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\textbf{SPEAKER}:
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Kiril Datchev, Purdue University 
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{\bf TITLE}:
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Quantitative limiting absorption principle in the semiclassical limit
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{\bf ABSTRACT:}\\
We give an elementary proof of Burq's resolvent bounds for
long range semiclassical Schroedinger operators. Globally, the resolvent
norm grows exponentially in the inverse semiclassical parameter, and
near infinity it grows linearly. We also weaken the regularity
assumptions on the potential.
 
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