{\rtf1\ansi\deff0\deftab360

{\fonttbl
{\f0\fswiss\fcharset0 Arial}
{\f1\froman\fcharset0 Times New Roman}
{\f2\fswiss\fcharset0 Verdana}
{\f3\froman\fcharset2 Symbol}
}

{\colortbl;
\red0\green0\blue0;
}

{\info
{\author Biblio 7.x}{\operator }{\title Biblio RTF Export}}

\f1\fs24
\paperw11907\paperh16839
\pgncont\pgndec\pgnstarts1\pgnrestart
DYAKEVICH NADEJDAE.\'a0 2015.\'a0\'a0ON OCCURRENCE OF COMPLETE BLOW-UP OF THE SOLUTION FOR A DEGENERATE SEMILINEAR PARABOLIC PROBLEM WITH INSULATED BOUNDARY CONDITIONS. Dynamic Systems and Applications. 24:14.\par \par CHAN C.Y, TRAGOONSIRISAK P..\'a0 2011.\'a0\'a0A QUENCHING PROBLEM DUE TO A CONCENTRATED NONLINEAR SOURCE IN AN INFINITE STRIP. Dynamic Systems and Applications. 20:13.\par \par SCHAEFER PHILIPW.\'a0 2009.\'a0\'a0BLOW-UP PHENOMENA IN SOME POROUS MEDIUM PROBLEMS. Dynamic Systems and Applications. 18:7.\par \par CHAN C.Y, TRAGOONSIRISAK P..\'a0 2009.\'a0\'a0EFFECTS OF A CONCENTRATED NONLINEAR SOURCE ON QUENCHING IN R N. Dynamic Systems and Applications. 18:7.\par \par CHAN W.Y.\'a0 2009.\'a0\'a0EXISTENCE OF THE CLASSICAL SOLUTION FOR DEGENERATE QUASILINEAR PARABOLIC PROBLEMS WITH SLOW DIFFUSIONS. Dynamic Systems and Applications. 18:17.\par \par CHAN C.Y.\'a0 2009.\'a0\'a0QUENCHING CRITERIA FOR A DEGENERATE PARABOLIC PROBLEM DUE TO A CONCENTRATED NONLINEAR SOURCE. Dynamic Systems and Applications. 18:7.\par \par CHAN C.Y, TREEYAPRASERT T..\'a0 2009.\'a0\'a0QUENCHING FOR A PARABOLIC PROBLEM DUE TO A CONCENTRATED NONLINEAR SOURCE ON A SEMI-INFINITE INTERVAL. Dynamic Systems and Applications. 18:8.\par \par CHAN C.Y, LIU H.T.\'a0 2009.\'a0\'a0QUENCHING FOR DEGENERATE PARABOLIC PROBLEMS WITH NONLOCAL BOUNDARY CONDITIONS. Dynamic Systems and Applications. 18:12.\par \par CHAN C.Y., LIU H.T..\'a0 2007.\'a0\'a0EXISTENCE, UNIQUENESS AND QUENCHING OF THE SOLUTION FOR A NONLOCAL DEGENERATE SEMILINEAR PARABOLIC PROBLEM. Dynamic Systems and Applications. 16:9.\par \par }