typedstream PrintInfo Object *fffffcsiii*s***i Letter$$$$ Local_Printer NeXT 400 dpi Laser Printer antipode GraphicView Responder TextGraphic Graphic ffffs ciifffcfffs [63c]{\rtf0\ansi{\fonttbl\f1\fswiss Helvetica;} \margl40 \margr40 [38@] [135c]{\rtf0\ansi{\fonttbl\f0\froman Times;} \margl40 \margr40 {\f0\b\fs24\fi0\li0\ql\gray0 MODELS OF DISPERSION, DIFFUSION AND TRANSPORT} [529c]{\rtf0\ansi{\fonttbl\f0\froman Times;} \margl40 \margr40 {\f0\b\fs24\fi0\li0\ql\gray0 Figure 3} {\f0\fs24\fi0\li0\ql\gray0 . Analytic solutions to the dispersion-advection equation simulate the dispersion and transport of, for instance, polutants with initial concentration C} {\f0\fs24\fi0\li0\ql\gray0 \dn8 o} {\f0\fs24\fi0\li0\ql\gray0 through an aquifer. Contours\ are drawn at intervals of C} {\f0\fs24\fi0\li0\ql\gray0 \dn8 o} {\f0\fs24\fi0\li0\ql\gray0 /15. a) One finite source b) Two finite sources at two times. } [91c]{\rtf0\ansi{\fonttbl\f0\froman Times;} \margl40 \margr40 {\f0\b\fs24\fi0\li0\ql\gray0 } [162c]{\rtf0\ansi{\fonttbl\f0\froman Times;} \margl40 \margr40 {\f0\b\fs24\fi0\li0\ql\gray0 Figure 3. } {\f0\fs24\fi0\li0\ql\gray0 Multidimensional } {\rtf0\ansi{\fonttbl\f0\froman Times;} \margl40 \margr40 {\f0\b\fs24\fi0\li0\ql\gray0 y} {\rtf0\ansi{\fonttbl\f0\froman Times;} \margl40 \margr40 {\f0\b\fs24\fi0\li0\ql\gray0 y} {\rtf0\ansi{\fonttbl\f0\froman Times;} \margl40 \margr40 {\f0\b\fs24\fi0\li0\ql\gray0 x} {\rtf0\ansi{\fonttbl\f0\froman Times;} \margl40 \margr40 {\f0\b\fs24\fi0\li0\ql\gray0 y} {\rtf0\ansi{\fonttbl\f0\froman Times;} \margl40 \margr40 {\f0\b\fs24\fi0\li0\ql\gray0 x} {\rtf0\ansi{\fonttbl\f0\froman Times;} \margl40 \margr40 {\f0\b\fs24\fi0\li0\ql\gray0 x} {\rtf0\ansi{\fonttbl\f0\froman Times;} \margl40 \margr40 {\f0\b\fs24\fi0\li0\ql\gray0 y} {\rtf0\ansi{\fonttbl\f0\froman Times;} \margl40 \margr40 {\f0\b\fs24\fi0\li0\ql\gray0 y} {\rtf0\ansi{\fonttbl\f0\froman Times;} \margl40 \margr40 {\f0\b\fs24\fi0\li0\ql\gray0 x} [124c]{\rtf0\ansi{\fonttbl\f0\froman Times;} \margl40 \margr40 {\f0\fs16\fi0\li0\ql\gray0 C} {\f0\fs16\fi0\li0\ql\gray0 \dn8 o} [126c]{\rtf0\ansi{\fonttbl\f0\froman Times;} \margl40 \margr40 {\f0\fs18\fi0\li0\ql\gray0 C=C} {\f0\fs18\fi0\li0\ql\gray0 \dn8 o} [233c]{\rtf0\ansi{\fonttbl\f0\froman Times;} \margl40 \margr40 {\f0\b\fs24\fi0\li0\ql\gray0 t=t} {\f0\b\fs22\fi0\li0\ql\gray0 \dn8 2} {\f0\b\fs22\fi0\li0\ql\gray0 } {\f0\b\fs24\fi0\li0\ql\gray0 > t} {\f0\b\fs22\fi0\li0\ql\gray0 \dn8 1} [130c]{\rtf0\ansi{\fonttbl\f0\froman Times;} \margl40 \margr40 {\f0\b\fs24\fi0\li0\ql\gray0 t=t} {\f0\b\fs22\fi0\li0\ql\gray0 \dn8 1} [93c]{\rtf0\ansi{\fonttbl\f1\froman Times;} \margl40 \margr40 {\f1\b\fs24\fi0\li0\ql\gray0 (b)} {\rtf0\ansi{\fonttbl\f1\froman Times;} \margl40 \margr40 {\f1\b\fs24\fi0\li0\ql\gray0 (a)} [90c]{\rtf0\ansi{\fonttbl\f1\froman Times;} \margl40 \margr40 {\f1\fs22\fi0\li0\ql\gray0 } PSGraphic ffffi [129452c]%!PS-Adobe-2.0 EPSF-1.2 %%BoundingBox: 0 0 282 282 %%Creator: Mathematica %%Title: Clipboard %%CreationDate: Never Never %%EndComments 50 dict begin /Mnodistort true def /pageDashArray [4] def /nullDashArray [] def % Compute the minimum of two numbers. /Mmin { % p q Mmin min(p,q) 2 copy % p q p q gt % p q p>q? { exch } if % min(p,q) max(p,q) pop % min(p,q) } bind def % Compute the maximum of two numbers. /Mmax { % p q Mmax max(p,q) 2 copy % p q p q lt % p q pq? { exch } if % min(p,q) max(p,q) pop % min(p,q) } bind def % Compute the maximum of two numbers. /Mmax { % p q Mmax max(p,q) 2 copy % p q p q lt % p q pq? { exch } if % min(p,q) max(p,q) pop % min(p,q) } bind def % Compute the maximum of two numbers. /Mmax { % p q Mmax max(p,q) 2 copy % p q p q lt % p q pq? { exch } if % min(p,q) max(p,q) pop % min(p,q) } bind def % Compute the maximum of two numbers. /Mmax { % p q Mmax max(p,q) 2 copy % p q p q lt % p q pq? { exch } if % min(p,q) max(p,q) pop % min(p,q) } bind def % Compute the maximum of two numbers. /Mmax { % p q Mmax max(p,q) 2 copy % p q p q lt % p q pq? { exch } if % min(p,q) max(p,q) pop % min(p,q) } bind def % Compute the maximum of two numbers. /Mmax { % p q Mmax max(p,q) 2 copy % p q p q lt % p q p