Evaporation of a Span Classsearchtermspan Classsearchtermcollections
Evaporation of a Span Classsearchtermspan Classsearchtermcollections
Ignace I Kolodner
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The V. '(t) that we shall use is constructed as follows. On assuming - A(t) + / W(cf)W(tf) . F(t, 6) dd c where the following definitions have been used. M-l ihh) A (t) = a (z / h(d)dd + — — ), ^ ^ (kS) (U6) ^ — f(t, d)dd = -i- ^ •* 1 - B(t) B, t) - i-a^f ¥ *w*-^(# j -™. ) If (1+7) i/tf W(tf)W((5) > /tW(t)W(t) then (I+3) implies (lj. 8) D[l] + I[W] > - A(t) + N /t W(t)W(t) / -- f(t, d)dd l/5 or (lj. 9) D[l] + I[W] > - A(t) + W(t)W(t) (1 - B(t)) . Therefore, if we define '■ ( t ) by ' . 18, W(t...)W(t) = A(t) " BTtJ (5o) w(o) = 1, with A(t) and B(t) given by (i\k) and (i|6) we see immediately upon substitution in (1+9) that (1+2) is satisfied. It can also be veri- fied that (l|7) is valid for this choice of V . p Unfortunately, the function B(t) has a zero, t_, (t '^M /3 ) and hence WW is defined only for of numbers as follows : (5D P (t)p (t) = W(t)W(t)
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