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Interaction solutions to nonlinear partial differential equations via Hirota bilinear forms: one-lump-multi-stripe and one-lump-multi-soliton types
X Lü, SJ Chen - Nonlinear Dynamics, 2021 - Springer
Interaction solutions between lump and soliton are analytical exact solutions to nonlinear
partial differential equations. The explicit expressions of the interaction solutions are of value …
partial differential equations. The explicit expressions of the interaction solutions are of value …
[HTML][HTML] Fractional simulation for Darcy-Forchheimer hybrid nanoliquid flow with partial slip over a spinning disk
The present effort elaborates the fractional analyses for Darcy-Forchheimer hybrid
nanoliquid flow over a porous spinning disk. Temperature and concentration slip conditions …
nanoliquid flow over a porous spinning disk. Temperature and concentration slip conditions …
[HTML][HTML] A novel study of Morlet neural networks to solve the nonlinear HIV infection system of latently infected cells
The aim of this study is to provide the numerical outcomes of a nonlinear HIV infection
system of latently infected CD4+ T cells exists in bioinformatics using Morlet wavelet (MW) …
system of latently infected CD4+ T cells exists in bioinformatics using Morlet wavelet (MW) …
On the existence and uniqueness analysis of fractional blood glucose-insulin minimal model
In our research work, we suggest the modified minimal model of fractional order and analyze
it using the homotopy decomposition method (HDM). The minimal model is quite a useful …
it using the homotopy decomposition method (HDM). The minimal model is quite a useful …
The convergence analysis of the numerical calculation to price the time-fractional Black–Scholes model
In this paper, the approximate solution u (x, t) of the temporal fractional Black–Scholes
model involving the time derivative in the Caputo sense with initial and boundary conditions …
model involving the time derivative in the Caputo sense with initial and boundary conditions …
[HTML][HTML] Numerical simulation of advection–diffusion equation with caputo-fabrizio time fractional derivative in cylindrical domains: Applications of pseudo-spectral …
The study of the unsteady fractional advection–diffusion equation (ADE) is carried out in
cylindrical geometry along with time-exponential concentration on a cylindrical surface. We …
cylindrical geometry along with time-exponential concentration on a cylindrical surface. We …
Application of novel fractional derivative to heat and mass transfer analysis for the slippage flow of viscous fluid with single‐wall carbon nanotube subject to …
The single‐walled carbon nanotubes are the solid tiny materials in nature with efficient
thermal conductivity and has many useful applications in biological domain specifically in …
thermal conductivity and has many useful applications in biological domain specifically in …
Analysis and optimal control of a mathematical modeling of the spread of African swine fever virus with a case study of South Korea and cost-effectiveness
In this work, we study a mathematical model describing the dynamics of the transmission of
African Swine Fever Virus (ASFV) between pigs on the one hand and ticks on the other …
African Swine Fever Virus (ASFV) between pigs on the one hand and ticks on the other …
Suppressing spiral waves in a lattice array of coupled neurons using delayed asymmetric synapse coupling
The coupling between neuronal oscillator plays a significant role in their network
performance. When the coupling is asymmetric in an electrical synapse connection, the …
performance. When the coupling is asymmetric in an electrical synapse connection, the …
A study on the transmission and dynamical behavior of an HIV/AIDS epidemic model with a cure rate
In develo** nations, the human immunodeficiency virus (HIV) infection, which can lead to
acquired immunodeficiency syndrome (AIDS), has become a serious infectious disease. It …
acquired immunodeficiency syndrome (AIDS), has become a serious infectious disease. It …