A note on partitions of groups

I Protasov, S Slobodianiuk - arXiv preprint arXiv:1408.5607, 2014 - arxiv.org
Every infinite group $ G $ of regular cardinality can be partitioned $ G= A_1\cup A_2 $ so
that $ G\neq FA_1 $, $ G\neq FA_2 $ for every subset $ F\subset G $ of cardinality $| F|<| G …

[PDF][PDF] A NOTE ON PARTITIONS OF GROUPS

I PROTASOV, S SLOBODIANIUK - arXiv preprint arXiv:1408.5607, 2014 - researchgate.net
Every infinite group G of regular cardinality can be partitioned G= A1∪ A2 so that G= FA1,
G= FA2 for every subset F⊂ G of cardinality| F|<| G|. In [3, Problem 13.45], the first author …

[PDF][PDF] PADME–new code for modeling of planet georesources formation on heterogeneous computing systems

MATEC Web of Conferences, 2018 - scholar.archive.org
Many planets were detected in last few years, but there is no clear understanding of how
they are formed. The fairly clear understanding of Solar system formation was founded with …

PADME–new code for modeling of planet georesources formation on heterogeneous computing systems

V Protasov, I Kulikov, I Chernykh… - MATEC Web of …, 2018 - matec-conferences.org
Many planets were detected in last few years, but there is no clear understanding of how
they are formed. The fairly clear understanding of Solar system formation was founded with …

[引用][C] PADME-New code for modeling of planet georesources formation on heterogeneous computing systems

V Protasov, I Kulikov, I Chernykh… - MATEC Web of …, 2018 - elibrary.ru
PADME - New code for modeling of planet georesources formation on heterogeneous
computing systems КОРЗИНА ПОИСК НАВИГАТОР ЖУРНАЛЫ КНИГИ ПАТЕНТЫ …

PADME–new code for modeling of planet georesources formation on heterogeneous computing systems

V Protasov, I Kulikov, I Chernykh… - MATEC Web of …, 2018 - search.proquest.com
Many planets were detected in last few years, but there is no clear understanding of how
they are formed. The fairly clear understanding of Solar system formation was founded with …

A note on partitions of groups

I Protasov, S Slobodianiuk - arXiv e-prints, 2014 - ui.adsabs.harvard.edu
Every infinite group $ G $ of regular cardinality can be partitioned $ G= A_1\cup A_2 $ so
that $ G\neq FA_1 $, $ G\neq FA_2 $ for every subset $ F\subset G $ of cardinality $| F|<| G …

[PDF][PDF] A NOTE ON PARTITIONS OF GROUPS

I PROTASOV, S SLOBODIANIUK - arXiv preprint arXiv:1408.5607, 2014 - Citeseer
Every infinite group G of regular cardinality can be partitioned G= A1∪ A2 so that G= FA1,
G= FA2 for every subset F⊂ G of cardinality| F|<| G|. In [3, Problem 13.45], the first author …