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Numerical solutions of boundary-value problems are rather cumbersome. On the other hand, computers are very suitable for solving initial-value problems. We show here how boundary-value problems of nonlinear ordinary differential equations can be reformulated as a rather complicated initial-value problem, whose solution however is more adaptable to numerical computations. Several examples are then solved. The advantage and drawbacks of the method are briefly discussed.
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E. Wasserstrom (1971) studied this question.
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