced that yields necessary and sufficient conditions to find invertible mappings of a given nonlinear PDE to some linear PDE and to construct such a mapping when it exists. Previous methods yielded such conditions from admitted point or contact symmetries of the nonlinear PDE.
arxiv
Exotic n-d'Alembert PDE's and Stability [PDF]
In the framework of the PDE's algebraic topology, previously introduced by A. Pr\'astaro, {\em exotic $n$-d'Alembert PDE's} are considered. These are $n$-d'Alembert PDE's, $(d'A)_n$, admitting Cauchy manifolds $N\subset (d'A)_n$ identifiable with exotic spheres, or such that $\partial N$, can be exotic spheres.
arxiv
Toward Designing Intelligent PDEs for Computer Vision: An Optimal Control Approach [PDF]
Many computer vision and image processing problems can be posed as solving partial differential equations (PDEs). However, designing PDE system usually requires high mathematical skills and good insight into the problems. In this paper, we consider designing PDEs for various problems arising in computer vision and image processing in a lazy manner ...
arxiv
Ergodicity, mixing and KAM [PDF]
In this note we review recent progress in the problem of mixing for a nonlinear PDE of parabolic type, perturbed by a bounded random force.
arxiv
Minimal Escape velocities [PDF]
We give a new derivation of the minimal velocity estimates for unitary evolutions with some optimal bounds.
arxiv
Symmetry and Integrability of Classical Field Equations [PDF]
A number of characteristics of integrable nonlinear partial differential equations (PDE's) for classical fields are reviewed, such as Backlund transformations, Lax pairs, and infinite sequences of conservation laws. An algebraic approach to the symmetry problem of PDE's is described, suitable for PDE's the solutions of which are non-scalar fields (e.g.,
arxiv