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Modified Exp-Function Method to Find Exact Solutions of Ionic Currents along Microtubules
by
Attaullah
, Shah, Nehad Ali
, Shakeel, Muhammad
, Chung, Jae Dong
in
Algebra
/ analytical method
/ Applied mathematics
/ Biophysics
/ Biopolymers
/ Exact solutions
/ Exponential functions
/ Hyperbolic functions
/ Mathematical analysis
/ nonlinear evolution equation of microtubules
/ Nonlinear evolution equations
/ nonlinear RLC transmission lines
/ Parameters
/ Partial differential equations
/ Physics
/ Solitary waves
/ Transmission lines
2022
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Modified Exp-Function Method to Find Exact Solutions of Ionic Currents along Microtubules
by
Attaullah
, Shah, Nehad Ali
, Shakeel, Muhammad
, Chung, Jae Dong
in
Algebra
/ analytical method
/ Applied mathematics
/ Biophysics
/ Biopolymers
/ Exact solutions
/ Exponential functions
/ Hyperbolic functions
/ Mathematical analysis
/ nonlinear evolution equation of microtubules
/ Nonlinear evolution equations
/ nonlinear RLC transmission lines
/ Parameters
/ Partial differential equations
/ Physics
/ Solitary waves
/ Transmission lines
2022
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Do you wish to request the book?
Modified Exp-Function Method to Find Exact Solutions of Ionic Currents along Microtubules
by
Attaullah
, Shah, Nehad Ali
, Shakeel, Muhammad
, Chung, Jae Dong
in
Algebra
/ analytical method
/ Applied mathematics
/ Biophysics
/ Biopolymers
/ Exact solutions
/ Exponential functions
/ Hyperbolic functions
/ Mathematical analysis
/ nonlinear evolution equation of microtubules
/ Nonlinear evolution equations
/ nonlinear RLC transmission lines
/ Parameters
/ Partial differential equations
/ Physics
/ Solitary waves
/ Transmission lines
2022
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Modified Exp-Function Method to Find Exact Solutions of Ionic Currents along Microtubules
Journal Article
Modified Exp-Function Method to Find Exact Solutions of Ionic Currents along Microtubules
2022
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Overview
A number of solitary wave solutions for microtubules (MTs) are observed in this article by using the modified exp-function approach. We tackle the problem by treating the results as nonlinear RLC transmission lines, and then finding exact solutions to Nonlinear Evolution Equation (NLEE) containing parameters of particular importance in biophysics and nanobiosciences. For this equation, we find trigonometric, hyperbolic, rational, and exponential function solutions, as well as soliton-like pulse solutions. A comparison with other approach indicates the legitimacy of the approach we devised as well as the fact that our method offers extra solutions. Finally, we plot 2D, 3D and contour visualizations of the exact results that we observed using our approach using appropriate parameter values with the help of software Mathematica 10.
Publisher
MDPI AG
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