Difference between revisions of "Alexey Porubov"
From Department of Theoretical and Applied Mechanics
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* Doctor of Sciences in Mechanics of deformable solids, Institute for Problems in Mechanical Engineering RAS, 2007 | * Doctor of Sciences in Mechanics of deformable solids, Institute for Problems in Mechanical Engineering RAS, 2007 | ||
Thesis: "Generation of strain solitary waves in nonlinear solids" | Thesis: "Generation of strain solitary waves in nonlinear solids" | ||
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| + | == Books and collective monographs == | ||
| + | |||
| + | *A.V. Porubov Localization of nonlinear strain waves: asymptotic and numerical methods, Fizmatlit, Moscow, 2009, 208 p. in Russian. | ||
| + | |||
| + | *A.V. Porubov Amplification of nonlinear strain waves in solids, World Scientific, Singapore, 2003, 213p. | ||
| + | |||
| + | *A. V. Porubov, E. L. Aero and B. R. Andrievsky, Nonlinear Generalizations of the Born-Huang Model and Their Continuum Limits, In: H. Altenbach et al. (eds.), Generalized Continua as Models for Materials, Advanced Structured Materials (Springer, New York, 2013) P. 283–290. | ||
| + | |||
| + | *A.V. Porubov, B. R. Andrievsky, Localized nonlinear strain waves in media with internal structure, In: Vibration Problems ICOVP 2011: the 10th International Conference on Vibration Problems, Springer Proceedings in Physics 139, J. N´aprstek et al. (eds.), (Springer, 2011) P. 687–692. | ||
| + | |||
| + | *A.V. Porubov, B. R. Andrievsky, E. L. Aero, Nonlinear Dynamic Properties in Media with Internal Structure, In: Mechanics of Generalized Continua, H. Altenbach, G.A. Maugin, V.I. Erofeyev (Eds.) (Springer, New York, 2011) P. 245–254. | ||
| + | |||
| + | *A.V. Porubov,E. L. Aero and B. R. Andrievsky, Dynamic Properties of Essentially Nonlinear Generalized Continua, In: Mechanics of Generalized Continua One Hundred Years After the Cosserats, G.A. Maugin, A.V. Metrikine (Eds.) (Springer, New York, 2010) P. 161–168. | ||
| + | |||
| + | *A.V. Porubov, Essentially Nonlinear Strain Waves in Solids with Complex Internal Structure. In: Mechanics of Microstructured Solids Cellular Materials, Fibre Reinforced Solids and Soft Tissues, J.-F. Ganghoffer and Franco Pastrone (Eds.)(Springer, Berlin, 2009) P. 119–126. | ||
| + | |||
| + | *A.V. Porubov, Dissipative nonlinear strain waves in solids. In : ”Selected Topics in Nonlinear Wave Mechanics”, C.I. Christov and A. Guran, Editors (Birkh¯auser 2001)P.223-260. | ||
| + | |||
| + | *A.M. Samsonov, G.V. Dreiden, A.V. Porubov and I.V. Semenova. Longitudinal strain solitons in nonlinearly elastic rod. In: Russian Science: Withstand and Revive, Collection of best popular science articles written for the contest, organized by the International Science Foundation (Nauka, Moscow 1997) P. 33-41 (in Russian) | ||
| + | |||
| + | *A.V. Porubov, A.M. Samsonov, Amplification of longitudinal strain soliton in a nonlinearly elastic rod. In:”Problems of Applied Mathematics and Mathematical Physics” (St.Petersburg, Ioffe Institute, 2001) pp.212-225. in Russian | ||
| + | |||
| + | *A.M. Samsonov, G.V. Dreiden, A.V. Porubov, I.V. Semenova and E.V. Sokurinskaya. Theory and observation of strain solitons in solids. In:Ioffe Institute Prize Winners’96(St.Petersburg 1997)P. 5-14. See also: www.ioffe.rssi.ru | ||
Revision as of 17:40, 1 June 2016
Alexey V. Porubov
Education
- M.S. in Mechanics of fluid and gas, Leningrad Polytechnical Institute, 1987
Thesis: "Nonlinear Boussinesq equation wave solutions on inviscid liquid layer surface" (with Prof. A. M.Samsonov)
- Ph.D. in Mechanics of fluid, gas and plasma, St.Petersburg Technical University, 1996
Thesis: "Nonlinear waves on thin viscous inhomogeneous liquid layer" (with Prof. A. M.Samsonov)
- Doctor of Sciences in Mechanics of deformable solids, Institute for Problems in Mechanical Engineering RAS, 2007
Thesis: "Generation of strain solitary waves in nonlinear solids"
Books and collective monographs
- A.V. Porubov Localization of nonlinear strain waves: asymptotic and numerical methods, Fizmatlit, Moscow, 2009, 208 p. in Russian.
- A.V. Porubov Amplification of nonlinear strain waves in solids, World Scientific, Singapore, 2003, 213p.
- A. V. Porubov, E. L. Aero and B. R. Andrievsky, Nonlinear Generalizations of the Born-Huang Model and Their Continuum Limits, In: H. Altenbach et al. (eds.), Generalized Continua as Models for Materials, Advanced Structured Materials (Springer, New York, 2013) P. 283–290.
- A.V. Porubov, B. R. Andrievsky, Localized nonlinear strain waves in media with internal structure, In: Vibration Problems ICOVP 2011: the 10th International Conference on Vibration Problems, Springer Proceedings in Physics 139, J. N´aprstek et al. (eds.), (Springer, 2011) P. 687–692.
- A.V. Porubov, B. R. Andrievsky, E. L. Aero, Nonlinear Dynamic Properties in Media with Internal Structure, In: Mechanics of Generalized Continua, H. Altenbach, G.A. Maugin, V.I. Erofeyev (Eds.) (Springer, New York, 2011) P. 245–254.
- A.V. Porubov,E. L. Aero and B. R. Andrievsky, Dynamic Properties of Essentially Nonlinear Generalized Continua, In: Mechanics of Generalized Continua One Hundred Years After the Cosserats, G.A. Maugin, A.V. Metrikine (Eds.) (Springer, New York, 2010) P. 161–168.
- A.V. Porubov, Essentially Nonlinear Strain Waves in Solids with Complex Internal Structure. In: Mechanics of Microstructured Solids Cellular Materials, Fibre Reinforced Solids and Soft Tissues, J.-F. Ganghoffer and Franco Pastrone (Eds.)(Springer, Berlin, 2009) P. 119–126.
- A.V. Porubov, Dissipative nonlinear strain waves in solids. In : ”Selected Topics in Nonlinear Wave Mechanics”, C.I. Christov and A. Guran, Editors (Birkh¯auser 2001)P.223-260.
- A.M. Samsonov, G.V. Dreiden, A.V. Porubov and I.V. Semenova. Longitudinal strain solitons in nonlinearly elastic rod. In: Russian Science: Withstand and Revive, Collection of best popular science articles written for the contest, organized by the International Science Foundation (Nauka, Moscow 1997) P. 33-41 (in Russian)
- A.V. Porubov, A.M. Samsonov, Amplification of longitudinal strain soliton in a nonlinearly elastic rod. In:”Problems of Applied Mathematics and Mathematical Physics” (St.Petersburg, Ioffe Institute, 2001) pp.212-225. in Russian
- A.M. Samsonov, G.V. Dreiden, A.V. Porubov, I.V. Semenova and E.V. Sokurinskaya. Theory and observation of strain solitons in solids. In:Ioffe Institute Prize Winners’96(St.Petersburg 1997)P. 5-14. See also: www.ioffe.rssi.ru
