Causality of translation-invariant systems
β Scribed by V.K Balakrishnan
- Publisher
- Elsevier Science
- Year
- 1971
- Tongue
- English
- Weight
- 978 KB
- Volume
- 36
- Category
- Article
- ISSN
- 0022-247X
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π SIMILAR VOLUMES
This paper studies autonomous/time-periodic translation-invariant monotone systems without stronger notion. It is proved that every solution is asymptotically periodic if the PoincarΓ© mapping has at least one fixed point. The result gets rid of the ''strong'' assumption in [1]. Applications are made
The main goal of this paper is to verify classical properties of morphological operators within the general model of translation invariant (TI) systems. In this model, TI operators are defined on the space of LG-fuzzy sets @, i.e. @ = {A : G + L2 U {-OCJ}}, in which G is an abelian group and Sz is a
## Abstract We obtain asymptotic expressions for the Green kernels of certain nonβtranslation invariant transition matrices using methods of semiclassical and microlocal analysis. Combined with a result by Bach and MΓΈller this yields asymptotic formulas for the truncated twoβpoint correlation funct