The Nonlinear Diffusion Equation
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Published By Springer Netherlands

9789401017473, 9789401017459

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Development of the Functions Ψ, E, F in Terms of Exponentials Multiplied By Bessel Functions

The Nonlinear Diffusion Equation ◽

10.1007/978-94-010-1745-9_6 ◽

1974 ◽

pp. 72-83

Author(s):

J. M. Burgers

Keyword(s):

Bessel Functions

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Solutions of the Linear Diffusion Equation with a Boundary Condition Referring to a Parabola

The Nonlinear Diffusion Equation ◽

10.1007/978-94-010-1745-9_5 ◽

1974 ◽

pp. 46-71 ◽

Cited By ~ 1

Author(s):

J. M. Burgers

Keyword(s):

Boundary Condition ◽

Diffusion Equation ◽

Linear Diffusion

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Mean Values Connected with the Sawtooth Curve of Figure 5

The Nonlinear Diffusion Equation ◽

10.1007/978-94-010-1745-9_8 ◽

1974 ◽

pp. 124-131

Author(s):

J. M. Burgers

Keyword(s):

Mean Values

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Statistical Problems Connected with the Solutions of Chapter I, for v→+0 and t→∞

The Nonlinear Diffusion Equation ◽

10.1007/978-94-010-1745-9_4 ◽

1974 ◽

pp. 35-45

Author(s):

J. M. Burgers

Keyword(s):

Statistical Problems

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Distribution Functions Referring to Sets of Two Consecutive Arcs

The Nonlinear Diffusion Equation ◽

10.1007/978-94-010-1745-9_9 ◽

1974 ◽

pp. 132-151

Author(s):

J. M. Burgers

Keyword(s):

Distribution Functions

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Correlation Functions and Distribution Functions Referring to Sets of More Than Two Consecutive Arcs

The Nonlinear Diffusion Equation ◽

10.1007/978-94-010-1745-9_10 ◽

1974 ◽

pp. 152-173

Author(s):

J. M. Burgers

Keyword(s):

Correlation Functions ◽

Distribution Functions

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Evaluation of Integrals and Sums Depending on the Functions ѱ, E, F

The Nonlinear Diffusion Equation ◽

10.1007/978-94-010-1745-9_7 ◽

1974 ◽

pp. 84-123

Author(s):

J. M. Burgers

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Digression on Generalizations of the Geometric Method of Solution. — Solutions of Equation (1.1) for the Domain x > 0 with a Boundary Condition at x = 0

The Nonlinear Diffusion Equation ◽

10.1007/978-94-010-1745-9_3 ◽

1974 ◽

pp. 21-34

Author(s):

J. M. Burgers

Keyword(s):

Boundary Condition ◽

Geometric Method ◽

Method Of Solution

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The Hopf-Cole Solution of the Nonlinear Diffusion Equation and Its Geometrical Interpretation for the Case of Small Diffusivity

The Nonlinear Diffusion Equation ◽

10.1007/978-94-010-1745-9_2 ◽

1974 ◽

pp. 9-20 ◽

Cited By ~ 1

Author(s):

J. M. Burgers

Keyword(s):

Diffusion Equation ◽

Nonlinear Diffusion ◽

Nonlinear Diffusion Equation ◽

Geometrical Interpretation

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Introduction

The Nonlinear Diffusion Equation ◽

10.1007/978-94-010-1745-9_1 ◽

1974 ◽

pp. 1-8

Author(s):

J. M. Burgers

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