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1974
In this chapter we first study solutions to the differential equation $$\frac{{dy}}{{dt}} = \eta (y,t)$$ where the continuous function η(y, t) is defined for t in the closed interval [0, T] and y in the open interval (c, d).
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In this chapter we first study solutions to the differential equation $$\frac{{dy}}{{dt}} = \eta (y,t)$$ where the continuous function η(y, t) is defined for t in the closed interval [0, T] and y in the open interval (c, d).
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Nonuniversality and analytical continuation in moments of directed polymers on hierarchical lattices
, 1993Ernesto Antonio Medina Dagger, M. Kardar
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On the error of analytical continuation in physical geodesy
, 1996L. Sjöberg
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Cumulative reaction probabilities using Padé analytical continuation procedures
, 1993V. Ryaboy, R. Lefebvre, N. Moiseyev
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