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1.
В. И. Щербаков 《Analysis Mathematica》1989,15(1):37-54
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n}
n=0
(p0=1, n2 n2). : x f(t) V(G)
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2.
Let H be a real Hilbert space, :H [0, + ] a proper l.s.c., convex function with Lk:={u H; u2 + (u) k} compact for every k > 0, let > 0 be a given constant and
. We prove an existence result for strong solutions to a class of functional differential equations of the form
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