Prescribing growth type of complete Riemannian manifolds of bounded geometry
Annales Polonici Mathematici (2000)
- Volume: 75, Issue: 2, page 167-175
- ISSN: 0066-2216
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Abstract
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topBadura, Marek. "Prescribing growth type of complete Riemannian manifolds of bounded geometry." Annales Polonici Mathematici 75.2 (2000): 167-175. <http://eudml.org/doc/208392>.
@article{Badura2000,
abstract = {We describe certain properties of growth types of nondecreasing sequences. We build a complete, connected Riemannian surface of bounded geometry and of a given growth type provided that the type satisfies some natural conditions.},
author = {Badura, Marek},
journal = {Annales Polonici Mathematici},
keywords = {growth type; bounded geometry; foliated manifold; dynamics; Riemannian manifold; geodesic ball; volume},
language = {eng},
number = {2},
pages = {167-175},
title = {Prescribing growth type of complete Riemannian manifolds of bounded geometry},
url = {http://eudml.org/doc/208392},
volume = {75},
year = {2000},
}
TY - JOUR
AU - Badura, Marek
TI - Prescribing growth type of complete Riemannian manifolds of bounded geometry
JO - Annales Polonici Mathematici
PY - 2000
VL - 75
IS - 2
SP - 167
EP - 175
AB - We describe certain properties of growth types of nondecreasing sequences. We build a complete, connected Riemannian surface of bounded geometry and of a given growth type provided that the type satisfies some natural conditions.
LA - eng
KW - growth type; bounded geometry; foliated manifold; dynamics; Riemannian manifold; geodesic ball; volume
UR - http://eudml.org/doc/208392
ER -
References
top- [CC] J. Cantwell and L. Conlon, Smoothing fractional growth, Tôhoku Math. J. 33 (1981), 249-262. Zbl0477.57014
- [E] S. Egashira, Expansion growth of foliations, Ann. Fac. Sci. Toulouse 2 (1993), 15-52. Zbl0789.58063
- [HH] G. Hector and U. Hirsch, Introduction to the Geometry of Foliations, Part B, Vieweg, 1983.
- [KN] S. Kobayashi and K. Nomizu, Foundations of Differential Geometry, Vol. I, Wiley-Interscience, New York, 1963. Zbl0119.37502
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