@article{1437929,
      recid = {1437929},
      author = {Ambart͡sumi͡an, S. A.},
      title = {Micropolar theory of shells and plates /},
      pages = {1 online resource (xvi, 172 pages) :},
      abstract = {For the first time, the Micropolar Theory of Elasticity is  applied to solving a wide variety of problems connected to  the specifics of nanomaterials. Namely, their unique  physical-mechanical characteristics and behaviors under  various stress-induced conditions. These theories have been  constructed based on the equations of the classical theory  of elasticity as well as other equations that have till now  remained untouched in their application to molecular  theories of solid deformable media. The book also  introduces a new applied micropolar theory of thin shells  which is based on Cosserat's pseudo-continuum. It explores  the theory's application to a category of nanomaterial  shells and plates previously neglected from classical  theories due to their unconventional size and structure.  Theoretical results are accompanied by solutions of certain  problems, essential for various applications. The book  consists of six chapters. The first chapter is a review of  the essential data on the non-symmetric theory of  elasticity. The second and third chapters are devoted to  various theories of plate bending and solutions to some  basic problems. Chapter four refers to membrane or,  so-called, momentary shell theory. Chapter five deals with  the theory of very shallow shells. Finally, chapter six  presents the geometry of the nonlinear theory of plates and  the theory of very shallow shells. The book is intended for  researchers, postgraduate students, and engineers,  interested in the design of structures from nanomaterials  and in the problems of mechanics of deformable bodies,  theories of shells and plates, and their applications in  micromechanics.},
      url = {http://library.usi.edu/record/1437929},
      doi = {https://doi.org/10.1007/978-3-030-71326-3},
}