A singularly perturbed linear two-point boundary-value problem
<p>We consider the following singularly perturbed linear two-point boundary-value problem:</p> <p>Ly(x) ≡ Ω(ε)D_xy(x) - A(x,ε)y(x) = f(x,ε) 0≤x≤1 (1a)</p> <p>By ≡ L(ε)y(0) + R(ε)y(1) = g(ε) ε → 0^+ (1b)</p> <p>Here Ω(ε) is a diagonal...