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Publications in Math-Net.Ru |
Citations |
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2023 |
| 1. |
V. A. Grachev, Yu. S. Nayshtut, “Buckling prediction for shallow convex shells based on the analysis of nonlinear oscillations”, Computer Research and Modeling, 15:5 (2023), 1189–1205  |
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2022 |
| 2. |
V. A. Grachev, Yu. S. Nayshtut, “Deformation of shape memory rigid-plastic bodies under variable external loads and temperatures”, Computer Research and Modeling, 14:1 (2022), 63–77 |
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2021 |
| 3. |
V. A. Grachev, Yu. S. Nayshtut, “Variational principle for shape memory solids under variable external forces and temperatures”, Computer Research and Modeling, 13:3 (2021), 541–555 |
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2020 |
| 4. |
V. A. Grachev, Yu. S. Nayshtut, “Relaxation oscillations and buckling of thin shells”, Computer Research and Modeling, 12:4 (2020), 807–820 |
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2018 |
| 5. |
V. A. Grachev, Yu. S. Nayshtut, “Buckling problems of thin elastic shells”, Computer Research and Modeling, 10:6 (2018), 775–787 |
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2017 |
| 6. |
Yu. S. Nayshtut, “On the boundaries of optimally designed elastoplastic structures”, Computer Research and Modeling, 9:3 (2017), 503–515 |
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2015 |
| 7. |
Yu. S. Nayshtut, “Neumann's method to solve boundary problems of elastic thin shells”, Computer Research and Modeling, 7:6 (2015), 1143–1153 |
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2014 |
| 8. |
V. A. Grachev, Yu. S. Nayshtut, “Solids composed of thin plates”, Computer Research and Modeling, 6:5 (2014), 655–670 |
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2013 |
| 9. |
V. A. Grachev, Yu. S. Nayshtut, “Ultimate load theorems for rigid plastic solids with internal degrees of freedom and their application in continual lattice shells”, Computer Research and Modeling, 5:3 (2013), 423–432 |
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2012 |
| 10. |
V. A. Grachev, Yu. S. Nayshtut, “Latticed deployable shells made of strips assembled from trapezoid plates”, Computer Research and Modeling, 4:1 (2012), 63–73 |
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2011 |
| 11. |
V. A. Grachev, Yu. S. Nayshtut, “Continuum deployable shells made of thin plates”, Computer Research and Modeling, 3:1 (2011), 3–29 |
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