26. S. Chandrasekhar, Ellipsoidal Figures of Equilibrium
34. There are a few known other instances where Dt /R is suspected to be close to unity. The lunar South Pole– Aitken basin, presently about 2500 km in diameter, has an estimated Dt /R of 0.7 (20), the putative Borea-lis Basin on Mars has an estimated Dt /R of 0.87 [D. E. Wilhelms and S. W. Squyres,...
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ftciteseerx:oai:CiteSeerX.psu:10.1.1.1032.1869 2023-05-15T18:22:01+02:00 26. S. Chandrasekhar, Ellipsoidal Figures of Equilibrium D. E. Smith M. T. Zuber G. A. Neumann F. G. Lemoine G. A. Neu J. Geo S. C. Solomon R. P. Comer J. W. Head S. J. Mackwell M. E. Zimmerman D. L. Kohlstedt J. Daemen R. Schultz J. A. Burns V. S. Safranov Mon Not R. Astron R. A. F. Grieve P. B. Robertson M. R. Dence The Pennsylvania State University CiteSeerX Archives application/pdf http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.1032.1869 http://science.sciencemag.org/content/sci/277/5331/1495.full.pdf en eng http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.1032.1869 http://science.sciencemag.org/content/sci/277/5331/1495.full.pdf Metadata may be used without restrictions as long as the oai identifier remains attached to it. http://science.sciencemag.org/content/sci/277/5331/1495.full.pdf text ftciteseerx 2016-10-30T00:14:24Z 34. There are a few known other instances where Dt /R is suspected to be close to unity. The lunar South Pole– Aitken basin, presently about 2500 km in diameter, has an estimated Dt /R of 0.7 (20), the putative Borea-lis Basin on Mars has an estimated Dt /R of 0.87 [D. E. Wilhelms and S. W. Squyres, Nature 309, 138 (1984); G. E. McGill, J. Geophys. Res. 94, 2753 (1989)], and the 10-km diameter depression at Deimos’s south pole, which has been suggested to be a simple crater [P. C. Thomas, Icarus 77, 248 (1989)], has an estimat-ed Dt /R of;1.5. The 15-km depression Wien Regio on asteroid 243 Ida has a Dt /R of 0.95, if the asteroid’s mean radius is considered [R. Greenberg et al., ibid. 120, 106 (1996)]. However, Wien Regio is located on one end of this very elongate object, where the effec-tive radius of curvature is;10 km; thus, Wien Regio effectively has a Dt /R of;1.5. Several 10-km craters on the other, even smaller end of Ida have Dt /R’s of about 1 to 1.2. Text South pole Unknown Aitken ENVELOPE(-44.516,-44.516,-60.733,-60.733) Ida ENVELOPE(170.483,170.483,-83.583,-83.583) South Pole Tive ENVELOPE(12.480,12.480,65.107,65.107) |
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ftciteseerx |
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English |
description |
34. There are a few known other instances where Dt /R is suspected to be close to unity. The lunar South Pole– Aitken basin, presently about 2500 km in diameter, has an estimated Dt /R of 0.7 (20), the putative Borea-lis Basin on Mars has an estimated Dt /R of 0.87 [D. E. Wilhelms and S. W. Squyres, Nature 309, 138 (1984); G. E. McGill, J. Geophys. Res. 94, 2753 (1989)], and the 10-km diameter depression at Deimos’s south pole, which has been suggested to be a simple crater [P. C. Thomas, Icarus 77, 248 (1989)], has an estimat-ed Dt /R of;1.5. The 15-km depression Wien Regio on asteroid 243 Ida has a Dt /R of 0.95, if the asteroid’s mean radius is considered [R. Greenberg et al., ibid. 120, 106 (1996)]. However, Wien Regio is located on one end of this very elongate object, where the effec-tive radius of curvature is;10 km; thus, Wien Regio effectively has a Dt /R of;1.5. Several 10-km craters on the other, even smaller end of Ida have Dt /R’s of about 1 to 1.2. |
author2 |
The Pennsylvania State University CiteSeerX Archives |
format |
Text |
author |
D. E. Smith M. T. Zuber G. A. Neumann F. G. Lemoine G. A. Neu J. Geo S. C. Solomon R. P. Comer J. W. Head S. J. Mackwell M. E. Zimmerman D. L. Kohlstedt J. Daemen R. Schultz J. A. Burns V. S. Safranov Mon Not R. Astron R. A. F. Grieve P. B. Robertson M. R. Dence |
spellingShingle |
D. E. Smith M. T. Zuber G. A. Neumann F. G. Lemoine G. A. Neu J. Geo S. C. Solomon R. P. Comer J. W. Head S. J. Mackwell M. E. Zimmerman D. L. Kohlstedt J. Daemen R. Schultz J. A. Burns V. S. Safranov Mon Not R. Astron R. A. F. Grieve P. B. Robertson M. R. Dence 26. S. Chandrasekhar, Ellipsoidal Figures of Equilibrium |
author_facet |
D. E. Smith M. T. Zuber G. A. Neumann F. G. Lemoine G. A. Neu J. Geo S. C. Solomon R. P. Comer J. W. Head S. J. Mackwell M. E. Zimmerman D. L. Kohlstedt J. Daemen R. Schultz J. A. Burns V. S. Safranov Mon Not R. Astron R. A. F. Grieve P. B. Robertson M. R. Dence |
author_sort |
D. E. Smith |
title |
26. S. Chandrasekhar, Ellipsoidal Figures of Equilibrium |
title_short |
26. S. Chandrasekhar, Ellipsoidal Figures of Equilibrium |
title_full |
26. S. Chandrasekhar, Ellipsoidal Figures of Equilibrium |
title_fullStr |
26. S. Chandrasekhar, Ellipsoidal Figures of Equilibrium |
title_full_unstemmed |
26. S. Chandrasekhar, Ellipsoidal Figures of Equilibrium |
title_sort |
26. s. chandrasekhar, ellipsoidal figures of equilibrium |
url |
http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.1032.1869 http://science.sciencemag.org/content/sci/277/5331/1495.full.pdf |
long_lat |
ENVELOPE(-44.516,-44.516,-60.733,-60.733) ENVELOPE(170.483,170.483,-83.583,-83.583) ENVELOPE(12.480,12.480,65.107,65.107) |
geographic |
Aitken Ida South Pole Tive |
geographic_facet |
Aitken Ida South Pole Tive |
genre |
South pole |
genre_facet |
South pole |
op_source |
http://science.sciencemag.org/content/sci/277/5331/1495.full.pdf |
op_relation |
http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.1032.1869 http://science.sciencemag.org/content/sci/277/5331/1495.full.pdf |
op_rights |
Metadata may be used without restrictions as long as the oai identifier remains attached to it. |
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1766201360822304768 |