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2007

No Classic Boundary Conditions

9 years 5 months ago
No Classic Boundary Conditions
–We consider the boundary value problem:    x(m) (t) = f(t, x(t)), a ≤ t ≤ b, m > 1 x(a) = β0 ∆x(k) ≡ x(k) (b) − x(k) (a) = βk+1, k = 0, ..., m − 2 where x(t) = (x(t), x (t), ...., x(m−1) (t)), βi ∈ R, i = 0, ..., m − 1, and f is continuous at least in the interior of the domain of interest. We prove the existence and uniqueness of the solution under certain conditions.
Francesco A. Costabile, Annarosa Serpe, Antonio Br
Added 07 Nov 2010
Updated 07 Nov 2010
Type Conference
Year 2007
Where WCE
Authors Francesco A. Costabile, Annarosa Serpe, Antonio Bruzio
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