We numerically solve parabolic problems u_t+\cAu=0 in (0,T)*Ω, T<∞, where Ω⊂R is a
bounded interval and \cA is a strongly elliptic integrodifferential operator of order ρ∈0,2. A …

We numerically solve parabolic problems $ u_t+\cA u= 0$ in $(0, T)\times\Omega $, $
T<\infty $, where $\Omega\subset\mathbb {R} $ is a bounded interval and $\cA $ is a …

We numerically solve parabolic problems u_t+\cAu=0 in (0,T)*Ω, T<∞, where Ω⊂R is a
bounded interval and \cA is a strongly elliptic integrodifferential operator of order ρ∈0,2. A …

We numerically solve parabolic problems¢¡¤£¦¥ § © in"!, $# &%, where!('0) is a bounded
interval and¥ is a strongly elliptic integrodifferential operator of order 13254 7 698. A …

Fast Numerical Solution of Parabolic Integrodifferential Equations with Applications in Finance
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Fast numerical solution of parabolic integrodifferential equations with applications in finance
CNRS Inist Pascal-Francis CNRS Pascal and Francis Bibliographic Databases Simple …