A comparison of different notions of ranks of symmetric tensors

Figure 2: Daily total number of excavation and brood care bouts per nest performed 655. by haplometrotic, pleometrotic and mixed associations of two and

n’importe quoi peut, suivant les cas, agir à cet égard comme une "cause occasionnelle" ; il va de soit que celle-ci n’est pas une cause au sens propre de ce mot, et

All these arguments suggest that individual incentives to challenge a patent may be rather low. The probabilistic nature of patent protection and the low individual incentives

ﻰﻠﻋ ﺎﻨودﻋﺎﺴ و ﺎﻨﻨﻴوﻜﺘ لﻴﺒﺴ ﻲﻓ دوﻬﺠﻝا لﻜ اوﻝذﺒ نﻴذﻝا ةذﺘﺎﺴﻷا ﻊﻴﻤﺠ رﻜﺸا ﺎﻤﻜ ﺔﻓرﻌﻤﻝا و مﻠﻌﻝا بﺎﺴﺘﻜا. صﺼﺨﺘ قوﻘﺤ رﺘﺴﺎﻤﻝا ﺔﺒﻠط ﻲﺌﻼﻤز لﻜ ﻰﻝإ صﻝﺎﺨﻝا

Since then, they have always been closely related to semi-simple Lie groups; indeed, there is a dictionary between semi-simple Lie groups with finite center and without compact

A more natural notion of rank-width based on countable cubic trees (we call it discrete rank-width) has a weaker type of compactness: the corresponding width is at most twice the

Theorem 3.1 Let G/H be a symmetric space of rank l (> 1) associated to an involution θ and let X be a compact symmetric variety obtained from the wonderful compactification of G/H