2002
DOI: 10.1023/a:1021397306799
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Abstract: The deformation equation and its integrability condition (Bianchi identity) of a non-(co)associative deformation in operad algebra are found. Based on physical analogies, cogravity equations are proposed.

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Cited by 2 publications
(6 citation statements)
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“…Then, in 1861, the railway line was opened which touched the both settlements, but initially it had stations only in Boglár, Szántód and Keszthely. 663 By the 1910s the railway station of Balatonlelle was built, too 664 , then, by 1930 the upper station of the settlement was also completed. 665 From the turn of the 1880s and 1990s, the bathing life of that time was replaced by a conscious need for leisure and leisure-related holiday fun available to the civil class, too.…”
Section: The Facilities and Economic Development Of Boglár And Lellementioning
confidence: 99%
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“…Then, in 1861, the railway line was opened which touched the both settlements, but initially it had stations only in Boglár, Szántód and Keszthely. 663 By the 1910s the railway station of Balatonlelle was built, too 664 , then, by 1930 the upper station of the settlement was also completed. 665 From the turn of the 1880s and 1990s, the bathing life of that time was replaced by a conscious need for leisure and leisure-related holiday fun available to the civil class, too.…”
Section: The Facilities and Economic Development Of Boglár And Lellementioning
confidence: 99%
“…The first association was founded in Balatonszentgyörgy in 1895, followed by similar associations in other settlements. 670 In 1904, the bathing associations of Lelle and Boglár were founded 671 , which changed the appearance of the settlements as a whole in parallel with the landowner developments. Agriculture was the main source of income for the settlements in the region of the Balaton, but by the first decades of the 20 th century, tourism became an increasingly important source of income.…”
Section: The Facilities and Economic Development Of Boglár And Lellementioning
confidence: 99%
“…MOD II (cf Sabinin [23] and [24,25,26,27]). The associator is an operadic equivalent of the differential geometric curvature and may be used for representation of perturbations.…”
Section: Deformations/perturbations and Mod IImentioning
confidence: 99%
“…Denoting d ∶= −δ µ , we obtain the perturbation (deformation) equation called the generalized [27] Maurer-Cartan equation:…”
Section: Deformations/perturbations and Mod IImentioning
confidence: 99%
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