描述
开 本: 16开纸 张: 胶版纸包 装: 精装是否套装: 否国际标准书号ISBN: 9787040354492
1 Introduction
References
2 Principles of Homotopy Analysis
2.1 Principles of homotopy and the homotopy analysis method
2.2 Construction of the deformation equations
2.3 Construction of the series solution
2.4 Conditions for the convergence of the series solutions
2.5 Existence and uniqueness of solutions obtained by
homotopyanalysis
2.6 Relations between the homotopy analysis method and
otheranalytical methods
2.7 Homotopy analysis method for the Swift-Hohenberg
equation
2.7.1 Application of the homotopy analysis.method
2.7.2 Convergence of the series solution and discussion of
results
2.8 Incompressible viscous conducting fluid approaching a
permeable stretching surface
2.8.1 Exact solutions for some special cases
2.8.2 The case of G 0
2.8.3 The case of G = 0
2.8.4 Numerical solutions and discussion of the results
2.9 Hydromagnetic stagnation point flow of a second grade fluid
over
a stretching sheet
2.9.1 Formulation of the mathematical problem
2.9.2 Exact solutions
2.9.3 Constructing analytical solutions via homotopy
analysis
References
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