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Rolling with and without Slipping, during Epicycloids Generation
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| Zeitschriftentitel: | Applied Mechanics and Materials |
|---|---|
| Personen und Körperschaften: | , , |
| In: | Applied Mechanics and Materials, 880, 2018, S. 63-68 |
| Format: | E-Article |
| Sprache: | Unbestimmt |
| veröffentlicht: |
Trans Tech Publications, Ltd.
|
| Schlagwörter: |
| author_facet |
Popescu, Iulian Sass, Ludmila Romanescu, Alina Elena Popescu, Iulian Sass, Ludmila Romanescu, Alina Elena |
|---|---|
| author |
Popescu, Iulian Sass, Ludmila Romanescu, Alina Elena |
| spellingShingle |
Popescu, Iulian Sass, Ludmila Romanescu, Alina Elena Applied Mechanics and Materials Rolling with and without Slipping, during Epicycloids Generation General Engineering |
| author_sort |
popescu, iulian |
| spelling |
Popescu, Iulian Sass, Ludmila Romanescu, Alina Elena 1662-7482 Trans Tech Publications, Ltd. General Engineering http://dx.doi.org/10.4028/www.scientific.net/amm.880.63 <jats:p>The starting point consists in the modality to generate epicycloids when two external circles are considered. The mobile circle is rolling on the fix circle without slipping, such as two arcs belonging to these circles are equal. The specialty literature presents an example with a simple planetary gear in which the “satellite porting” arm provides the rolling of the mobile circle on the fix circle. Our original idea, not approached in the specialty literature, considers the rolling with slipping of the mobile circle on the fix circle. Instead of the gears providing the rolling without slipping, two wheels with smooth surfaces are used now. The case when the two involved arc are no longer equal is analysed. Between them appear either frictions generating braking or “skating like” rolling when the lubricant layer is too thick. An analysis of the theoretical case when the slipping has a sense opposite to that of a normal rolling is also performer. A significant class of curves was obtained. Some are even epicycloids obtained with slipping, with other parameters.</jats:p> Rolling with and without Slipping, during Epicycloids Generation Applied Mechanics and Materials |
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Trans Tech Publications, Ltd., 2018 |
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Trans Tech Publications, Ltd., 2018 |
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2018 |
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Applied Mechanics and Materials |
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49 |
| title |
Rolling with and without Slipping, during Epicycloids Generation |
| title_unstemmed |
Rolling with and without Slipping, during Epicycloids Generation |
| title_full |
Rolling with and without Slipping, during Epicycloids Generation |
| title_fullStr |
Rolling with and without Slipping, during Epicycloids Generation |
| title_full_unstemmed |
Rolling with and without Slipping, during Epicycloids Generation |
| title_short |
Rolling with and without Slipping, during Epicycloids Generation |
| title_sort |
rolling with and without slipping, during epicycloids generation |
| topic |
General Engineering |
| url |
http://dx.doi.org/10.4028/www.scientific.net/amm.880.63 |
| publishDate |
2018 |
| physical |
63-68 |
| description |
<jats:p>The starting point consists in the modality to generate epicycloids when two external circles are considered. The mobile circle is rolling on the fix circle without slipping, such as two arcs belonging to these circles are equal. The specialty literature presents an example with a simple planetary gear in which the “satellite porting” arm provides the rolling of the mobile circle on the fix circle. Our original idea, not approached in the specialty literature, considers the rolling with slipping of the mobile circle on the fix circle. Instead of the gears providing the rolling without slipping, two wheels with smooth surfaces are used now. The case when the two involved arc are no longer equal is analysed. Between them appear either frictions generating braking or “skating like” rolling when the lubricant layer is too thick. An analysis of the theoretical case when the slipping has a sense opposite to that of a normal rolling is also performer. A significant class of curves was obtained. Some are even epicycloids obtained with slipping, with other parameters.</jats:p> |
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| author | Popescu, Iulian, Sass, Ludmila, Romanescu, Alina Elena |
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| author_sort | popescu, iulian |
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| container_title | Applied Mechanics and Materials |
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| description | <jats:p>The starting point consists in the modality to generate epicycloids when two external circles are considered. The mobile circle is rolling on the fix circle without slipping, such as two arcs belonging to these circles are equal. The specialty literature presents an example with a simple planetary gear in which the “satellite porting” arm provides the rolling of the mobile circle on the fix circle. Our original idea, not approached in the specialty literature, considers the rolling with slipping of the mobile circle on the fix circle. Instead of the gears providing the rolling without slipping, two wheels with smooth surfaces are used now. The case when the two involved arc are no longer equal is analysed. Between them appear either frictions generating braking or “skating like” rolling when the lubricant layer is too thick. An analysis of the theoretical case when the slipping has a sense opposite to that of a normal rolling is also performer. A significant class of curves was obtained. Some are even epicycloids obtained with slipping, with other parameters.</jats:p> |
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| imprint_str_mv | Trans Tech Publications, Ltd., 2018 |
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| physical | 63-68 |
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| series | Applied Mechanics and Materials |
| source_id | 49 |
| spelling | Popescu, Iulian Sass, Ludmila Romanescu, Alina Elena 1662-7482 Trans Tech Publications, Ltd. General Engineering http://dx.doi.org/10.4028/www.scientific.net/amm.880.63 <jats:p>The starting point consists in the modality to generate epicycloids when two external circles are considered. The mobile circle is rolling on the fix circle without slipping, such as two arcs belonging to these circles are equal. The specialty literature presents an example with a simple planetary gear in which the “satellite porting” arm provides the rolling of the mobile circle on the fix circle. Our original idea, not approached in the specialty literature, considers the rolling with slipping of the mobile circle on the fix circle. Instead of the gears providing the rolling without slipping, two wheels with smooth surfaces are used now. The case when the two involved arc are no longer equal is analysed. Between them appear either frictions generating braking or “skating like” rolling when the lubricant layer is too thick. An analysis of the theoretical case when the slipping has a sense opposite to that of a normal rolling is also performer. A significant class of curves was obtained. Some are even epicycloids obtained with slipping, with other parameters.</jats:p> Rolling with and without Slipping, during Epicycloids Generation Applied Mechanics and Materials |
| spellingShingle | Popescu, Iulian, Sass, Ludmila, Romanescu, Alina Elena, Applied Mechanics and Materials, Rolling with and without Slipping, during Epicycloids Generation, General Engineering |
| title | Rolling with and without Slipping, during Epicycloids Generation |
| title_full | Rolling with and without Slipping, during Epicycloids Generation |
| title_fullStr | Rolling with and without Slipping, during Epicycloids Generation |
| title_full_unstemmed | Rolling with and without Slipping, during Epicycloids Generation |
| title_short | Rolling with and without Slipping, during Epicycloids Generation |
| title_sort | rolling with and without slipping, during epicycloids generation |
| title_unstemmed | Rolling with and without Slipping, during Epicycloids Generation |
| topic | General Engineering |
| url | http://dx.doi.org/10.4028/www.scientific.net/amm.880.63 |