We use cookies in order to improve the quality and usability of the HSE website. More information about the use of cookies is available here, and the regulations on processing personal data can be found here. By continuing to use the site, you hereby confirm that you have been informed of the use of cookies by the HSE website and agree with our rules for processing personal data. You may disable cookies in your browser settings.

  • A
  • A
  • A
  • ABC
  • ABC
  • ABC
  • А
  • А
  • А
  • А
  • А
Regular version of the site
Book chapter
On the way to coastal community resilience under tsunami threat

Klyachko M., Zaytsev A., Talipova T. et al.

In bk.: Handbook for Management of Threats: Security and defense, resilience and optimal strategies. Bk. 205. Springer, 2023. Ch. 8. P. 159-192.

Contacts

Address: 25/12 Bolshaya Pecherskaya Ulitsa, room 412
Nizhny Novgorod, 603155

Phone: +7 (831) 416-95-36

Email:
Olga Pochinka: opochinka@hse.ru
Elena Gurevich: egurevich@hse.ru 

Another session of the Nizhny Novgorod Mathematical Society has occured

On September 26, N. N. Shamarov's talk “Infinite-dimensional pseudo-differential operators for the second quantization method” has been presented.
At the picture: N.N. Shamarov

The purpose of the talk was to discuss the properties of infinite-dimensional pseudodifferential operators (BMPDOs), in particular, to examine the relationship between two new approaches to their determination. One of them relies only on the technique of countable additive measures, but at the same time uses the concept of the Kolmogorov integral. Another approach uses a generalized measure invariant under orthogonal affine transformations on a Hilbert space Q, similar to the Lebesgue measure (which, by virtue of A. Weil’s theorem, does not exist on infinite-dimensional spaces) and called the generalized Lebesgue measure.