Spectral and Haar wavelet collocation method for the solution of heat generation and viscous dissipation in micro-polar nanofluid for MHD stagnation point flow
The aim and significance of paper presents, the semi-numerical investigation of
magnetohydrodynamic flow of micropolar nanofluid with stagnation point is carried out …
magnetohydrodynamic flow of micropolar nanofluid with stagnation point is carried out …
[HTML][HTML] Haar wavelet scrutinization of heat and mass transfer features during the convective boundary layer flow of a nanofluid moving over a nonlinearly stretching …
In this study, we investigate steady-state convective boundary layer fluid flow of heat and
mass transfer features of a nanofluid moving over a nonlinearly stretching sheet in detail …
mass transfer features of a nanofluid moving over a nonlinearly stretching sheet in detail …
Solving nonlinear PDEs using the higher order Haar wavelet method on nonuniform and adaptive grids
M Ratas, A Salupere, J Majak - Mathematical Modelling and …, 2021 - journals.vilniustech.lt
The higher order Haar wavelet method (HOHWM) is used with a nonuniform grid to solve
nonlinear partial differential equations numerically. The Burgers' equation, the Korteweg–de …
nonlinear partial differential equations numerically. The Burgers' equation, the Korteweg–de …
Haar wavelet–quasilinearization technique for fractional nonlinear differential equations
U Saeed, M ur Rehman - Applied Mathematics and Computation, 2013 - Elsevier
In this article, numerical solutions of nonlinear ordinary differential equations of fractional
order by the Haar wavelet and quasilinearization are discussed. Quasilinearization …
order by the Haar wavelet and quasilinearization are discussed. Quasilinearization …
[HTML][HTML] A non-uniform Haar wavelet method for numerically solving two-dimensional convection-dominated equations and two-dimensional near singular elliptic …
Ö Oruç - Computers & Mathematics with Applications, 2019 - Elsevier
A non-uniform Haar wavelet based collocation method has been developed in this paper for
two-dimensional convection dominated equations and two-dimensional near singular elliptic …
two-dimensional convection dominated equations and two-dimensional near singular elliptic …
Solving integral and differential equations by the aid of non-uniform Haar wavelets
Ü Lepik - Applied Mathematics and Computation, 2008 - Elsevier
A modification of the Haar wavelet method, for which the stepsize of the argument is
variable, is proposed. To establish the efficiency of the method three test problems, for which …
variable, is proposed. To establish the efficiency of the method three test problems, for which …
Analysis of general unified MHD boundary-layer flow of a viscous fluid-a novel numerical approach through wavelets
H Karkera, NN Katagi, RB Kudenatti - Mathematics and Computers in …, 2020 - Elsevier
The common boundary-layer equations are derived in which the boundary-layer forms either
due to the flow of a viscous fluid over a moving wedge or due to the stretching of the surface …
due to the flow of a viscous fluid over a moving wedge or due to the stretching of the surface …
The Systematic Risk at the Crisis—A Multifractal Non-Uniform Wavelet Systematic Risk Estimation
M Sarraj, A Ben Mabrouk - Fractal and Fractional, 2021 - mdpi.com
In the last decade, many factors, such as socio-political and econo-environmental ones,
have led to a perturbation in the timeline of the worldwide development, and especially in …
have led to a perturbation in the timeline of the worldwide development, and especially in …
[PDF][PDF] Wavelet transform and wavelet based numerical methods: an introduction
Wavelet transformation is a new development in the area of applied mathematics. Wavelets
are mathematical tools that cut data or functions or operators into different frequency …
are mathematical tools that cut data or functions or operators into different frequency …