Vladimir Zhgutov
  • Affiliation
    "Kitezh" LLC Architecture and Construction Company
  • Degree
    PhD in Technical Sciences
  • St. Petersburg, Russia

Geometrically nonlinear creeping mathematic models of shells with variable thickness

Monitoring and testing of buildings and structures
  • Year: 2012
  • Issue: 5
  • 9
  • 2673
  • Pages: 43-59

Mathematical deformation models of variable thickness shells with calculation of different materials` behaviour

Structural mechanics
  • Year: 2012
  • Issue: 1
  • 12
  • 2505
  • Pages: 79-90

Geometrically nonlinear mathematical simulation the viscoelastic gently sloping variable-thickness shells’ dynamical steadiness

Structural mechanics
  • Year: 2011
  • Issue: 6
  • 7
  • 2496
  • Pages: 12-22

In response to professor Karpov, V.V. (About the scientific priority of the structural anisotropy method for ribbed shells as well as on functional, describing the material’s creeping)

Building constructions, buildings and structures
  • Year: 2011
  • Issue: 3
  • 17
  • 2056
  • Pages: 75-80

Nonlinear dynamics problems: mathematical models of viscoelastic isotropic plates and shells with smoothly variating thickness (asymmetrical cases)

Structural mechanics
  • Year: 2010
  • Issue: 8
  • 6
  • 2459
  • Pages: 47-55

The durability and stability of the elastic orthotropic and isotropic ribbed shells. III

Structural mechanics
  • Year: 2010
  • Issue: 6
  • 8
  • 2308
  • Pages: 23-37

Mathematic models of nonlinear dynamics problems of viscoelastic orthotropic plates and shells of variable thickness

Structural mechanics
  • Year: 2010
  • Issue: 6
  • 9
  • 2477
  • Pages: 38-47

Stability of ribbed shells under sustained loads

Structural mechanics
  • Year: 2010
  • Issue: 5
  • 11
  • 2240
  • Pages: 16-30

Mathematical and computer simulation of nonlinear free vibrations of elastic shallow shells with step-variable thickness

Structural mechanics
  • Year: 2010
  • Issue: 4
  • 11
  • 2385
  • Pages: 38-48

Nonlinear equations of ribbed shells motion taking into account the different properties of the material. II

Structural mechanics
  • Year: 2010
  • Issue: 2
  • 7
  • 2332
  • Pages: 45-48

Nonlinear equations of ribbed shells balance taking into account the different properties of material

Structural mechanics
  • Year: 2010
  • Issue: 2
  • 9
  • 2363
  • Pages: 36-44

The nonlinear equations of the movement of ribbed shells taking into account the various properties of material. I

Structural mechanics
  • Year: 2010
  • Issue: 1
  • 5
  • 2172
  • Pages: 47-54

Method of constructive anisotropy for the orthotropic and isotropic ribbed shells

Structural mechanics
  • Year: 2009
  • Issue: 8
  • 13
  • 2279
  • Pages: 40-46

The durability and stability of the elastic orthotropic and isotropic ribbed shells. II

Structural mechanics
  • Year: 2009
  • Issue: 8
  • 8
  • 2139
  • Pages: 31-39

Mathematical modelling of orthotropic and isotropic ribbed shells deformation taking into account the creep of material

Structural mechanics
  • Year: 2009
  • Issue: 7
  • 5
  • 2327
  • Pages: 46-54

The durability and stability of the elastic orthotropic and isotropic ribbed shells. I

Structural mechanics
  • Year: 2009
  • Issue: 7
  • 13
  • 2345
  • Pages: 55-64

The mathematical simulator of deformation of nonlinear elastic ribbed shells under big displacements

Structural mechanics
  • Year: 2009
  • Issue: 6
  • 15
  • 2297
  • Pages: 16-24

Nonlinear parametric oscillations of viscoelastic plate of variable thickness

Monitoring and testing of buildings and structures
  • Year: 2018
  • Issue: 6
  • 43
  • 3173
  • Pages: 112-126