HYPERBOLIC MODEL OF NON -STATIONARY THERMAL CONDUCTIVITY
The article presents fundamentally new results on the analytical theory of thermal conductivity for hyperbolic transport models. The questions of the correct formulation of boundary value problems are considered. A technique for finding exact analytical solutions of a rather complex class of boundar...
| Main Authors: | , |
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| Format: | Article |
| Language: | Russian |
| Published: |
MIREA - Russian Technological University
2016-04-01
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| Series: | Тонкие химические технологии |
| Subjects: | |
| Online Access: | https://www.finechem-mirea.ru/jour/article/view/21 |
| _version_ | 1797882038968123392 |
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| author | E. M. Kartashov I. V. Antonova |
| author_facet | E. M. Kartashov I. V. Antonova |
| author_sort | E. M. Kartashov |
| collection | DOAJ |
| description | The article presents fundamentally new results on the analytical theory of thermal conductivity for hyperbolic transport models. The questions of the correct formulation of boundary value problems are considered. A technique for finding exact analytical solutions of a rather complex class of boundary value problems based on the method of Green's functions and operational calculus is developed. |
| first_indexed | 2024-04-10T03:29:41Z |
| format | Article |
| id | doaj.art-62c6f7eb6b95413faa5abde20864517f |
| institution | Directory Open Access Journal |
| issn | 2410-6593 2686-7575 |
| language | Russian |
| last_indexed | 2024-04-10T03:29:41Z |
| publishDate | 2016-04-01 |
| publisher | MIREA - Russian Technological University |
| record_format | Article |
| series | Тонкие химические технологии |
| spelling | doaj.art-62c6f7eb6b95413faa5abde20864517f2023-03-13T07:25:36ZrusMIREA - Russian Technological UniversityТонкие химические технологии2410-65932686-75752016-04-01112748010.32362/2410-6593-2016-11-2-74-8021HYPERBOLIC MODEL OF NON -STATIONARY THERMAL CONDUCTIVITYE. M. Kartashov0I. V. Antonova1Moscow Technological University (Institute of Fine Chemical Technologies)Moscow Technological University (Institute of Fine Chemical Technologies)The article presents fundamentally new results on the analytical theory of thermal conductivity for hyperbolic transport models. The questions of the correct formulation of boundary value problems are considered. A technique for finding exact analytical solutions of a rather complex class of boundary value problems based on the method of Green's functions and operational calculus is developed.https://www.finechem-mirea.ru/jour/article/view/21transport modela hyperbolic equation boundaryvalue problemsanalytical solutions |
| spellingShingle | E. M. Kartashov I. V. Antonova HYPERBOLIC MODEL OF NON -STATIONARY THERMAL CONDUCTIVITY Тонкие химические технологии transport model a hyperbolic equation boundary value problems analytical solutions |
| title | HYPERBOLIC MODEL OF NON -STATIONARY THERMAL CONDUCTIVITY |
| title_full | HYPERBOLIC MODEL OF NON -STATIONARY THERMAL CONDUCTIVITY |
| title_fullStr | HYPERBOLIC MODEL OF NON -STATIONARY THERMAL CONDUCTIVITY |
| title_full_unstemmed | HYPERBOLIC MODEL OF NON -STATIONARY THERMAL CONDUCTIVITY |
| title_short | HYPERBOLIC MODEL OF NON -STATIONARY THERMAL CONDUCTIVITY |
| title_sort | hyperbolic model of non stationary thermal conductivity |
| topic | transport model a hyperbolic equation boundary value problems analytical solutions |
| url | https://www.finechem-mirea.ru/jour/article/view/21 |
| work_keys_str_mv | AT emkartashov hyperbolicmodelofnonstationarythermalconductivity AT ivantonova hyperbolicmodelofnonstationarythermalconductivity |