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Asymptotic solution convergence to a traveling wave in the Kolmogorov–Petrovskii–Piskunov equation
by
Kalyakin, L. A.
in
14/34
/ 639/766/189
/ 639/766/530
/ 639/766/747
/ Applications of Mathematics
/ Asymptotic methods
/ Boundary conditions
/ Mathematical and Computational Physics
/ Ordinary differential equations
/ Parabolic differential equations
/ Partial differential equations
/ Physics
/ Physics and Astronomy
/ Power series
/ Theoretical
/ Traveling waves
/ Velocity
2025
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Asymptotic solution convergence to a traveling wave in the Kolmogorov–Petrovskii–Piskunov equation
by
Kalyakin, L. A.
in
14/34
/ 639/766/189
/ 639/766/530
/ 639/766/747
/ Applications of Mathematics
/ Asymptotic methods
/ Boundary conditions
/ Mathematical and Computational Physics
/ Ordinary differential equations
/ Parabolic differential equations
/ Partial differential equations
/ Physics
/ Physics and Astronomy
/ Power series
/ Theoretical
/ Traveling waves
/ Velocity
2025
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While trying to remove the title from your shelf something went wrong :( Kindly try again later!
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Asymptotic solution convergence to a traveling wave in the Kolmogorov–Petrovskii–Piskunov equation
by
Kalyakin, L. A.
in
14/34
/ 639/766/189
/ 639/766/530
/ 639/766/747
/ Applications of Mathematics
/ Asymptotic methods
/ Boundary conditions
/ Mathematical and Computational Physics
/ Ordinary differential equations
/ Parabolic differential equations
/ Partial differential equations
/ Physics
/ Physics and Astronomy
/ Power series
/ Theoretical
/ Traveling waves
/ Velocity
2025
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Asymptotic solution convergence to a traveling wave in the Kolmogorov–Petrovskii–Piskunov equation
Journal Article
Asymptotic solution convergence to a traveling wave in the Kolmogorov–Petrovskii–Piskunov equation
2025
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Overview
For a semilinear parabolic partial differential equation, we consider an asymptotic solution that converges to a traveling wave at large times
. The velocity of such a wave is time dependent, and we construct the asymptotics as
. We find that the asymptotics contains logarithms and cannot be constructed in the form of a power series.
Publisher
Pleiades Publishing,Springer Nature B.V
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