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Fast diffusion with loss at infinity—additional solutions

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Zeitschriftentitel: The ANZIAM Journal
Personen und Körperschaften: Brown, A.
In: The ANZIAM Journal, 42, 2001, 3, S. 445-450
Format: E-Article
Sprache: Englisch
veröffentlicht:
Cambridge University Press (CUP)
Schlagwörter:
Mathematics (miscellaneous)
author_facet Brown, A.
Brown, A.
author Brown, A.
spellingShingle Brown, A.
The ANZIAM Journal
Fast diffusion with loss at infinity—additional solutions
Mathematics (miscellaneous)
author_sort brown, a.
spelling Brown, A. 1446-1811 1446-8735 Cambridge University Press (CUP) Mathematics (miscellaneous) http://dx.doi.org/10.1017/s1446181100012050 <jats:title>Abstract</jats:title><jats:p>The paper presents some additional solutions of the diffusion equation</jats:p><jats:p><jats:disp-formula><jats:graphic xmlns:xlink="http://www.w3.org/1999/xlink" mime-subtype="gif" mimetype="image" position="float" xlink:type="simple" xlink:href="S1446181100012050_eqnU1" /></jats:disp-formula></jats:p><jats:p>for the case <jats:italic>s</jats:italic> = 2, <jats:italic>m</jats:italic> = −1, a case that was left open in a previous discussion. These solutions behave in a manner that is physically acceptable as the time, <jats:italic>t</jats:italic>, increases and as the radial coordinate, <jats:italic>r</jats:italic>, tends to infinity.</jats:p> Fast diffusion with loss at infinity—additional solutions The ANZIAM Journal
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title Fast diffusion with loss at infinity—additional solutions
title_unstemmed Fast diffusion with loss at infinity—additional solutions
title_full Fast diffusion with loss at infinity—additional solutions
title_fullStr Fast diffusion with loss at infinity—additional solutions
title_full_unstemmed Fast diffusion with loss at infinity—additional solutions
title_short Fast diffusion with loss at infinity—additional solutions
title_sort fast diffusion with loss at infinity—additional solutions
topic Mathematics (miscellaneous)
url http://dx.doi.org/10.1017/s1446181100012050
publishDate 2001
physical 445-450
description <jats:title>Abstract</jats:title><jats:p>The paper presents some additional solutions of the diffusion equation</jats:p><jats:p><jats:disp-formula><jats:graphic xmlns:xlink="http://www.w3.org/1999/xlink" mime-subtype="gif" mimetype="image" position="float" xlink:type="simple" xlink:href="S1446181100012050_eqnU1" /></jats:disp-formula></jats:p><jats:p>for the case <jats:italic>s</jats:italic> = 2, <jats:italic>m</jats:italic> = −1, a case that was left open in a previous discussion. These solutions behave in a manner that is physically acceptable as the time, <jats:italic>t</jats:italic>, increases and as the radial coordinate, <jats:italic>r</jats:italic>, tends to infinity.</jats:p>
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description <jats:title>Abstract</jats:title><jats:p>The paper presents some additional solutions of the diffusion equation</jats:p><jats:p><jats:disp-formula><jats:graphic xmlns:xlink="http://www.w3.org/1999/xlink" mime-subtype="gif" mimetype="image" position="float" xlink:type="simple" xlink:href="S1446181100012050_eqnU1" /></jats:disp-formula></jats:p><jats:p>for the case <jats:italic>s</jats:italic> = 2, <jats:italic>m</jats:italic> = −1, a case that was left open in a previous discussion. These solutions behave in a manner that is physically acceptable as the time, <jats:italic>t</jats:italic>, increases and as the radial coordinate, <jats:italic>r</jats:italic>, tends to infinity.</jats:p>
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spelling Brown, A. 1446-1811 1446-8735 Cambridge University Press (CUP) Mathematics (miscellaneous) http://dx.doi.org/10.1017/s1446181100012050 <jats:title>Abstract</jats:title><jats:p>The paper presents some additional solutions of the diffusion equation</jats:p><jats:p><jats:disp-formula><jats:graphic xmlns:xlink="http://www.w3.org/1999/xlink" mime-subtype="gif" mimetype="image" position="float" xlink:type="simple" xlink:href="S1446181100012050_eqnU1" /></jats:disp-formula></jats:p><jats:p>for the case <jats:italic>s</jats:italic> = 2, <jats:italic>m</jats:italic> = −1, a case that was left open in a previous discussion. These solutions behave in a manner that is physically acceptable as the time, <jats:italic>t</jats:italic>, increases and as the radial coordinate, <jats:italic>r</jats:italic>, tends to infinity.</jats:p> Fast diffusion with loss at infinity—additional solutions The ANZIAM Journal
spellingShingle Brown, A., The ANZIAM Journal, Fast diffusion with loss at infinity—additional solutions, Mathematics (miscellaneous)
title Fast diffusion with loss at infinity—additional solutions
title_full Fast diffusion with loss at infinity—additional solutions
title_fullStr Fast diffusion with loss at infinity—additional solutions
title_full_unstemmed Fast diffusion with loss at infinity—additional solutions
title_short Fast diffusion with loss at infinity—additional solutions
title_sort fast diffusion with loss at infinity—additional solutions
title_unstemmed Fast diffusion with loss at infinity—additional solutions
topic Mathematics (miscellaneous)
url http://dx.doi.org/10.1017/s1446181100012050