LDCT

(redirected from Lebesgue's dominated convergence theorem)
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AcronymDefinition
LDCTLow-Dose Computed Tomography (cancer-screening method)
LDCTLeast Developed Country Tariff
LDCTLate Distal Convoluted Tubule
LDCTLebesgue's Dominated Convergence Theorem
LDCTLangdon Down Centre Trust (Teddington, England, UK)
LDCTLightweight Digital Command Terminal
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References in periodicals archive ?
From (37), by using [m.sup.+] [less than or equal to] [q.sup.-] and the Lebesgue's dominated convergence theorem it follows that
Now as before, using Lebesgue's dominated convergence theorem, interchanging the integral with the series, we get
Since the function f is integrable, we can change the order of integration by using Lebesgue's dominated convergence theorem. Hence
for any [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] and it is easy to see that [parallel] [B.sub.i](t)x - [B.sub.i](0)x [[parallel].sup.p] [right arrow] 0 (t [right arrow] 0) in probability P,it follows from Lebesgue's dominated convergence theorem that
By Lemma 2 and the fact that [f.sub.[epsilon]] [member of] [L.sup.1](R), we can apply Lebesgue's dominated convergence theorem to (24) and obtain