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- W2060368575 abstract "This paper is concerned with deriving necessary and sufficient conditions for multistep methods to be convergent. The conditions require that the zeros of an analytic function defined by a determinant of analytic functions all lie outside the unit circle. It is demonstrated that this condition is equivalent to the eigenvalue condition obtained in a previous paper (Holyhead, McKee and Taylor (1975)). The concepts of strong and weak stability are also introduced. A weakly stable method is given." @default.
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- W2060368575 date "1976-04-01" @default.
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- W2060368575 title "Stability and Convergence of Multistep Methods for Linear Volterra Integral Equations of the First Kind" @default.
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- W2060368575 doi "https://doi.org/10.1137/0713026" @default.
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