Existence of solutions to BVP for linear differential-functional equations of elliptic type
β Scribed by Antoni Augustynowicz
- Publisher
- Springer Milan
- Year
- 1998
- Tongue
- Italian
- Weight
- 200 KB
- Volume
- 47
- Category
- Article
- ISSN
- 0009-725X
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π SIMILAR VOLUMES
Under suitable conditions on f(t, yt (0)), the boundary value problem of second-order functional differential equation (FDE) with the form: ( ~y(t) + 5y'(t) = ~(t), for t E [1, 1 + a], (BVP) has at least one positive solution. Moreover, we also apply this main result to establish several existence
This paper deals with the Cauchy problem for nonlinear first order partial functional differential equations. The unknown function is the functional variable in the equation and the partial derivatives appear in a classical sense. A theorem on the local existence of a generalized solution is proved.
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