Source: http://www.imbm.bas.bg/index.php?page=vassil-mitev-vassilev
Timestamp: 2019-04-26 15:41:09+00:00

Document:
Bulgarian Academy of Sciences, 1992.
Djondjorov, P. A., V. M. Vassilev, I. M. Mladenov. Analytic Description and Explicit Parametrization of the Equilibrium Shapes of Elastic Rings and Tubes under Uniform Hydrostatic Pressure, International Journal of Mechanical Sciences (In press).
Djondjorov, P. A., M. Ts. Hadzhilazova, I. M. Mladenov, V. M. Vassilev. Beyond Delaunay Surfaces, Journal of Geometry and Symmetry in Physics, 18 (2010), 1-12.
Vassilev, V. M., P. A. Djondjorov, I. M. Mladenov, Cylindrical Equilibrium Shapes of Fluid Membranes, J. Phys. A.: Math. Theoret. 41 (2008), 435201 (16pp).
Djondjorov, P. A., V. M. Vassilev. On the Dynamic Stability of a Cantilever under Tangential Follower Force According to Timoshenko Beam Theory, Journal of Sound and Vibration, 311 (2008) 1431–1437.
Vassilev, V. M, P. A. Djondjorov. Dynamic Stability of Viscoelastic Pipes on Elastic Foundations of Variable Modulus. Journal of Sound and Vibration, 297 (2006), 414–419.
Vassilev, V. M., I. M. Mladenov. Geometric Symmetry Groups, Conservation Laws and Group–Invariant Solutions of the Willmore Equation. In: Geometry, Integrability and Quantization, Vol. V, (Eds. I. Mladenov and A. Hirshfeld), Sofia, SOFTEX, 2004, 246–265.
Vassilev, V. M., P. A. Djondjorov. Application of Lie Transformation Group Methods to Classical Linear Theories of Rods and Plates, International Journal of Solids and Structures, 40 (2003), 1585–1614.
Djondjorov, P., V. Vassilev, V. Dzhupanov, Dynamic Stability of Fluid Conveying Cantilevered Pipes on Elastic Foundations, Journal of Sound and Vibration, 247 (2001), 537–546.
Vassilev, V., Application of Lie Groups to the Theory of Shells and Rods, Nonlinear Analysis, 30 (1997), 4839–4848.
Vassilev, V., Symmetry Groups and Equivalence Transformations in the Nonlinear Donnell-Mushtari-Vlasov Theory for Shallow Shells, J. Theoret. and Appl. Mech., 27 (1997), 43–51.
Djondjorov, P., V. Vassilev, Conservation Laws and Group-Invariant Solutions of the von Karman Equations, Int. J. Non-Linear Mech., 31 (1996), 73–87.
Vassil M. Vassilev is a member of Physics on Mendeley.

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